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Серовайский Семен Яковлевич

Position Профессоp

Кафедра дифференциальных уравнений и теории управления

Scopus author ID: 14623297700

Data editing

Autobiography

Education

First higher education

Educational institution	Квалификация	Expiration date
КазНУ им. аль-Фараби	Высшее	1976

Academic degree

Name of the scientific degree	Branch of science	Graduation Date
Доктор		04/08/1995

Academic rank

Name of academic title	Date of assignment
Профессор	21/06/1996

Awards

State Prizes

Prize Name	Date of award
Почетная грамота Министерства образования и науки РК "За большой вклад в процветании Казахстана"
Знак "За заслуги в развитии науки Республики Казахстан"

Interests

Disciplines taught

Timetable of classes

Educational materials

File name	Headline	Description
Variation Calculus and Optimization Methods	3. Differentiation of functionals	Differentiation of functionals new
Variation Calculus and Optimization Methods	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Variation Calculus and Optimization Methods	8 Variational problems with isoperimetric conditions	Variational problems with isoperimetric conditions
Variation Calculus and Optimization Methods	8 Variational problems with isoperimetric conditions	Variational problems with isoperimetric conditions
Variation Calculus and Optimization Methods	11 Optimization control problem for the vector case	Optimization control problem for the vector case
Variation Calculus and Optimization Methods	7 Bolza Problem	Bolza Problem
Variation Calculus and Optimization Methods	3 Euler equation	Euler equation
Variation Calculus and Optimization Methods	15 Existence and uniqueness	Existence and uniqueness
Variation Calculus and Optimization Methods	13 Gradient methods	Gradient methods
Variation Calculus and Optimization Methods	Вариационные методы midterm	midterm
Variation Calculus and Optimization Methods	2013 Calculus of variations Syllabus	Syllabus
Variation Calculus and Optimization Methods	Syllabus
Variation Calculus and Optimization Methods	2013 Calculus of variations UMK	Calculus of variations and optimization methods. UMK
Variation Calculus and Optimization Methods	2013 Calculus of variations Syllabus	Calculus of variations and optimization methods. Syllabus
Variation Calculus and Optimization Methods	2015 Вариационные методы Силлабус	Вариационные методы Силлабус
Variation Calculus and Optimization Methods	2013 Calculus of variations UMK	Calculus of variations UMK
Variation Calculus and Optimization Methods	2014 Calculus of variations UMK	Calculus of variations UMK
Variation Calculus and Optimization Methods	2014 Calculus of variations Syllabus	Calculus of variations Syllabus
Inverse Stochastic Differential Systems Problems	1 Introduction	ntroduction
Inverse Stochastic Differential Systems Problems	Tasks	Tasks new
Inverse Stochastic Differential Systems Problems	Inverse problems. Questions	Inverse problems. Questions
Inverse Stochastic Differential Systems Problems	2 Minimization of functions	Minimization of functions
Inverse Stochastic Differential Systems Problems	5. Abstract optimization control	Abstract optimization control
Inverse Stochastic Differential Systems Problems	7. Well-posedness of the problems	Well-posedness of the problems
Inverse Stochastic Differential Systems Problems	Midterm	Midterm
Inverse Stochastic Differential Systems Problems	2014 Differential games Syllabus	Differential games Syllabus
Inverse Stochastic Differential Systems Problems	Inverse problems Syllabus	Inverse problems Syllabus
Inverse Stochastic Differential Systems Problems	Inverse problems UMK	Inverse problems UMK
Inverse Stochastic Differential Systems Problems	2014 Inverse problems UMK	Inverse problems UMK
Inverse Stochastic Differential Systems Problems	2014 Inverse problems Syllabus	Inverse problems Syllabus
-	2013 Inverse problems Syllabus	Syllabus
-	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
-	1 Introduction	Introduction
-	4. Minimization of functionals	Minimization of functionals
-	5. Abstract optimization control	Abstract optimization control
-	6. Stationary inverse problem	Stationary inverse problem
-	7. Well-posedness of the problems	Well-posedness of the problems
-	2 Minimization of functions	Minimization of functions
-	3. Differentiation of functionals	Differentiation of functionals
Numerical Methods for Solving Optimal Control Problems	Synopsis	Synopsis
Numerical Methods for Solving Optimal Control Problems	Пример 9	Additional example
Numerical Methods for Solving Optimal Control Problems	Пример 12	Additional example
Numerical Methods for Solving Optimal Control Problems	2014 Numerical methods UMK	Numerical methods for the optimization control problems UMK
Numerical Methods for Solving Optimal Control Problems	2014 Numerical methods Syllabus	Numerical methods for the optimization control problems Syllabus
Numerical Methods for Solving Optimal Control Problems	Tasks	Tasks
Numerical Methods for Solving Optimal Control Problems	Introduction	Introduction
Numerical Methods for Solving Optimal Control Problems	Example 1	Optimization and sufficiently
Numerical Methods for Solving Optimal Control Problems	Example 2	Singular control
Numerical Methods for Solving Optimal Control Problems	Example 3	Solvability of the optimazation problem
Numerical Methods for Solving Optimal Control Problems	Example 4	Existence of the optimal control
Numerical Methods for Solving Optimal Control Problems	Example 5	Tihinov's well-posedness
Numerical Methods for Solving Optimal Control Problems	Example 6	Hadamard's well-posedness
Numerical Methods for Solving Optimal Control Problems	Example 8	Extremal bifurcation
Numerical Methods for Solving Optimal Control Problems	Example 7	Isoperimetric condition
-	Dictionary	Dictionary
-	Пример 9	Example 9
-	Пример 10	Example 10
-	Пример 11	Example 11
-	Пример 12	Example 12
-	Bibliography	References
-	Syllabus Direct methods of solving difference equations	Syllabus Direct methods of solving difference equations
-	Tasks	Tasks
-	0 Introduction	Introduction
-	Example 1	Example 1
-	Example 2
-	Example 3	Example 3
-	Example 5	Example 5
-	Example 4	Example 4
-	Example 6	Example 6
-	Example 7	Example 7
-	Example 8	Example 8
History of Mathematics	UMK 2012 Differentiation and optimization	Seminars for the course Differentiation and optimization
History of Mathematics	UMK 2012 History of mathematics	Seminars for the course "Sequential model of mathematical phisics problems"
History of Mathematics	UMK 2012 Sequential models of mathematical physics problems	UMK for the course "Sequential models of mathematical physics problems"
History of Mathematics	Syllabus 2012 Differentiation and optimization	Syllabus for the course Optimization and differentiation
History of Mathematics	Syllabus 2012 History of mathematics	Syllabus for the course History of Mathematics
History of Mathematics	Syllabus 2012 Differentiation and optimization	Syllabus for the course Sequential model of mathematical phisics problems
History of Mathematics	Syllabus 2012 Sequential models of mathematical physics problems	Syllabus for the course "Sequential models of mathematical physics problems"
History of Mathematics	Syllabus 2012 Differentiation and optimization	Individuak works for the course Differentiation and optimization
History of Mathematics	Syllabus 2012 History of mathematics	Syllabus for the course "History of mathematics"
History of Mathematics	Syllabus 2012 Sequential models of mathematical physics problems	Individual work for the course Sequential models of mathematical physics problems
Practical Course of the Optimization Control Theory	2013 Practical course Syllabus	Syllabus
Sequential Models of Mathematical Physics	2013 Sequential models Syllabus	Syllabus
Sequential Models of Mathematical Physics	2014 Sequential models Syllabus	Sequential models of mathematical physics. Syllabus
Sequential Models of Mathematical Physics	UMK 2014 Sequential models	Sequential models of mathematical physics. UMK
Sequential Models of Mathematical Physics	1 Classic models	Classic models of mathematical physics
Generalized Functions and Their Applications	Дополнение	Additions
Generalized Functions and Their Applications	5 Распределения	Distributions
Generalized Functions and Their Applications	2 Обобщение	Generalized solutions
Generalized Functions and Their Applications	2014 Generalized functions Syllabus	Generalized functions Syllabus
Generalized Functions and Their Applications	2014 Generalized functions Syllabus	Generalized functions Syllabus
Generalized Functions and Their Applications	UMK 2014 Generalized functions	UMK Generalized functions
Generalized Functions and Their Applications	1 Classic models	Classic models and classic functions
Generalized Functions and Their Applications	2 Generalized models	Generalized models and generalised functions
Generalized Functions and Their Applications	3 Convegence	Convegence
Generalized Functions and Their Applications	4 Completion	Completion
Generalized Functions and Their Applications	5 Distributions	Distributions
Generalized Functions and Their Applications	6 Оптимум	Generalised functions and optimization
Generalized Functions and Their Applications	7 Секвенциал	Sequential distributions
Generalized Functions and Their Applications	9 Комментарии	Conclusions
Generalized Functions and Their Applications	9 Комментарии	Conclusions
Development of Algorithms for Optimal Control of Spacecraft	13 Gradient methods	Gradient methods
Development of Algorithms for Optimal Control of Spacecraft	12 Optimization control problem with fixed final state	Optimization control problem with fixed final state
Development of Algorithms for Optimal Control of Spacecraft	2014 Development of the algorithms for the optimal control of the spacecraft UMK	Development of the algorithms for the optimal control of the spacecraft UMK
Development of Algorithms for Optimal Control of Spacecraft	2014 Development of the algorithms for the optimal control of the spacecraft Syllabus	Development of the algorithms for the optimal control of the spacecraft Syllabus
