Arş. G&#246;r. SİNAN DENİZ

Srivastava H., Deni̇z S., Saad K. M.

Mathematical Methods in the Applied Sciences , cilt.47, sa.13, ss.10595-10601, 2024 (SCI-Expanded, Scopus)

3. NUMERICAL SOLUTION OF FRACTIONAL VOLTERRA INTEGRAL EQUATIONS BASED ON RATIONAL CHEBYSHEV APPROXIMATION

Deniz S., Özger F., Özger Z., Mohiuddine S., Ersoy M.

Miskolc Mathematical Notes , cilt.24, sa.3, ss.1287-1305, 2023 (SCI-Expanded, Scopus)

4. A new efficient technique for solving modified Chua’s circuit model with a new fractional operator

De la Sen M., Deniz S., SÖZEN H.

Advances in Difference Equations , cilt.2021, sa.1, 2021 (SCI-Expanded, Scopus)

5. Approximate solution of the electrostatic nanocantilever model via optimal perturbation iteration method

Adel W., Deniz S.

Computational and Mathematical Methods , cilt.3, sa.6, 2021 (ESCI, Scopus)

6. A new modified semi-analytical technique for a fractional-order Ebola virus disease model

Srivastava H., Deniz S.

Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales - Serie A: Matematicas , cilt.115, sa.3, 2021 (SCI-Expanded, Scopus)

7. An efficient semi-analytical method for solving the generalized regularized long wave equations with a new fractional derivative operator

Journal of King Saud University - Science , cilt.33, sa.2, 2021 (SCI-Expanded, Scopus)

8. Semi-analytical analysis of Allen-Cahn model with a new fractional derivative

Mathematical Methods in the Applied Sciences , cilt.44, sa.3, ss.2355-2363, 2021 (SCI-Expanded, Scopus)

9. SEMI-ANALYTICAL APPROACH FOR SOLVING A MODEL FOR HIV INFECTION OF CD4+ T-CELLS

Turkish World Mathematical Society Journal of Applied and Engineering Mathematics , cilt.11, sa.1, ss.273-281, 2021 (ESCI, Scopus)

10. Fractional optimal control dynamics of coronavirus model with Mittag–Leffler law

Bonyah E., Sagoe A. K., Kumar D., Deniz S.

Ecological Complexity , cilt.45, 2021 (SCI-Expanded, Scopus)

11. Optimal perturbation iteration method for solving fractional FitzHugh-Nagumo equation

Chaos, Solitons and Fractals , cilt.142, 2021 (SCI-Expanded, Scopus)

12. Optimal iterative perturbation technique for solving jeffery–hamel flow with high magnetic field and nanoparticle

Journal of Applied Analysis and Computation , cilt.10, sa.6, ss.2476-2490, 2020 (SCI-Expanded, Scopus)

13. Optimal perturbation iteration method for solving fractional model of damped burgers' equation

Deniz S., Konuralp A., la Sen M. D.

Symmetry , cilt.12, sa.6, 2020 (SCI-Expanded, Scopus)

14. Rational Chebyshev collocation method for solving nonlinear heat transfer equations

Deniz S., Sezer M.

International Communications in Heat and Mass Transfer , cilt.114, 2020 (SCI-Expanded, Scopus)

15. A new analysis of a partial differential equation arising in biology and population genetics via semi analytical techniques

Agarwal P., Deni̇z S., Jain S., Alderremy A., Aly S.

Physica A: Statistical Mechanics and its Applications , cilt.542, 2020 (SCI-Expanded, Scopus)

16. New approximate solutions to electrostatic differential equations obtained by using numerical and analytical methods

Georgian Mathematical Journal , cilt.27, sa.1, ss.23-30, 2020 (SCI-Expanded, Scopus)

17. A comparative study on solving fractional cubic isothermal auto-catalytic chemical system via new efficient technique

BİLDİK N., DENİZ S., SAAD K. M.

Chaos, Solitons and Fractals , cilt.132, 2020 (SCI-Expanded, Scopus)

18. New approximate solutions to the nonlinear Klein-Gordon equations using perturbation iteration techniques

Discrete and Continuous Dynamical Systems - Series S , cilt.13, sa.3, ss.503-518, 2020 (SCI-Expanded, Scopus)

19. A new fractional analysis on the polluted lakes system

Chaos, Solitons and Fractals , cilt.122, ss.17-24, 2019 (SCI-Expanded, Scopus)

20. On a new modified fractional analysis of Nagumo equation

Saad K. M., Deniz S., Baleanu D.

