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Derya Arslan Doç. Dr. BİTLİS EREN ÜNİVERSİTESİ
Yayın 15 Hakemlik 7 CrossRef Atıf 12 TR Dizin Atıf 12
15 Yayın
7 Hakemlik
12 CrossRef Atıf
12 TR Dizin Atıf

Uzmanlık Alanları

Nöral Ağlar Uygulamalı Matematik

Kurum

BİTLİS EREN ÜNİVERSİTESİ

Yayınlar

A Robust Numerical Method For The Singularly Perturbed Integro-Differential Equations
Yayın Bilgisi: 2025 , Gazi University Journal of Science
DOI: 10.35378/gujs.1498203
FAVORİ 0 TOPLAM İNDİRİLME SAYISI 612

0

612

The Approximate Solution of Singularly Perturbed Burger-Huxley Equation with RDTM
Yayın Bilgisi: 2023 , Gazi University Journal of Science
DOI: 10.35378/gujs.935885
FAVORİ 0 TOPLAM İNDİRİLME SAYISI 988

0

988

Numerical Simulation for Singularly Perturbed Problem with Two Nonlocal Boundary Conditions
Yazarlar: Derya Arslan , Musa Çakır
DOI: 10.47000/tjmcs.862848
FAVORİ 0 TOPLAM İNDİRİLME SAYISI 633

0

633

0

532

Approximate solutions of the Fourth-Order Eigenvalue Problem
DOI: 10.28979/jarnas.993943
FAVORİ 0 TOPLAM İNDİRİLME SAYISI 689

0

689

0

488

0

518

0

910

A Novel Numerical Approach for Solving Convection-Diffusion Problem with Boundary Layer Behavior
Yazarlar: Derya Arslan , Musa Çakır, Younis Masiha
Yayın Bilgisi: 2020 , Gazi University Journal of Science
DOI: 10.35378/gujs.542897
FAVORİ 0 TOPLAM İNDİRİLME SAYISI 1058

0

1058

0

1411

0

919

0

1365

0

985

0

1555

0

1805

Yayınlar

The Approximate Solution of Singularly Perturbed Burger-Huxley Equation with RDTM
Yayın Bilgisi: 2023 , Gazi University Journal of Science
DOI: 10.35378/gujs.935885
ATIF 1 FAVORİ 0 TOPLAM İNDİRİLME SAYISI 988

1

0

988

Approximate solutions of the Fourth-Order Eigenvalue Problem
DOI: 10.28979/jarnas.993943
ATIF 1 FAVORİ 0 TOPLAM İNDİRİLME SAYISI 689

1

0

689

1

0

910

A Novel Numerical Approach for Solving Convection-Diffusion Problem with Boundary Layer Behavior
Yazarlar: Derya Arslan , Musa Çakır, Younis Masiha
Yayın Bilgisi: 2020 , Gazi University Journal of Science
DOI: 10.35378/gujs.542897
ATIF 2 FAVORİ 0 TOPLAM İNDİRİLME SAYISI 1058

2

0

1058

3

0

1411

4

0

919