Development of Algorithms for Optimal Control of Spacecraft	Tasks	Tasks
Development of Algorithms for Optimal Control of Spacecraft	Tasks	Tasks
Development of Algorithms for Optimal Control of Spacecraft	1 Introduction	Introduction
Development of Algorithms for Optimal Control of Spacecraft	2 Minimization of functions	Minimization of functions
Development of Algorithms for Optimal Control of Spacecraft	3. Differentiation of functionals	Differentiation of functionals
Development of Algorithms for Optimal Control of Spacecraft	4. Minimization of functionals	Minimization of functionals
Development of Algorithms for Optimal Control of Spacecraft	5. Abstract optimization control	Abstract optimization control
Development of Algorithms for Optimal Control of Spacecraft	6. Ordinary differential equations	Ordinary differential equations
Development of Algorithms for Optimal Control of Spacecraft	6. Stationary inverse problem	Stationary inverse problem
Development of Algorithms for Optimal Control of Spacecraft	7. Well-posedness of the problems	Well-posedness of the problems
Development of Algorithms for Optimal Control of Spacecraft	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Variational Methods	1 Минимизация функций	Минимизация функций
Variational Methods	2 Уравнение Эйлера	Уравнение Эйлера
Variational Methods	2015 Вариационные методы УМК	Вариационные методы УМК
Variational Methods	2015 Вариационные методы Силлабус	Вариационные методы Силлабус
Variational Methods	1 Введение	Введение
Variational Methods	2 Минимизация функций	Минимизация функций
Variational Methods	3 Уравнение Эйлера для задачи Лагранжа	Уравнение Эйлера для задачи Лагранжа
Variational Methods	4 Задача Лагранжа для семейства функций	Задача Лагранжа для семейства функций
Variational Methods	midterm	midterm
Boundary Optimal Control Problem	2015 Boundary optimization control problems Syllabus	Boundary optimization control problems Syllabus
Differential Games	15 Existence and uniqueness	Existence and uniqueness
Differential Games	13 Gradient methods	Gradient methods
Differential Games	2014 Differential games Syllabus	Differential games Syllabus
Differential Games	2014 Differential games UMK	Differential games UMK
Differential Games	1 Минимизация функций	Minimization of the functions
Differential Games	2 Уравнение Эйлера	Euler equation
Differential Games	Задание № 1 Минимизация функций	Минимизация функций
Differential Games	Задание № 2 Уравнение Эйлера	Уравнение Эйлера
Differential Games	Задание № 2 Уравнение Эйлера	Уравнение Эйлера
Differential Games	3. Differentiation of functionals	Differentiation of functionals
Differential Games	5. Abstract optimization control	Abstract optimization control
Differential Games	4. Minimization of functionals	Minimization of functionals
Differential Games	6. Stationary inverse problem	Stationary inverse problem
Differential Games	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Differential Games	7. Well-posedness of the problems	Well-posedness of the problems
Differential Games	Midterm questions	Midterm questions
Modern Problems of the Theory of Mathematical Physics	2014 Mathematical physics Syllabus	Mathematical physics Syllabus
Modern Problems of the Theory of Mathematical Physics	Задание № 1 Минимизация функций	Minimization of the functions. Seminar
Modern Problems of the Theory of Mathematical Physics	Задание № 10. Градиентные методы	Gradient methods. Seminar
Modern Problems of the Theory of Mathematical Physics	Задание № 2 Уравнение Эйлера	Euler equation
Modern Problems of the Theory of Mathematical Physics	Задание № 11. Принцип максимума	Miximum principle
Modern Problems of the Theory of Mathematical Physics	1 Introduction	Introduction
Modern Problems of the Theory of Mathematical Physics	2 Minimization of functions	Minimization of functions
Modern Problems of the Theory of Mathematical Physics	3. Differentiation of functionals	Differentiation of functionals
Modern Problems of the Theory of Mathematical Physics	5. Abstract optimization control	Abstract optimization control
Modern Problems of the Theory of Mathematical Physics	6. Ordinary differential equations	Inverse problems for ordinary differential equations
Modern Problems of the Theory of Mathematical Physics	6. Stationary inverse problem	Stationary inverse problems
Modern Problems of the Theory of Mathematical Physics	4. Minimization of functionals	Minimization of functionals
Modern Problems of the Theory of Mathematical Physics	7. Well-posedness of the problems	Minimization of functionals
Modern Problems of the Theory of Mathematical Physics	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Modern Problems of the Theory of Mathematical Physics	Midterm questions	Midterm questions
Modern Problems of the Theory of Mathematical Physics	2014Mathematical physics UMK
Numerical Methods Control of Optimal Tasks	Bibliography	Bibliography
Numerical Methods Control of Optimal Tasks	0 Introduction	Introduction
Numerical Methods Control of Optimal Tasks	Example 1	Example 1
Numerical Methods Control of Optimal Tasks	Example 2	Example 2
Numerical Methods Control of Optimal Tasks	Example 3	Example 3
Numerical Methods Control of Optimal Tasks	Example 4	Example 4
Numerical Methods Control of Optimal Tasks	Example 5	Example 5
Numerical Methods Control of Optimal Tasks	Example 6	Example 6
Numerical Methods Control of Optimal Tasks	Example 7	Example 7
Numerical Methods Control of Optimal Tasks	Example 8	Example 8
Numerical Methods Control of Optimal Tasks	Numerical methods Syllabus	Numerical methods Syllabus
Numerical Methods Control of Optimal Tasks	Tasks	Tasks
Numerical Methods Control of Optimal Tasks	0 Introduction	Introduction
Numerical Methods Control of Optimal Tasks	Example 1	Example 1
Numerical Methods Control of Optimal Tasks	Example 2	Example 2
Numerical Methods Control of Optimal Tasks	Example 3	Example 3
Numerical Methods Control of Optimal Tasks	Example 4	Example 4
Numerical Methods Control of Optimal Tasks	Example 6	Example 6
Numerical Methods Control of Optimal Tasks	Example 6	Example 6
Numerical Methods Control of Optimal Tasks	Example 7	Example 7
Numerical Methods Control of Optimal Tasks	Example 8	Example 8
Numerical Methods Control of Optimal Tasks	Numerical methods Tickets	Tickets
Numerical Methods Control of Optimal Tasks	Midtern	Midtern
Variation Calculus and Optimization Methods	Serovajsky 2016a Calculus of variations syllabus	Calculus of variations and optimization methods. Syllabus
Variation Calculus and Optimization Methods	1 Минимизация функций	minimization of functions
Variation Calculus and Optimization Methods	midterm	midterm
Variation Calculus and Optimization Methods	2 Уравнение Эйлера	Euler equation
Variation Calculus and Optimization Methods	Вопросы для экзамена	Questions for examination
Variation Calculus and Optimization Methods	midterm	midterm
Variation Calculus and Optimization Methods	Serovajsky 2016a Calculus of variations syllabus	УМК
Generalized Functions and Their Applications	5 Распределения	обобщенные функции
Generalized Functions and Their Applications	Tasks	Tasks
Generalized Functions and Their Applications	Generalized functions. Syllabus	Generalized functions. Syllabus
Generalized Functions and Their Applications	Generalized functions. Syllabus	Generalized functions. Syllabus
Generalized Functions and Their Applications	Tasks	Задания
Methods of Тeaching Higher Education Mathematics	ЛИТЕРАТУРА	References
Methods of Тeaching Higher Education Mathematics	Architecture of Mathematics Course Structure	Course Structure
Methods of Тeaching Higher Education Mathematics	Словарь	Dictionary
Methods of Тeaching Higher Education Mathematics	Serovajsky 2016a Teaching method syllabus	Teaching method syllabus
Methods of Тeaching Higher Education Mathematics	Tasks	Tasks
Methods of Тeaching Higher Education Mathematics	Architecture of mathematics Практика	Recomendations
Methods of Тeaching Higher Education Mathematics	Architecture of mathematics СРС	Homework
Methods of Тeaching Higher Education Mathematics	Introduction	Introduction
Methods of Тeaching Higher Education Mathematics	1. Language	Language
Methods of Тeaching Higher Education Mathematics	3. Numbers	Numbers
Methods of Тeaching Higher Education Mathematics	4a. Ordered sets.	Ordered sets.
Methods of Тeaching Higher Education Mathematics	4b. Algebraic objects	Algebraic objects
Methods of Тeaching Higher Education Mathematics	4c. Topological objects	Topological objects
Methods of Тeaching Higher Education Mathematics	4c. Topological objects	Topological objects
Methods of Тeaching Higher Education Mathematics	4d. Measerable objects	Measerable objects
Methods of Тeaching Higher Education Mathematics	5 Synthesis	Synthesis
Methods of Тeaching Higher Education Mathematics	4е Mixed objects	Mixed objects
Methods of Тeaching Higher Education Mathematics	Midtern	Midtern
Differential Games	Пример 12	Example 10
Differential Games	Serovajsky 2016a Differential games syllabus	Differential games syllabus
Differential Games	Пример 9	Example 9
Differential Games	Tasks	Tasks
Differential Games	Introduction	Introduction
Differential Games	Example 1	Example 1
Differential Games	Example 2	Example 2
Differential Games	Example 3	Example 3
Differential Games	Example 4	Example 4
Differential Games	Example 5	Example 5
Differential Games	Example 6	Example 6
Differential Games	Example 6	Example 6
Differential Games	Example 7	Example 7
Differential Games	Example 8	Example 8
Differential Games	Midtern	Midtern
Modern Problems of the Theory of Mathematical Physics	1 Классика	Классическое решение задач математической физики
Modern Problems of the Theory of Mathematical Physics	3 Сходимость	Проблема сходимости в задачах математической физики
Modern Problems of the Theory of Mathematical Physics	4 Пополнение	Принцип пополнения
Modern Problems of the Theory of Mathematical Physics	5 Распределения	Теория распределений и ее приложения
Modern Problems of the Theory of Mathematical Physics	7 Секвенциал	Секвенциальный метод в математической физике
Modern Problems of the Theory of Mathematical Physics	2 Обобщение	Обобщенное решение задач математической физики
