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Numerical simulation of the nonlinear generalized time-fractional Klein-Gordon equation using cubic trigonometric B-spline functions

机译:立方三角函数函数的非线性通用时间 - 分数克莱林 - 戈登方程的数值模拟

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摘要

In this paper, an efficient numerical procedure for the generalized nonlinear time-fractional Klein-Gordon equation is presented. We make use of the typical finite difference schemes to approximate the Caputo time-fractional derivative, while the spatial derivatives are discretized by means of the cubic trigonometric B-splines. Stability and convergence analysis for the numerical scheme are discussed. We apply our scheme to some typical examples and compare the obtained results with the ones found by other numerical methods. The comparison shows that our scheme is quite accurate and can be applied successfully to a variety of problems of applied nature.
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