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pro vyhledávání: '"Ömer Oruç"'
Autor:
Ömer Oruç
Publikováno v:
An International Journal of Optimization and Control: Theories & Applications, Vol 10, Iss 2 (2020)
In this study we will investigate generalized regularized long wave (GRLW) equation numerically. The GRLW equation is a highly nonlinear partial differential equation. We use finite difference approach for time derivatives and linearize the nonlinear
Externí odkaz:
https://doaj.org/article/8996d5bcf046495e97956ccf12bf0e67
Publikováno v:
An International Journal of Optimization and Control: Theories & Applications, Vol 7, Iss 2, Pp 195-204 (2017)
In this paper, numerical solutions of one dimensional coupled KdV equation has been investigated by Haar Wavelet method. Time derivatives given in this equation are discretized by finite differences and nonlinear terms appearing in the equations are
Externí odkaz:
https://doaj.org/article/73544a9612c945768e348bdd8e9162fa
Autor:
Ömer Oruç
Publikováno v:
Engineering Analysis with Boundary Elements. 146:132-145
Publikováno v:
Mathematics and Computers in Simulation. 197:277-290
In this paper, we are going to utilize newly developed Higher Order Haar wavelet method (HOHWM) and classical Haar wavelet method (HWM) to numerically solve the Regularized Long Wave (RLW) equation. Spatial variable of the RLW equation is treated wit
Autor:
Ömer Oruç
Publikováno v:
Computers & Mathematics with Applications. 118:120-131
Autor:
Ömer Oruç
Publikováno v:
Applied Mathematical Modelling.
Publikováno v:
Mathematical Sciences.
Autor:
Ömer Oruç
Publikováno v:
Engineering Analysis with Boundary Elements. 129:55-66
In this study, one-dimensional (1D) and two-dimensional (2D) coupled Schrodinger-Boussinesq (SBq) equations are examined numerically. A local meshless method based on radial basis function-finite difference (RBF-FD) method for spatial approximation i
Autor:
Ömer Oruç
Publikováno v:
Wave Motion. 118:103107
Autor:
Ömer Oruç
Publikováno v:
Engineering Computations. 38:2394-2414
Purpose The purpose of this paper is to obtain accurate numerical solutions of two-dimensional (2-D) and 3-dimensional (3-D) Klein–Gordon–Schrödinger (KGS) equations. Design/methodology/approach The use of linear barycentric interpolation differ