Modern Problems of the Theory of Mathematical Physics	Mathematical physics. Syllabus	Mathematical physics. Syllabus
Modern Problems of the Theory of Mathematical Physics	Tasks	Tasks
Modern Problems of the Theory of Mathematical Physics	Tasks
Modern Problems of the Theory of Mathematical Physics	1 Classic models	Classical solutions of the mathematical physics problems
Modern Problems of the Theory of Mathematical Physics	2 Generalized models	Generalized solutions of the mathematical physics problems
Modern Problems of the Theory of Mathematical Physics	3 Convegence	Convegence of methods of the analysis
Modern Problems of the Theory of Mathematical Physics	4 Completion	The problem of the comoletions
Modern Problems of the Theory of Mathematical Physics	5 Distributions	The distibutions theory
Modern Problems of the Theory of Mathematical Physics	6 Оптимум	The applications to the optimization theory
Modern Problems of the Theory of Mathematical Physics	7 Секвенциал	sequaential form of mathematical physics problems
Modern Problems of the Theory of Mathematical Physics	2 Обобщение	Обобщенное решение задач математической физики
Variation Calculus and Optimization Methods	УМКД вариационное исчисление	Силлабус
Sequential Models of Mathematical Physics	2017 УМКД секвенциальные модели	силлабус
The Implementation of a Doctoral Thesis	модель	модель
Differential Games	2017 УМКД дифференциальные игры	силлабус
Actual problems of the fundamental areas of mahtematics	Tasks	СРС
Actual problems of the fundamental areas of mahtematics	2017 УМКД актуальные проблемы	силлабус
Actual problems of the fundamental areas of mahtematics	Tasks	Tasks
Actual problems of the fundamental areas of mahtematics	1 Introduction	Introduction
Actual problems of the fundamental areas of mahtematics	2 Minimization of functions	Minimization of functions
Actual problems of the fundamental areas of mahtematics	3. Differentiation of functionals	Differentiation of functionals
Actual problems of the fundamental areas of mahtematics	4. Minimization of functionals	Minimization of functionals
Actual problems of the fundamental areas of mahtematics	5 Stationary conditions and variational inequalities	Stationary conditions and variational inequalities
Actual problems of the fundamental areas of mahtematics	5. Abstract optimization control	Abstract optimization control
Actual problems of the fundamental areas of mahtematics	6. Ordinary differential equations	Ordinary differential equations
Actual problems of the fundamental areas of mahtematics	6. Stationary inverse problem	Stationary inverse problem
Actual problems of the fundamental areas of mahtematics	6. Stationary inverse problem	Stationary inverse problem
Actual problems of the fundamental areas of mahtematics	6. Stationary inverse problem	Stationary inverse problem
Actual problems of the fundamental areas of mahtematics	7. Well-posedness of the problems	Well-posedness of the problems
Actual problems of the fundamental areas of mahtematics	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Mathematical Physics Equations	Tasks	Tasks
Mathematical Physics Equations	Программа	Программа курса
Mathematical Physics Equations	Tasks	Tasks
Mathematical Physics Equations	Серовайский С.Я._карта обесп_EqMathPhys_math_2019	Серовайский С.Я._карта обесп_EqMathPhys_math_2019
Mathematical Physics Equations	УМКД-силлабус eng Уравнения математической физики	Силлабус
Mathematical Physics Equations	силлабус_Серовайский С.Я. _Уравнения математической физики	Силлабус
Mathematical Physics Equations	Tasks
Mathematical Physics Equations	Tasks	Tasks
Mathematical Physics Equations	Tasks	Task
Mathematical Physics Equations	Tasks	Tasks
Mathematical Physics Equations	Tasks	Tasks
Mathematical Physics Equations	15 Inverse problems of mathematical physics	Inverse problems of mathematical physics
Mathematical Physics Equations	3 Classification of second order partial differential equations	Classification of second order partial differential equations
Mathematical Physics Equations	4 Cauchy problem for the vibrating string equation	Cauchy problem for the vibrating string equation
Mathematical Physics Equations	5 Oscillation of the string with fixed ends	Oscillation of the string with fixed ends
Mathematical Physics Equations	6 Oscillation of the string equation with free ends	Oscillation of the string equation with free ends
Mathematical Physics Equations	8 Heat transfer with known temperature at the boundary	Heat transfer with known temperature at the boundary
Mathematical Physics Equations	9 Heat transfer for the boundary isolated body	Heat transfer for the boundary isolated body
Mathematical Physics Equations	1 Introduction	Introduction
Mathematical Physics Equations	7 Forced oscillation of the string	Forced oscillation of the string
Mathematical Physics Equations	10 Heat transfer under the heat sources	10 Heat transfer under the heat sources
Mathematical Physics Equations	2 Mathematical models	2 Mathematical models
Mathematical Physics Equations	12 Electrostatic field equation in a circle	Electrostatic field equation in a circle
Mathematical Physics Equations	13 Green functions method for the Laplace and Poisson equations	Green functions method for the Laplace and Poisson equations
Mathematical Physics Equations	14 Finite difference method for mathematical physics problems	Finite difference method for mathematical physics problems
Mathematical Physics Equations	Midterm	Midterm
Integral Equations	2024 Integral equations
Integral Equations	2024 Integral equations
Integral Equations	2024 Integral equations
Variation Calculus and Optimization Methods	Variation Calculus Syllabus	Variation Calculus Syllabus
Variation Calculus and Optimization Methods	Final control program VC-OM	Final control program
Mathematical Modeling	Математическое моделирование	С. Серовайский. Математическое моделирование
Mathematical Modeling	Mathematical modelling Syllabus	Mathematical modelling Syllabus
Mathematical Modeling	Силлабус Математическое моделирование	Силлабус Математическое моделирование
Mathematical Modeling	Mathematical modeling Syllabus	Mathematical modelling. Syllabus
Mathematical Modeling	Силлабус Математическое моделирование.	Силлабус Математическое моделирование.
Mathematical Modeling	Mathematical modelling Tasks	Mathematical modelling Tasks
Mathematical Modeling	Моделирование Методические указания	Моделирование Методические указания
Mathematical Modeling	Mathematical modelling Homework	Mathematical modelling Homework
Mathematical Modeling	Моделирование Задания	Моделирование Задания на СРС
Mathematical Modeling	Моделирование 01 Введение Лекция	Моделирование 01 Введение Лекция
Mathematical Modeling	Моделирование 02 Механические колебания Лекция	Моделирование 02 Механические колебания
Mathematical Modeling	Моделирование 03 Электрические колебания Лекция	Моделирование 03 Электрические колебания Лекция
Mathematical Modeling	Моделирование Программа
Mathematical Modeling	Mathematical modelling Program
Mathematical Modeling	Силлабус Математическое моделирование	Силлабус Математическое моделирование
Inverse Stochastic Differential Systems Problems	Inverse problems 2019	syllabus
Inverse Stochastic Differential Systems Problems	Tasks
Inverse Stochastic Differential Systems Problems	1 Introduction	Introduction
Inverse Stochastic Differential Systems Problems	7. Well-posedness of the problems	Well-posedness of the problems
Inverse Stochastic Differential Systems Problems	8. Inverse problems for parabolic equations	Inverse problems for parabolic equations
Optimization Methods	Optimization methods
Optimization Methods	Tasks	practical works
Optimization Methods	Tasks	homework
Optimization Methods	1 Introduction	Introduction
Optimization Methods	2 Minimization of functions	Minimization of functions
Optimization Methods	3 Euler equation 1	Euler equation 1
Optimization Methods	4 Euler equation 2	Euler equation 2
Optimization Methods	5 Lagrange problem for the functions family	Lagrange problem for the functions family
Optimization Methods	6 Lagrange problem with high derivatives	Lagrange problem with high derivatives
Optimization Methods	7 Lagrange problem for functions with many variables	Lagrange problem for functions with many variables
Optimization Methods	8 Bolza Problem	Bolza Problem
Optimization Methods	9 Variational problems with isoperimetric conditions	Variational problems with isoperimetric conditions
Optimization Methods	9 Variational problems with pointwise constraints	Variational problems with pointwise constraints
Optimization Methods	10 Easist optimization control problem	Easist optimization control problem
Optimization Methods	11 Optimization control problem for the vector case	Optimization control problem for the vector case
Optimization Methods	12 Optimization control problem with fixed final state	Optimization control problem with fixed final state
Optimization Methods	13 Gradient methods	Gradient methods
Optimization Methods	15 Existence and uniqueness	Existence and uniqueness
Optimization Methods	16 Inverse problems	Inverse problems
Optimization Methods	questions 2019
Optimization Methods	Tasks	practical works
Inverse Problems of Mathematical Physics	Inverse problems syllabus	Inverse problems syllabus
Sequential Models of Mathematical Physics	Стохастические модели	Стохастические модели
Sequential Models of Mathematical Physics	Силлабус Секвенциальные модели	Силлабус
Sequential Models of Mathematical Physics	Методические указания	Методические указания
Sequential Models of Mathematical Physics	Задания	Задания
Sequential Models of Mathematical Physics	Введение	Введение
Sequential Models of Mathematical Physics	Дискретные модели	Дискретные модели
Sequential Models of Mathematical Physics	Секвенциальные модели Программа
Methods of Teaching Higher Education Mathematics	Дополнения	Addition
Methods of Teaching Higher Education Mathematics	силлабус_Серовайский С.Я. Методика преподавания математики высшей школы. 6M060100 Математика.(2)	Силлабус
Methods of Teaching Higher Education Mathematics	силлабус_Серовайский С.Я. Методика преподавания математики высшей школы. 6M060100 Математика.	силлабу_Серовайский С.Я. Методика преподавания математики высшей школы. 6M060100 Математика.
