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International Journal of Computer Mathematics Volume 89, 2012 - Issue 5
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Section B

A high-order compact scheme for the one-dimensional Helmholtz equation with a discontinuous coefficient

Xiufang Feng School of Mathematics and Computer Science, Ningxia University, Yinchuan, ChinaCorrespondence[email protected]
Pages 618-624 | Received 14 Jun 2011, Accepted 02 Dec 2011, Published online: 17 Jan 2012

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Tiantian Bao & Xiufang Feng. (2024) A parallel high-order accuracy algorithm for the Helmholtz equations. International Journal of Computer Mathematics 101:1, pages 56-94.
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Yonghui Qin, Shan Li, Jingliang Li & Qiaoling Li. (2019) Multidomain Legendre-Galerkin Chebyshev collocation least squares method for one-dimensional problems with two nonhomogeneous jump conditions. International Journal of Computer Mathematics 96:12, pages 2411-2422.
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Articles from other publishers (4)

Santosh Kumar Bhal, Sahasransu Mohanty & Ashish Kumar Nandi. (2022) Fourth order orthogonal spline collocation methods for two-point boundary value problems with interfaces. The Journal of Analysis 31:1, pages 791-819.
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Yan Gao & Songlin Liu. (2020) Higher-Order Compact Finite Difference for Certain PDEs in Arbitrary Dimensions. Journal of Function Spaces 2020, pages 1-12.
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Santosh Kumar Bhal, P. Danumjaya & G. Fairweather. (2020) High-order orthogonal spline collocation methods for two-point boundary value problems with interfaces. Mathematics and Computers in Simulation 174, pages 102-122.
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Santosh Kumar Bhal & P. Danumjaya. (2018) A fourth-order orthogonal spline collocation solution to 1D-Helmholtz equation with discontinuity. The Journal of Analysis 27:2, pages 377-390.
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