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Dr. Öğr. Üyesi Gülsemay Yiğit

Bahçeşehir Üniversitesi, Mühendislik ve Doğa Bilimleri Fakültesi

Matematik Bölümü

MAKALELER

  1. Hepson, O. E., Yigit, G. : A Numerical Scheme for the Wave Simulations of the Kuramoto-Sivashinsky Model via Quartic-Trigonometric Tension B-spline. Wave Motion, (Accepted), (2022)
  2. Yigit, G., Hepson, O.E. Allahviranloo, T.: A computational method for nonlinear Burgers’ equation using quartic-trigonometric tension B-splines. Mathematical Sciences, 1-12, (In Press) (2022).
  3. Ersoy Hepson, O., Yigit, G.: Quartic-trigonometric tension B-spline Galerkin method for the solution of the advection-diffusion equation. Computational and Applied Mathematics, 40(4), 1-15 (2021).
  4. Hepson, O. E., Yiğit, G., Allahviranloo, T.: Numerical simulations of reaction–diffusion systems in biological and chemical mechanisms with quartic-trigonometric B-splines. Computational and Applied Mathematics, 40(4), 1-23 (2021).
  5. G. Yiğit and M. Bayram, “Chebyshev Differential Quadrature for Numerical Solutions of Third-and Fourth-Order Singular Perturbation Problems”, Proceedings of the National Academy of Sciences, India Section A: Physical Sciences, 1-8, 2019.
  6. G. Yiğit and M. Bayram, “Polynomial Based Differential Quadrature for Numerical Solutions of Kuramoto-Sivashinsky Equation”, Thermal Science, 23(1), S129-S137, 2019.
  7. Yigit, G., Sahin, A., Bayram, M., 2016. “Modeling of Vibration for Functionally Graded Beams”, Open Mathematics,14, 661-672.

KONFERANS BİLDİRİLERİ

  1. O.E., Hepson, G., Yiğit. "Numerical Investigations of Physical Processes for Regularized Long Wave Equation". The 4-th International Conference on Intelligent Decision Science (IDS 2020), İstanbul, Turkey, 7 - 08 August 2020, IDS 2020, pp.710-720
  2. G., Yiğit, Salahshour, S., "Numerical Solution of Fractional Cauchy Reaction-Diffusion Equation by Differential Quadrature". The 4-th International Conference on Intelligent Decision Science (IDS 2020), İstanbul, Turkey, 7 - 08 August 2020, IDS 2020, pp.725-737
  3. G. Yiğit and M. Bayram, “Numerical Treatment of Linear and Nonlinear Diffusion Equations Based on Differential Quadrature”, International Conference on Computational Methods in Applied Sciences, (ICCMAS 2019), ISTANBUL, TURKEY, 12-16 July 2019, pp.138-143.
  4. G. Yiğit and M. Bayram, “Numerical Simulations of Kuramoto-Sivashinsky Equation by Chebyshev Based Differential Quadrature”, VI. Kadın Matematikçiler Derneği Çalıştayı, Konya, TURKEY, 26-28 April 2019, pp.36.
  5. G. Yiğit and M. Bayram, “Chebyshev Differential Quadrature for Quasilinear Hyperbolic Equations”, 7th International Conference on Applied Analysis and Mathematical Modeling (ICAAMM 2018), ISTANBUL, TURKEY, 20-24 June 2018, pp.82.
  6. G. Yiğit, M. Bayram, ''Polynomial Based Differential Quadrature for Numerical of Kuramoto-Sivashinsky Equation'' International Conference on Applied Analysis and Mathematical Modeling (SciCADE 2017), University of Bath, 11-15 September 2017, Bath, United Kingdom, 2017, pp.185.
  7. G. Yiğit, M. Bayram, ‘‘Chebyshev Differential Quadrature for Advection Diffusion Equation’’ International Conference on Applied Analysis and Mathematical Modeling (ICAAMM 2017), İstanbul Gelişim University, 03-07 July 2017, İstanbul, Turkey, 2017, pp.193.
  8. G. Yiğit, “Numerical Solutions for Nonlinear Advection Problems by Chebyshev Differential Quadrature”, International Conference on Mathematics and Engineering (ICOME 2017), ISTANBUL, TURKEY, 10-12 May 2017, pp.187.
  9. G. Yiğit, M. Bayram, “Numerical Solutions for Higher Order Singular Perturbation Problems by Polynomial Based Differential Quadrature”, 3rd International Conference on Pure and Applied Sciences, Dubai, 02-06 February, 2017, pp 25.

KİTAPLAR

  1. O.E., Hepson, G., Yiğit. Numerical Investigations of Physical Processes for Regularized Long Wave Equation. Part of the Advances in Intelligent Systems and Computing book series (AISC, volume 1301) , Allahviranloo T., Salahshour S., Arica N., Editor, Springer, Cham, pp. 710-720, 2021.
  2. G., Yiğit, Salahshour, S., Numerical Solution of Fractional Cauchy Reaction-Diffusion Equation by Differential Quadrature. IPart of the Advances in Intelligent Systems and Computing book series (AISC, volume 1301) , Allahviranloo T., Salahshour S., Arica N., Editor, Springer, Cham, pp. 725-737, 2021.