Methods of Teaching Higher Education Mathematics	Серовайский С.Я. Методика преподавания математики высшей школы. 6M060100 Математика.	силлабус
Methods of Teaching Higher Education Mathematics	Architecture of mathematics СРС	Tasks
Methods of Teaching Higher Education Mathematics	Arhmat1	Language
Methods of Teaching Higher Education Mathematics	Arhmat2	Sets theory
Methods of Teaching Higher Education Mathematics	Arhmat3	Numbers theory
Methods of Teaching Higher Education Mathematics	Arhmat4a	Order
Methods of Teaching Higher Education Mathematics	Arhmat4b	algebra
Methods of Teaching Higher Education Mathematics	Arhmat4c	topology
Methods of Teaching Higher Education Mathematics	Arhmat4d	measure
Methods of Teaching Higher Education Mathematics	Arhmat4е	mixt structures
Methods of Teaching Higher Education Mathematics	Arhmat5	syntesis
Methods of Teaching Higher Education Mathematics	Midterm	midterm
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 01 Введение Презентация
Mathematical Models of Nonequilibrium Filtration Processes	Математические модели Силлабус 2023
Mathematical Models of Nonequilibrium Filtration Processes	Математические модели Силлабус 2023
Mathematical Models of Nonequilibrium Filtration Processes	Модели Задания
Mathematical Models of Nonequilibrium Filtration Processes	Модели Задания
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 01 Введение Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 02 Механические колебания Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 03 Электрические колебания Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 04 Химия Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 06 Экономика Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 07 Общество Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 08 Теплоперенос Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 09 Процессы переноса Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 05 Биология Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 10 Волновые процессы Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 11 Стационарные системы Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 12 Вариационные принципы Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 13 Дискретные модели Лекция
Mathematical Models of Nonequilibrium Filtration Processes	Моделирование 14 Стохастические модели
Mathematical Models of Nonequilibrium Filtration Processes	Вопросы к экзамену 2
Theory of stability of dynamic systems	Bibliography	Bibliography
Theory of stability of dynamic systems	Comments	Comments
Theory of stability of dynamic systems	Dictionary	Dictionary
Theory of stability of dynamic systems	Stability Theory Syllabus	Stability Theory Syllabus
Theory of stability of dynamic systems	Stability Theory Syllabus
Theory of stability of dynamic systems	Stabiliry Theory 2019	syllabus
Theory of stability of dynamic systems	PDE 01 Differential equations Tasks
Theory of stability of dynamic systems	Tasks	Tasks
Theory of stability of dynamic systems	Tasks	Tasks
Theory of stability of dynamic systems	Introduction	Introduction
Theory of stability of dynamic systems	Example 1	Example 1
Theory of stability of dynamic systems	Example 2	Example 2
Theory of stability of dynamic systems	Example 4	Example 4
Theory of stability of dynamic systems	Example 5	Example 5
Theory of stability of dynamic systems	Example 6	Example 6
Theory of stability of dynamic systems	Example 7	Example 7
Theory of stability of dynamic systems	Example 8	Example 8
Theory of stability of dynamic systems	Conclusion	Conclusion
Theory of stability of dynamic systems	Final control program ST	Final control program
Differential Games	Differential games 2019	syllabus
Differential Games	0 Introduction	Introduction
Differential Games	1 Classic models	Classic models
Differential Games	2 Generalized models	Generalized models
Differential Games	3 Convegence	Convegence
Differential Games	4 Completeness and real numbers	Completeness and real numbers
Differential Games	5 Real numbers and completion	Real numbers and completion
Differential Games	7 Optimization	Optimization
Differential Games	8 Distributions	Distributions
Differential Games	9 Sequential	Sequential
Modern Problems of the Theory of Mathematical Physics	силлабус_Серовайский С.Я. Современные проблемы теории математической физики. 6D060100 Математика.	силлабус
Modern Problems of the Theory of Mathematical Physics	Современные проблемы Силлабус 2023
Modern Problems of the Theory of Mathematical Physics	Tasks	Tasks
Modern Problems of the Theory of Mathematical Physics	Задание
Modern Problems of the Theory of Mathematical Physics	Задание
Modern Problems of the Theory of Mathematical Physics	1 Classic models	1 Classic models
Modern Problems of the Theory of Mathematical Physics	Arhmat1
Modern Problems of the Theory of Mathematical Physics	Arhmat2
Modern Problems of the Theory of Mathematical Physics	Arhmat3
Modern Problems of the Theory of Mathematical Physics	Arhmat4a
Modern Problems of the Theory of Mathematical Physics	Arhmat4b
Modern Problems of the Theory of Mathematical Physics	Arhmat4c
Modern Problems of the Theory of Mathematical Physics	Arhmat4d
Modern Problems of the Theory of Mathematical Physics	Arhmat5
Modern Problems of the Theory of Mathematical Physics	Arhmat6
Modern Problems of the Theory of Mathematical Physics	Generalized functions	Methodical recommendations
Modern Problems of the Theory of Mathematical Physics	2021 Программа экзамена
Modern Problems of the Theory of Mathematical Physics	силлабус_Серовайский С.Я. Современные проблемы теории математической физики. 6D060100 Математика.	силлабус_Серовайский С.Я. Современные проблемы теории математической физики. 6D060100 Математика.
Inverse Problems in Hydrodynamics	2024 Обратные задачи Силлабус
Inverse Problems in Hydrodynamics	Задание № 14 Обратные задачи
Inverse Problems in Hydrodynamics	Задание № 1 Минимизация функций
Inverse Problems in Hydrodynamics	Обратные задачи 01 Введение
Inverse Problems in Hydrodynamics	Задание № 10. Градиентные методы
Inverse Problems in Hydrodynamics	Inverse problems 01 Introduction Task
Inverse Problems in Hydrodynamics	11 Градиентные методы
Inverse Problems in Hydrodynamics	1 Introduction
Inverse Problems in Hydrodynamics	2 Минимизация функций
Inverse Problems in Hydrodynamics	21 Идентификация
Inverse Problems in Hydrodynamics	2024 Обратные задачи
Inverse Problems in Hydrodynamics	inverse problems
Inverse Problems in Hydrodynamics	2024 Обратные задачи
Inverse Problems in Hydrodynamics	Task 9 Elliptic systems
Inverse Problems in Hydrodynamics	2024 Обратные задачи
Calculus of Variations	1 Introduction
Calculus of Variations	7 Lagrange problem for functions with many variables	Lagrange problem for functions with many variables
Calculus of Variations	Tasks	Задания
Calculus of Variations	2018 УМК вариационное исчисление АУ	силлабус
Calculus of Variations	Tasks	Tasks
Calculus of Variations	1 Introduction	Applications
Calculus of Variations	2 Minimization of functions	Minimization of functions
Calculus of Variations	3 Euler equation 1	Euler equation
Calculus of Variations	5 Lagrange problem for the functions family	Euler equation
Calculus of Variations	6 Lagrange problem with high derivatives	Lagrange problem with high derivatives
Calculus of Variations	8 Bolza Problem	Bolza Problem
Calculus of Variations	9 Variational problems with isoperimetric conditions	Variational problems with isoperimetric conditions
Calculus of Variations	9 Variational problems with pointwise constraints	Variational problems with pointwise constraints
Calculus of Variations	10 Easist optimization control problem	Easist optimization control problem
Calculus of Variations	11 Optimization control problem for the vector case	Optimization control problem for the vector case
Calculus of Variations	12 Optimization control problem with fixed final state	Optimization control problem with fixed final state
Calculus of Variations	midterm	midterm
Boundary Value Problems for Systems of Partial Differential	Кабанихин- книга-1988	Кабанихин- книга-1988
Boundary Value Problems for Systems of Partial Differential	AHasanov_Book-Springer2017	AHasanov_Book-Springer2017
Boundary Value Problems for Systems of Partial Differential	Boundary problems for partial differential systems	Boundary problems for partial differential systems
Boundary Value Problems for Systems of Partial Differential	Boundary problems Homework	Boundary problems Homework
Boundary Value Problems for Systems of Partial Differential	Boundary problems Tasks	Boundary problems Tasks
Boundary Value Problems for Systems of Partial Differential	1 Introduction	Introduction
Boundary Value Problems for Systems of Partial Differential	3. Differentiation of functionals	Differentiation of functionals
Boundary Value Problems for Systems of Partial Differential	4 Functional minimization. 2 Lecture	Functional minimization
Boundary Value Problems for Systems of Partial Differential	5 Variational inequalities and projection gradient method	Variational inequalities and projection gradient method
Boundary Value Problems for Systems of Partial Differential	Boundary problems Program
Boundary Value Problems for Systems of Partial Differential	Boundary problems Homework	Boundary problems Homework
Variational Calculus and Optimization Technigues	Calculus of Variations Mech	syllabus
Variational Calculus and Optimization Technigues	Tasks	Tasks
Variational Calculus and Optimization Technigues	Tasks	Tasks
Variational Calculus and Optimization Technigues	1 Introduction	Introduction
Variational Calculus and Optimization Technigues	2 Minimization of functions	Minimization of functions
Variational Calculus and Optimization Technigues	3 Euler equation 1	Euler equation 1
Variational Calculus and Optimization Technigues	4 Euler equation 2	Euler equation 2
Variational Calculus and Optimization Technigues	5 Lagrange problem for the functions family	Lagrange problem for the functions family