International Journal of Biomathematics , cilt.12, sa.3, 2019 (SCI-Expanded, Scopus)

21. Solving the burgers' and regularized long wave equations using the new perturbation iteration technique

Numerical Methods for Partial Differential Equations , cilt.34, sa.5, ss.1489-1501, 2018 (SCI-Expanded, Scopus)

22. Comparative Study between Optimal Homotopy Asymptotic Method and Perturbation-Iteration Technique for Different Types of Nonlinear Equations

Iranian Journal of Science and Technology, Transaction A: Science , cilt.42, sa.2, ss.647-654, 2018 (SCI-Expanded, Scopus)

23. Optimal perturbation iteration method for Bratu-type problems

Deniz S., Bildik N.

Journal of King Saud University - Science , cilt.30, sa.1, ss.91-99, 2018 (SCI-Expanded, Scopus)

24. New analytic approximate solutions to the generalized regularized long wave equations

Bulletin of the Korean Mathematical Society , cilt.55, sa.3, ss.749-762, 2018 (SCI-Expanded, Scopus)

25. Optimal Perturbation Iteration Method for Solving Nonlinear Heat Transfer Equations

Journal of Heat Transfer , cilt.139, sa.7, 2017 (SCI-Expanded, Scopus)

26. A new efficient method for solving delay differential equations and a comparison with other methods

European Physical Journal Plus , cilt.132, sa.1, 2017 (SCI-Expanded, Scopus)

27. Comparison of solutions of systems of delay differential equations using Taylor collocation method, Lambert W function and variational iteration method

Scientia Iranica , cilt.22, sa.3, ss.1052-1060, 2015 (SCI-Expanded, Scopus)

Hakemli Bilimsel Toplantılarda Yayımlanmış Bildiriler 17

1. Modification of perturbation-iteration method to solve different types of nonlinear differential equations

11th International Conference on Mathematical Problems in Engineering, Aerospace and Sciences, ICNPAA 2016, La Rochelle, Fransa, 4 - 08 Temmuz 2016, cilt.1798, (Tam Metin Bildiri)

2. Applications of optimal perturbation iteration method for solving nonlinear differential equations

Deniz S., Bildik N.

11th International Conference on Mathematical Problems in Engineering, Aerospace and Sciences, ICNPAA 2016, La Rochelle, Fransa, 4 - 08 Temmuz 2016, cilt.1798, (Tam Metin Bildiri)

3. Application of adomian decomposition method for singularly perturbed fourth order boundary value problems

Deniz S., Bildik N.

International Conference of Numerical Analysis and Applied Mathematics 2015, ICNAAM 2015, Rhodes, Yunanistan, 23 - 29 Eylül 2015, cilt.1738, (Tam Metin Bildiri)

4. Perturbation Iteration Technique and Optimal Homotopy Asymptotic Method for solving Nonlinear Equations

International Conference on Mathematics and Mathematics Education (ICMME-2016), Elazığ, Türkiye, 12 - 14 Mayıs 2016, (Özet Bildiri)

5. Optimal Homotopy Asymptotic Method to Solve Nonlinear Electrostatic Differential Equations

International Conference on Mathematics and Mathematics Education (ICMME-2016), Elazığ, Türkiye, 12 - 14 Mayıs 2016, (Özet Bildiri)

6. On the Asymptotic Stability of Some Particular Differential Equations

International Conference on Pure and Applied Mathematics (ICPAM 2015), Roma, İtalya, 16 - 17 Temmuz 2015, (Özet Bildiri)

7. A Note on the Asymptotic Stability of Some Particular Equations

BİLDİK N., DENİZ S., ŞENEL İ., UÇAR E., SAĞER T.

Workshop on Integral Geometry and Inverse Problems, Zonguldak, Türkiye, 27 - 29 Mart 2015, (Özet Bildiri)

8. A Solution for Riccati Differential Equation by Modified Decomposition Method

BİLDİK N., DENİZ S., ACAR T.

International Conference On Applied Analysis And Mathematical Modeling(ICAAMM 2015), İstanbul, Türkiye, 8 - 12 Haziran 2015, (Özet Bildiri)

9. Dördüncü Mertebenden Singüler Perturbe Edilmiş Sınır Değer Problemlerinin Sayısal Çözümü Üzerine

DENİZ S., BİLDİK N.

14. Matematik Sempozyumu, Niğde, Türkiye, 14 - 16 Mayıs 2015, (Özet Bildiri)

10. Bazı Özel Diferansiyel Denklemlerin Asimptotik Kararlılığı Üzerine

DENİZ S., BİLDİK N.

14. Matematik Sempozyumu, Niğde, Türkiye, 14 - 16 Mayıs 2015, (Özet Bildiri)

11. Sıralama Yöntemi ile Yüksek Mertebeden Lineer Karmaşık Diferansiyel Denklemlerin Euler Operasyonel Matrisine Göre Çözümü

DENİZ S., BİLDİK N.

14. Matematik Sempozyumu, Niğde, Türkiye, 14 - 16 Mayıs 2015, (Özet Bildiri)

12. Implementation of taylor collocation and adomian decomposition method for systems of ordinary differential equations