Main / Mechanics and Mathematics / Mathematics / Атахан Нилупар
Atakhan Nilupar. Personal Information: Date of Birth: February 23, 1987
Marital Status: Married. Nationality: Kazakh Education: 2006–2010 – Al-Farabi Kazakh
National University, Bachelor of Mathematics. Specialty: 5B060100 – Mathematics. 2010–2012 –
Al-Farabi Kazakh National University, Master of Mathematics, Specialty: 6M060100 –
Mathematics. 2013–2017 – Al-Farabi Kazakh National University, PhD Doctoral Program in
Mathematics (Specialty: 6D060100 – Mathematics). In 2018, the degree of Doctor of Philosophy
(PhD) was awarded. Professional Experience: 2012–2013 – Lecturer, Department of Fundamental
Mathematics, Al-Farabi Kazakh National University. 2017–2020 – Senior Lecturer, Department
of Mathematics, Kazakh National Women's Teacher Training University. Since 2020 – Acting
Associate Professor, Department of Mathematics, Al-Farabi Kazakh National University.
First higher education
| Educational institution | Квалификация | Expiration date |
|---|---|---|
| КазНУ им. аль-Фараби | Бакалавриат | 2010 |
Academic degree
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Mathematics in Economics |
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Mathematics 2 |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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The Qualitative Theory of Differential Equations |
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Differential Equations With A Small Parameter |
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Differential Equations With A Small Parameter |
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Differential Equations With A Small Parameter |
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Differential Equations With A Small Parameter |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Singularly Perturbed Integro-differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Boundary Value Problems With Initial Jumps for Differential Equations |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Basics of Algebra |
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Differential and integral equations |
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Differential and integral equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Ordinary Differential Equations |
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Mathematics |
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Mathematics |
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Linear algebra |
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Linear algebra |
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Linear algebra |
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Linear algebra |
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Mathematics |
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Mathematics |
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Mathematics 2 |
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Differential Equations |
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Differential Equations |
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Differential Equations |
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Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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The Qualitative and asymptotic Theory of Differential Equations |
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Differential and Integral Equations (Eng) |
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Differential and Integral Equations (Eng) |
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Differential and Integral Equations (Eng) |
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Differential and Integral Equations (Eng) |
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Differential and Integral Equations (Eng) |
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Mathematics |
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Mathematical analysis |
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Differential and integral equations |
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Differential and integral equations |
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Differential and integral equations |
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Mathematical Analysis |
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1
Атахан Нилупар Конисбаева К.Т.
Шексіз шекаралық шарттары бар сингулярлы ауытқыған теңдеуді шешуге арналған асимптотикалық бағалаулар /DOI 10.31489/2022M4/20-33. Қарағанды университетінің хабаршысы. Математика сериясы. № 2022-108-4
2022 - г.
14 - стр.
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2
Атахан Нилупар
Атахан Н., Нұрпейісов Қ.С., Қонысбаева Қ.Т. Шексіз шектік шарттары бар сингулярлы ауытқыған теңдеу үшін шешімнің асимптотикалық бағалауы / DOI 10.31489/2022M4/20-33 Қарағанды университетінің хабаршысы Математика сериясы. № 4(108)/2022
2022 - г.
14 - стр.
108
Scopus
Author Documents
Citations
H-index
2
16
1
Asymptotic estimations of the solution for a singularly perturbed equation with unbounded boundary conditions
Atakhan, N., Nurpeissov, K.S., Konisbayeva, K.T.
2022
Bulletin of the Karaganda University Mathematics Series
108, с. 20-30
0
ЦитированийThe initial jumps of solutions and integral terms in singular bvp of linear higher order integro-differential equations
Dauylbayev, M.K., Atakhan, N.
2015
Miskolc Mathematical Notes
16, с. 747-761