Variational Calculus and Optimization Technigues	6 Lagrange problem with high derivatives	Lagrange problem with high derivatives
Variational Calculus and Optimization Technigues	7 Lagrange problem for functions with many variables	Lagrange problem for functions with many variables
Variational Calculus and Optimization Technigues	8 Bolza Problem	Bolza Problem
Variational Calculus and Optimization Technigues	9 Variational problems with isoperimetric conditions
Variational Calculus and Optimization Technigues	9 Variational problems with pointwise constraints	Variational problems with pointwise constraints
Variational Calculus and Optimization Technigues	10 Easist optimization control problem	Easist optimization control problem
Variational Calculus and Optimization Technigues	11 Optimization control problem for the vector case	Optimization control problem for the vector case
Variational Calculus and Optimization Technigues	13 Gradient methods	Gradient methods
Variational Calculus and Optimization Technigues	14 Stationary conditions and variational inequalities	Stationary conditions and variational inequalities
Variational Calculus and Optimization Technigues	15 Existence and uniqueness	Existence and uniqueness
Variation Calculus and Optimization Methods	2018 УМК вариационное исчисление АУ	силлабус
Variation Calculus and Optimization Methods	2018 УМК вариационное исчисление АУ	силлабус
Variation Calculus and Optimization Methods	силлабус_Серовайский С.Я. _Вариационное исчисление и методы оптимизации. 5В060100 Математика	силлабус
Variation Calculus and Optimization Methods	Calculus of Variations Math	syllabus
Variation Calculus and Optimization Methods	2024 Variation Calculus Syllabus	2024 Variation Calculus Syllabus
Variation Calculus and Optimization Methods	2024 Вариационное исчисление Силлабус
Variation Calculus and Optimization Methods	СИЛЛАБУС Вариационное исчисление	Силлабус
Variation Calculus and Optimization Methods	2024 Вариационное исчисление
Variation Calculus and Optimization Methods	Методические указания по СРМП(Оптимальное управления)
Variation Calculus and Optimization Methods	Easiest optimization problems
Variation Calculus and Optimization Methods	Tasks
Variation Calculus and Optimization Methods	Задание № 9. Теорема Куна - Таккера
Variation Calculus and Optimization Methods	Задание № 10 Задача оптимального управления
Variation Calculus and Optimization Methods	Задание № 9. Теорема Куна - Таккера
Variation Calculus and Optimization Methods	Task 07 Bolza problem
Variation Calculus and Optimization Methods	Task 07 Bolza problem
Variation Calculus and Optimization Methods	Task 07 Bolza problem
Variation Calculus and Optimization Methods	Задание № 1 Минимизация функций	Минимизация функций
Variation Calculus and Optimization Methods	Задание № 2 Уравнение Эйлера	Уравнение Эйлера
Variation Calculus and Optimization Methods	Задание № 3 Задача Лагранжа для вектор-функций	Задача Лагранжа для вектор-функций
Variation Calculus and Optimization Methods	Задание № 5 Задача Больца	Задача Больца
Variation Calculus and Optimization Methods	Задание № 7 Условие Лежандра	Условие Лежандра
Variation Calculus and Optimization Methods	Tasks	Tasks
Variation Calculus and Optimization Methods	1 Минимизация функций
Variation Calculus and Optimization Methods	Task 13 Numerical optimization methods
Variation Calculus and Optimization Methods	Task 06 Multidimensional Lagrange problem
Variation Calculus and Optimization Methods	Task 15 Inverse problems
Variation Calculus and Optimization Methods	2 Minimization of functions	Minimization of functions
Variation Calculus and Optimization Methods	3 Euler equation 1	3 Euler equation 1
Variation Calculus and Optimization Methods	4 Euler equation 2	4 Euler equation 2
Variation Calculus and Optimization Methods	5 Lagrange problem for the functions family	5 Lagrange problem for the functions family
Variation Calculus and Optimization Methods	6 Lagrange problem with high derivatives	6 Lagrange problem with high derivatives
Variation Calculus and Optimization Methods	7 Lagrange problem for functions with many variables	7 Lagrange problem for functions with many variables
Variation Calculus and Optimization Methods	8 Bolza Problem	8 Bolza Problem
Variation Calculus and Optimization Methods	9 Variational problems with isoperimetric conditions	9 Variational problems with isoperimetric conditions
Variation Calculus and Optimization Methods	9 Variational problems with pointwise constraints	9 Variational problems with pointwise constraints
Variation Calculus and Optimization Methods	10 Easist optimization control problem	10 Easist optimization control problem
Variation Calculus and Optimization Methods	12 Optimization control problem with fixed final state	12 Optimization control problem with fixed final state
Variation Calculus and Optimization Methods	13 Gradient methods	Gradient methods
Variation Calculus and Optimization Methods	14 Stationary conditions and variational inequalities	14 Stationary conditions and variational inequalities
Variation Calculus and Optimization Methods	14 Stationary conditions and variational inequalities	14 Stationary conditions and variational inequalities
Variation Calculus and Optimization Methods	15 Existence and uniqueness	15 Existence and uniqueness
Variation Calculus and Optimization Methods	1 Введение	Ввведение
Variation Calculus and Optimization Methods	2 Минимизация функций	Минимизация функций
Variation Calculus and Optimization Methods	16 Inverse problems
Variation Calculus and Optimization Methods	17 Динамическое программирование
Variation Calculus and Optimization Methods	10 Условие Лежандра
Variation Calculus and Optimization Methods	3 Уравнение Эйлера для задачи Лагранжа	Уравнение Эйлера для задачи Лагранжа
Variation Calculus and Optimization Methods	4 Задача Лагранжа для семейства функций	Задача Лагранжа для семейства функций
Variation Calculus and Optimization Methods	6 Задача Лагранжа для функций многих переменных	Задача Лагранжа для функций многих переменных
Variation Calculus and Optimization Methods	7 Задача Больца. Условие трансверсальности	Задача Больца
Variation Calculus and Optimization Methods	8 Задачи на условный экстремум	Задачи на условный экстремум
Variation Calculus and Optimization Methods	Задачи на условный экстремум 2	Задачи на условный экстремум 2
Variation Calculus and Optimization Methods	15 Принцип максимума Понтрягина	Принцип максимума Понтрягина
Variation Calculus and Optimization Methods	16 Принцип максимума Понтрягина 2	Принцип максимума Понтрягина 2
Variation Calculus and Optimization Methods	18 Существование оптимального управления	Существование оптимального управления
Variation Calculus and Optimization Methods	1 Introduction
Variation Calculus and Optimization Methods	midterm	midterm
Variation Calculus and Optimization Methods	2022 Вариационное исчисление Программа
Variation Calculus and Optimization Methods	2022 Вариационное исчисление Программа
Variation Calculus and Optimization Methods	2024 Вариационное исчисление
Variation Calculus and Optimization Methods	Variation Calculus
Variation Calculus and Optimization Methods	questions	Questions
Variation Calculus and Optimization Methods	силлабус_Серовайский С.Я. _Вариационное исчисление и методы оптимизации. 5В060100 Математика	силлабус_Серовайский С.Я. Вариационное исчисление и методы оптимизации. 5В060100 Математика
Variation Calculus and Optimization Methods	questions
Variation Calculus and Optimization Methods	Questions for exam
Variation Calculus and Optimization Methods	2024 Вариационное исчисление
Variation Calculus and Optimization Methods	2024 Вариационное исчисление
Variation Calculus and Optimization Methods	Variation Calculus
Variation Calculus and Optimization Methods	Variation Calculus
Partial Differential Eguations	PDE 01 Introduction
Partial Differential Eguations	PDE 02 Mathematical models
Partial Differential Eguations	PDE 03 Classification
Partial Differential Eguations	Partial differential equations Syllabus 2023
Partial Differential Eguations	2 Mathematical models
Partial Differential Eguations	3 Classification of second order partial differential equations
Partial Differential Eguations	4 Mouvement of the unbounded string equation
Partial Differential Eguations	5 Oscillation of the string with fixed ends
Partial Differential Eguations	Уравнения в частных производных Силлабус
Partial Differential Eguations	УЧП 2025 Силлабус
Partial Differential Eguations	PDE 01 Differential equations Task
Partial Differential Eguations	PDE 02 First order partial differential equations Task
Partial Differential Eguations	PDE 03 Classification of partial differential equations Task
Partial Differential Eguations	PDE 04 Travelling waves Task
Partial Differential Eguations	PDE 05 String First boundary problem Task
Partial Differential Eguations	УЧП 2 Уравнения первого порядка
Partial Differential Eguations	PDE 06 String Second boundary problem Task
Partial Differential Eguations	PDE 07 Non-homogeneous String vibrating equation Task
Partial Differential Eguations	PDE 08 Heat First boundary problem Task
Partial Differential Eguations	PDE 09 Heat Second boundary problem Task
Partial Differential Eguations	PDE 10 Heat Non-homogeneous Task
Partial Differential Eguations	PDE 11 Elliptic Variation Task
Partial Differential Eguations	PDE 12 Laplace equation in circle Task
Partial Differential Eguations	PDE 13 Finite difference method Task
Partial Differential Eguations	PDE 14 Inverse prablems Task
Partial Differential Eguations	УЧП 01 Обыкновенные дифференциальные уравнения
Partial Differential Eguations	1 Differential equations
Partial Differential Eguations	2 Mathematical models
Partial Differential Eguations	3 Classification of second order partial differential equations
Partial Differential Eguations	4 Mouvement of the unbounded string equation
Partial Differential Eguations	6 Oscillation of the string equation with free ends
Partial Differential Eguations	6 Oscillation of the string equation with free ends
Partial Differential Eguations	6 Oscillation of the string equation with free ends
Partial Differential Eguations	8 Heat transfer with known temperature at the boundary
