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- W3092269795 endingPage "125693" @default.
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- W3092269795 abstract "Abstract In this work, we consider a Sinc-collocation method for solving the fourth-order partial integro-differential equation with the multi-term kernels. In the temporal direction, the time derivative is approximated by the backward-Euler method and the first-order convolution quadrature is used for the discretization of the Riemann-Liouville (R-L) fractional integral terms. Then a fully discrete scheme is constructed with the discretization of space via the Sinc approximation based on the double exponential (DE) transformation. The convergence analysis of proposed method is obtained. Some numerical examples are given to demonstrate the effectiveness of our method. Meanwhile, the results via employing the single exponential (SE) transformation are provided to be compared with our method in order to manifest the high accuracy and efficiency of the proposed method." @default.
- W3092269795 created "2020-10-15" @default.
- W3092269795 creator A5053231639 @default.
- W3092269795 creator A5055795823 @default.
- W3092269795 creator A5087916440 @default.
- W3092269795 date "2021-03-01" @default.
- W3092269795 modified "2023-10-16" @default.
- W3092269795 title "Numerical solution of the fourth-order partial integro-differential equation with multi-term kernels by the Sinc-collocation method based on the double exponential transformation" @default.
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- W3092269795 doi "https://doi.org/10.1016/j.amc.2020.125693" @default.
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