Partial Differential Eguations	9 Heat transfer for the isolated body
Partial Differential Eguations	10 Heat transfer under the heat sources
Partial Differential Eguations	11 Laplace equation Introduction
Partial Differential Eguations	12 Electrostatic field equation in a circle
Partial Differential Eguations	13 Green functions method for the Laplace and Poisson equations
Partial Differential Eguations	14 Finite difference method for mathematical physics problems
Partial Differential Eguations	15 Inverse problems
Partial Differential Eguations	2 Математические модели
Partial Differential Eguations	Программа
Pedagogy of Mathematics	Pedagogy of Mathematics syllabus	Pedagogy of Mathematics syllabus
The Theory of Generalized Function	Словарь 4а
The Theory of Generalized Function	Силлабус
The Theory of Generalized Function	Arhmat1
The Theory of Generalized Function	Arhmat2
The Theory of Generalized Function	Arhmat3
The Theory of Generalized Function	Arhmat4a
The Theory of Generalized Function	Arhmat4b
The Theory of Generalized Function	Arhmat4c
The Theory of Generalized Function	Arhmat4d
The Theory of Generalized Function	Arhmat5
The Theory of Generalized Function	Arhmat6
The Theory of Generalized Function	Program
The Theory of Generalized Function	Вопросы для экзамена
Methods of Teaching Higher Education Mathematics	Словарь
Methods of Teaching Higher Education Mathematics	ЭТАЖЫ
Methods of Teaching Higher Education Mathematics	Словари
Methods of Teaching Higher Education Mathematics	Силлабус 2024
Methods of Teaching Higher Education Mathematics	Задания	Рекомендации
Methods of Teaching Higher Education Mathematics	Задания
Methods of Teaching Higher Education Mathematics	Arhmat1	Язык математики
Methods of Teaching Higher Education Mathematics	Arhmat2	Множества
Methods of Teaching Higher Education Mathematics	Arhmat3	Числа
Methods of Teaching Higher Education Mathematics	Arhmat4a	Порядковые объекты
Methods of Teaching Higher Education Mathematics	Arhmat4b	Алгебраические объекты
Methods of Teaching Higher Education Mathematics	Arhmat4c	Топологические объекты
Methods of Teaching Higher Education Mathematics	Arhmat4d	Измеримые объекты
Methods of Teaching Higher Education Mathematics	Arhmat5	Композиты
Methods of Teaching Higher Education Mathematics	Arhmat6	синтез
Methods of Teaching Higher Education Mathematics	литература
Methods of Teaching Higher Education Mathematics	Программа 2024
Methods of Teaching Higher Education Mathematics	bagdarlamasy 2024_kz
Methods of Teaching Higher Education Mathematics	Программа экзамена
Mathematical analysis on metric spaces	Словарь
Mathematical analysis on metric spaces	SYLLABUS 2023
Optimal control of systems with partial derivatives	AHasanov_Book-Springer2017	AHasanov_Book-Springer2017
Optimal control of systems with partial derivatives	Optimization PDE	Optimization PDE
Optimal control of systems with partial derivatives	Optimization PDE Tasks	Optimization PDE Tasks
Optimal control of systems with partial derivatives	Optimization PDE Homework	Optimization PDE Homework
Optimal control of systems with partial derivatives	1 Introduction	Introduction
Optimal control of systems with partial derivatives	2 Minimization of functions	Minimization of functions
Optimal control of systems with partial derivatives	4 Functional minimization. 2 Lecture	Functional minimization
Optimal control of systems with partial derivatives	Optimization PDS Program
Optimal control of systems with partial derivatives	Optimization PDE	Optimization PDE
Optimal control of systems with partial derivatives	2 Minimization of functions	Minimization of functions
Partial Differential Equations	Partial differential equations Syllabus
Partial Differential Equations	Variation Calculus Syllabus	Variation Calculus Syllabus
Partial Differential Equations	PDE 01 Differential equations Tasks
Partial Differential Equations	PDE 01 Differential equations Tasks
Partial Differential Equations	1 Differential equations
Partial Differential Equations	2 Mathematical models
Partial Differential Equations	Final control program PDE	Final control program
Iterative methods for solving nonlinear equations and their applications	Tasks
Iterative methods for solving nonlinear equations and their applications	Силлабус
Iterative methods for solving nonlinear equations and their applications	СРС
Iterative methods for solving nonlinear equations and their applications	ЗАДАНИЯ НА САМОСТОЯТЕЛЬНУЮ РАБОТУ
Iterative methods for solving nonlinear equations and their applications	ЗАДАНИЯ НА САМОСТОЯТЕЛЬНУЮ РАБОТУ 2010
Iterative methods for solving nonlinear equations and their applications	Введение
Iterative methods for solving nonlinear equations and their applications	Пример 1
Iterative methods for solving nonlinear equations and their applications	Пример 2
Iterative methods for solving nonlinear equations and their applications	Пример 3
Iterative methods for solving nonlinear equations and their applications	Пример 4
Iterative methods for solving nonlinear equations and their applications	Пример 5
Iterative methods for solving nonlinear equations and their applications	Пример 6
Iterative methods for solving nonlinear equations and their applications	Пример 7
Iterative methods for solving nonlinear equations and their applications	Пример 8
Iterative methods for solving nonlinear equations and their applications	Итерационные методы Программа
Theoretical and computational problems of mathematical physics	Словарь	Словарь терминов
Theoretical and computational problems of mathematical physics	Силлабус	Силлабус
Theoretical and computational problems of mathematical physics	Задание 01 Язык
Theoretical and computational problems of mathematical physics	Задание 02 Множества
Theoretical and computational problems of mathematical physics	Категории
Theoretical and computational problems of mathematical physics	Структуры
Theoretical and computational problems of mathematical physics	Введение	Введение
Theoretical and computational problems of mathematical physics	Множества
Theoretical and computational problems of mathematical physics	Числа
Theoretical and computational problems of mathematical physics	Arhmat4a	Упорядоченные объекты
Theoretical and computational problems of mathematical physics	Алгебраические объекты
Theoretical and computational problems of mathematical physics	Топологические объекты
Theoretical and computational problems of mathematical physics	Измеримые объекты
Theoretical and computational problems of mathematical physics	Композиты
Theoretical and computational problems of mathematical physics	Структуры и категории
Theoretical and computational problems of mathematical physics	Теоретические основы Программа
Actual problems of mathematics	2024 Актуальные проблемы Силлабус
Actual problems of mathematics	2024 Актуальные проблемы
Actual problems of mathematics	2024 Актуальные проблемы
Actual problems of mathematics	2024 Актуальные проблемы
Geometric control theory	Программа (рус)	Программа курса (рус)
Geometric control theory	Bibliography	Bibliography
Geometric control theory	Dictionary	Dictionary
Geometric control theory	Comments	Comments
Geometric control theory	SYLLABUS Geometric control theory	SYLLABUS
Geometric control theory	ЗАДАНИЯ САМОСТОЯТЕЛЬНУЮ РАБОТУ	Задания
Geometric control theory	Tasks	Tasks
Geometric control theory	Tasks	Tasks
Geometric control theory	1 Минимизация функций	Минимизация функций
Geometric control theory	1 Теорема Ферма	Stationary condition
Geometric control theory	Example 1	Sufficiently and uniqueness
Geometric control theory	Example 2	Singular control
Geometric control theory	Example 3	Solvability
Geometric control theory	Example 4	System with fixed final state
Geometric control theory	Example 5	Tihonov well-posedness
Geometric control theory	Example 6	Hadamard well-posedness
Geometric control theory	Example 7	System with isoperimetric condition
Geometric control theory	Example 8	Bifurcation of extremals
Geometric control theory	2022 Geometric control theory Exam program
Geometric control theory	SYLLABUS Geometric control theory	SYLLABUS
Additional chapter Functional Analysis and Their Applications	Секвенциальное моделирование. Программа	Русская версия программы
Additional chapter Functional Analysis and Their Applications	SYLLABUS Additional directions of functional analysis and their applications	SYLLABUS
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Additional chapter Functional Analysis and Their Applications	1 Classic models
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Additional chapter Functional Analysis and Their Applications	2022 Additional directions of functional analysis Exam program
Applied analysis for Partial Differential Equations	0 Введение	Введение (рус)
Applied analysis for Partial Differential Equations	SYLLABUS Applied analysis of partial differential equations	SYLLABUS
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Applied analysis for Partial Differential Equations	Tasks
Applied analysis for Partial Differential Equations	2022 Exam program
Applied analysis for Partial Differential Equations	2022 Applied analysis for Partial Differential Equation Exam program
Applied analysis for Partial Differential Equations	Приблизительные билеты	Приблизительные билеты
The Qualitative and asymptotic Theory of Differential Equations	2022 Qualitative and asymptotic Theory of Differential Equations
STEM	Task 3 Predator-prey
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STEM	Task 5 Competition
STEM	Task 6 Niche model
STEM	Task 7 Economics
STEM	Task 2 One species
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STEM	3 Predator-prey
STEM	4 Symbiosis
STEM	5 Competition
STEM	6 Niche
STEM	7 Economics
STEM	2 Evolution of a biological species
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Theoretical and computational problems of mathematical physics	2025 Mathematical physics Syllabus
Theoretical and computational problems of mathematical physics	0 Introduction
Theoretical and computational problems of mathematical physics	1 Classic models
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Books, monographs

1

Серовайский Семен Яковлевич Қазақ университетi 2011 - г. ISBN 9965-29-669-3 12 - стр.

2

Серовайский Семен Яковлевич Оперативная полиграфия 2015 - г. ISBN 978-601-06-3135-9 856 - стр.

3

Серовайский Семен Яковлевич Оптимизация и дифференцирование CRC Press Taylor &Francis Group 2017 - г. ISBN 9781498750936 - 517 - стр.

4

Серовайский Семен Яковлевич Секвенциальные модели математической физики CRC Press, Taylor & Francis Group 2019 - г. ISBN 9781138601031 - 226 - стр.

5

Серовайский Семен Яковлевич History of mathematics. Evolution of mathematical ideas URSS 2019 - г. ISBN 978-5-9710-5852 226 - стр.

6

Серовайский Семен Яковлевич История математики: Эволюция математических идей. Кн. 2. Алгебра. Анализ. Дифференциальные уравнения. Теория экстремума URSS 2019 - г. ISBN 978-5-9710-5863 368 - стр.

7

Серовайский Семен Яковлевич История математики: Эволюция математических идей. Кн. 3. Вычислительная математика. Теория вероятностей. Информатика. Математическая логика. URSS 2019 - г. ISBN 978-5-9710-5864 240 - стр.

Science articles

1

Серовайский Семен Яковлевич Метод штрафа в сингулярных нелинейных управляемых системах с поточечными фазовыми ограничениями 2011 - г. 7 - стр. 0

2

Серовайский Семен Яковлевич 2012 - г. 6 - стр. 20

3

Серовайский Семен Яковлевич 2012 - г. 12 - стр. 0

4

Серовайский Семен Яковлевич 2012 - г. 15 - стр. 0

5

Серовайский Семен Яковлевич 2014 - г. 11 - стр. 8

6

Серовайский Семен Яковлевич 2014 - г. 13 - стр. 1

7

Серовайский Семен Яковлевич 2014 - г. 8 - стр. 1

8

Серовайский Семен Яковлевич 2014 - г. 14 - стр. 1

9

Серовайский Семен ЯковлевичШакенов К.К. 2016 - г. 258 - стр. 0

10

Серовайский Семен Яковлевич 2015 - г. 6 - стр. 97

11

Серовайский Семен Яковлевич 2015 - г. 4 - стр. 0

12

Серовайский Семен Яковлевич 2015 - г. 7 - стр. 0

13

Серовайский Семен Яковлевич 2015 - г. 21 - стр. 0

14

Серовайский Семен Яковлевич Прогулка по линейному миру. 3. 2015 - г. 7 - стр. 55

15

Серовайский Семен Яковлевич Прогулка по линейному миру. 4 2015 - г. 5 - стр. 56

16

Серовайский Семен Яковлевич Математика и развитие цивилизации 2016 - г. 4 - стр. 60

17

Серовайский Семен Яковлевич 2016 - г. 10 - стр. 20

18

Серовайский Семен Яковлевич 2016 - г. 14 - стр. 0

19

Серовайский Семен Яковлевич Задача оптимального управления для систем, описываемых эллиптическими вариационными неравенствами с фазовыми ограничениями 2016 - г. 14 - стр. 0

20

Серовайский Семен ЯковлевичКасенов С.Е. Дискретті мәліметтер экспериментімен популяцияның шектелген өсудегі Ферхюльст теңдеуі үшін кері есеп 2016 - г. 5 - стр. 20037

21

Серовайский Семен Яковлевич 2017 - г. 8 - стр. 2

22

Серовайский Семен Яковлевич 2013 - г. 7 - стр. 7

23

Серовайский Семен Яковлевич Две формы аппроксимации градиента для оптимизационной задачи для уравнения теплопроводности 2017 - г. 7 - стр. 7

24

Серовайский Семен Яковлевич Идентификации математической модели популяции бактерий в присутствии антибиотика 2017 - г. 12 - стр. 0

25

Серовайский Семен ЯковлевичКасенов С.Е. Антибиотиктердің әсерінен бактериялық популяцияларға арналған сызықты емес дифференциалды жүйелерді анықтау 2017 - г. 7 - стр. 1

26

Серовайский Семен Яковлевич 2018 - г. 9 - стр. 1

27

Серовайский Семен Яковлевич Identification of mathematical model of bacteria population under the antibiotic influence 2018 - г. 12 - стр. 26

28

Серовайский Семен Яковлевич Modeling of the potential of the gravitational field at the upper boundary of the region with the existence of a subterranean anomaly 2018 - г. 17 - стр. 9

29

Серовайский Семен ЯковлевичАлибаева К.А. 2020 - г. 10 - стр. 0

30

Серовайский Семен Яковлевич 2022 - г. 11 - стр. 7

Proceedings (theses, reports) in collections and materials of scientific conferences, symposia, seminars

1

Серовайский Семен Яковлевич 2011 - г. 5 - стр. Crete

2

Серовайский Семен Яковлевич 2011 - г. 1 - стр. Ankara

3

Серовайский Семен Яковлевич 2011 - г. 1 - стр. Алматы

4

Серовайский Семен Яковлевич 2011 - г. 1 - стр. Ташкент

5

Серовайский Семен Яковлевич 2011 - г. 1 - стр. Калькутта

6

Серовайский Семен Яковлевич 2012 - г. 1 - стр. Дубна

7

Серовайский Семен Яковлевич 2012 - г. 1 - стр. Гаэта

8

Серовайский Семен Яковлевич 2012 - г. 1 - стр. Хельсинки

9

Серовайский Семен Яковлевич 2014 - г. 1 - стр. Issyk-Kul

10

Серовайский Семен Яковлевич 2014 - г. 3 - стр. Алматы

11

Серовайский Семен Яковлевич 2014 - г. 1 - стр. Алматы

12

Серовайский Семен Яковлевич 2014 - г. 2 - стр. Атырау

13

Серовайский Семен Яковлевич 2014 - г. 1 - стр. Новосибирск

14

Серовайский Семен Яковлевич 2014 - г. 2 - стр. Петровац

15

Серовайский Семен Яковлевич 2014 - г. 2 - стр. Петровац

16

Серовайский Семен Яковлевич 2015 - г. 2 - стр. Москва

17

Серовайский Семен Яковлевич 2015 - г. 2 - стр. Москва

18

Серовайский Семен Яковлевич 2015 - г. 1 - стр. Алматы

19

Серовайский Семен Яковлевич 2015 - г. 2 - стр. Макао

20

Серовайский Семен Яковлевич 2015 - г. 2 - стр. Петровац

21

Серовайский Семен Яковлевич 2015 - г. 2 - стр. Алматы

22

Серовайский Семен Яковлевич 2016 - г. 1 - стр. Дубна

23

Серовайский Семен Яковлевич 2016 - г. 1 - стр. Дубна

24

Серовайский Семен Яковлевич 2013 - г. 14 - стр. Барселона

25

Серовайский Семен Яковлевич 2015 - г. 1 - стр. Анкара

26

Серовайский Семен Яковлевич Математическое моделирование снижения чувствительности к действию антибиотиков микроорганизмов, вызывающих внебольничную пневмонию 2016 - г. 4 - стр. Минск

27

Серовайский Семен Яковлевич Обратная задача для уравнения Ферхюльста ограниченного роста популяции с дискретными экспериментальными данными 2016 - г. 1 - стр. Алматы

28

Серовайский Семен Яковлевич История математики и ее преподавание в высшей школе 2002 - г. 1 - стр. Алматы

29

Серовайский Семен Яковлевич Касенов С.Е. Дискретті зерттеу мәліметтерімен шектелген популяцияның өсуінің Ферхюлсьт теңдеуі үшін кері есеп 2016 - г. 1 - стр. Almaty

30

Серовайский Семен Яковлевич Касенов С.Е. Identification of Nonlinear Differential Systems for Bacteria Population Under Antibiotics Influence 2015 - г. 7 - стр. Макао

31

Серовайский Семен Яковлевич Математика между абстракцией и реальностью: пространство, вероятность, алгоритм, информация 2017 - г. 1 - стр. Москва

32

Серовайский Семен Яковлевич 2015 - г. 7 - стр. Macao

33

Серовайский Семен Яковлевич Решение обратной задачи гравиметрии методом Монте-Карло на суперкомпьютере с использованием распределённых вычислений 2019 - г. 12 - стр. Калининград

34

Серовайский Семен Яковлевич Монте-Карло әдісімен гравиметрияның кері есептерін шешу суперкомпьютердегі үлестірілген есептеуді пайдаланып 2019 - г. 12 - стр. г. Калининград

Author Documents

Citations

86 по 61
documents

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Optimization: 100 examples

Serovajsky, S.

2024

Optimization: 100 Examples
0, с. 1-538

0

Цитирований

Discrete and Continuous Models of the COVID-19 Pandemic Propagation with a Limited Time Spent in Compartments

Turar, O., Serovajsky, S., Azimov, A., Mustafin, M.

2023

Trends in Mathematics
-1, с. 101-114

0

Цитирований

STABILIZING THE SYSTEM IN THE PROBLEM OF EPIDEMIC SPREAD LIMITED TIME OF IMMUNIZATION

Serovajsky, S., Turar, O., Imankulov, T., Azimov, A.

2023

Advanced Mathematical Models and Applications
8, с. 176-184

0

Цитирований

MATHEMATICAL MODELING OF THE EPIDEMIC PROPAGATION WITH LIMITED TIME SPENT IN COMPARTMENTS AND VACCINATION

Serovajsky, S.Y., Turar, O., Imankulov, T.

2022

KazNU Bulletin. Mathematics, Mechanics, Computer Science Series
116, с. 84-99

1

Цитирований

NON-SMOOTH OPTIMIZATION METHODS IN THE GEOMETRIC INVERSE GRAVIMETRY PROBLEM

Serovajsky, S.Y., Sigalovsky, M., Azimov, A.

2022

Advanced Mathematical Models and Applications
7, с. 5-15

3

Цитирований

MATHEMATICAL MODEL OF THE EPIDEMIC PROPAGATION WITH LIMITED TIME SPENT IN EXPOSED AND INFECTED COMPARTMENTS

Serovajsky, S.Y., Turar, O.N.

2021

KazNU Bulletin. Mathematics, Mechanics, Computer Science Series
112, с. 162-169

2

Цитирований

Identification of mathematical model of bacteria population under the antibiotic influence

Serovajsky, S., Nurseitov, D., Kabanikhin, S., Azimov, A., Ilin, A., Islamov, R.

2021

Journal of Inverse and Ill-Posed Problems
26, с. 565-576

2

Цитирований

A numerical study of fluid flow in the porous structure of biological scaffolds

Daulbayev, C., Mansurov, Z., Sultanov, F., Shams, M., Umirzakov, A., Serovajsky, S.

2020

Eurasian Chemico-Technological Journal
22, с. 149-156

4

Цитирований

Application of hydrochemical simulation model to determination of optimal well pattern for mineral production with In-Situ Leaching

Shayakhmetov, N.M., Aizhulov, D.Y., Alibayeva, K.A., Serovajsky, S., Panfilov, I.

2020

Procedia Computer Science
178, с. 84-93

6

Цитирований

Mathematical problems of gravimetry and its applications

Serovajsky, S.Y., Azimov, A.A., Kenzhebayeva, M.O., Nurseitov, D.B., Nurseitova, A.T., Sigalovskiy, M.A.

2019

International Journal of Mathematics and Physics
10, с. 29-35

2

Цитирований

The problem of recovering the anomaly density from the measurement of the gravitational potential

Serovajsky, S., Nurseitov, D., Nurseitova, A., Azimov, A.

2019

Advanced Mathematical Models and Applications
4, с. 150-159

1

Цитирований

Optimization and differentiation

Serovajsky, S.

2017

Optimization and Differentiation
0, с. 1-516

3

Цитирований

Two forms of Gradient Approximation for an Optimization Problem for the Heat Equation

Serovajsky, S., Shakenov, I.

2017

Mathematical Modelling of Natural Phenomena
12, с. 139-145

1

Цитирований

Optimization control problems for systems described by elliptic variational inequalities with state constraints

Serovajsky, S.

2016

Applied and Numerical Harmonic Analysis
0, с. 211-224

1

Цитирований

Inverse problem for the Verhulst equation of limited population growth with discrete experiment data

Azimov, A., Kasenov, S., Nurseitov, D., Serovajsky, S.

2016

AIP Conference Proceedings
1759, с.

7

Цитирований

Optimal control of singular stationary systems with phase constraints and state variation

Serovajsky, S.Y.

2015

Mathematical Notes
97, с. 774-778

0

Цитирований

Differentiation functor and its application in the optimization control theory

Serovajsky, S.Y.

2014

Trends in Mathematics
63, с. 335-347

1

Цитирований

State-constrained optimal control of nonlinear elliptic variational inequalities

Serovajsky, S.

2014

Optimization Letters
8, с. 2041-2051

3

Цитирований

Optimal control of nonlinear evolution systems in the case where the solution is not differentiable with respect to the control

Serovaiskii, S.Y.

2013

Mathematical Notes
93, с. 593-606

0

Цитирований

Differentiability of inverse operators

Serovajsky, S.Y.

2013

Springer Proceedings in Mathematics and Statistics
44, с. 303-320

2

Цитирований

Approximation methods in optimal control problems for nonlinear infinite-dimensional systems

Serovaiskii, S.Y.

2013

Mathematical Notes
94, с. 567-582

2

Цитирований

An optimal control problem for a nonlinear elliptic equation with a phase constraint and state variation

Serovaiskii, S.Y.

2013

Russian Mathematics
57, с. 67-70

1

Цитирований

Elements of the theory and methods of parametric regulation of national economy's evolution using discrete dynamic stochastic models

Ashimov, A.A., Ashimov, A.A., Borovskii, Y.V., Novikov, D.A., Serovaiskii, S.Y., Sultanov, B.T.

2012

Automation and Remote Control
73, с. 1156-1164

0

Цитирований

An optimal control problem for a nonlinear hyperbolic equation with an infinite time horizon

Serovajsky, S., Shakenov, K.

2012

Progress in Mathematics
301, с. 285-300

0

Цитирований

An optimal control problem for a nonlinear hyperbolic equation with an infinite time horizon

Serovajsky, S., Shakenov, K.

2012

Evolution Equations of Hyperbolic and Schrödinger Type: Asymptotics, Estimates and Nonlinearities
0, с. 285-300

0

Цитирований

Parametrical regulation of economic growth based on one computable general equilibrium model taking into account noise effects

Ashimov, A.A., Sultanov, B.T., Borovskiy, Y.V., Serovajsky, S.Y., Borovskiy, N.Y., Ashimov, A.A., Aisakova, B.A.

2011

Proceedings of the IASTED International Conference on Applied Simulation and Modelling, ASM 2011
0, с. 227-231

0

Цитирований

The necessary optimality conditions for a nonlinear stationary system whose state functional is not differentiable with respect to the control

Serovaiskii, S.Y.

2010

Russian Mathematics
54, с. 26-38

0

Цитирований

Differentiation of operators and optimality conditions in category interpretation

Serovaiskii, S.Y.

2010

Russian Mathematics
54, с. 57-65

0

Цитирований

Bifurcation of extremals in the parametric control problem for the three-sector model of economy

Ashimov, A.A., Borowski, Y.V., Nurseitov, D.B., Serovajski, S.Y., Sultanov, B.T.

2010

Proceedings of the IASTED International Conference on Automation, Control, and Information Technology - Control, Diagnostics, and Automation, ACIT-CDA 2010
0, с. 93-97