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International Journal of Computer Mathematics Volume 84, 2007 - Issue 11: Celebrating the Life of David J. Evans
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Original Articles

New second- and fourth-order accurate numerical schemes for the nonlinear cubic Schrödinger equation

Y. M. Samrout Department of Mathematics, Faculty of Science III, Lebanese University, P.O. Box 826, Tripoli, LebanonCorrespondence[email protected]
Pages 1625-1651 | Received 16 Dec 2005, Accepted 24 Jun 2007, Published online: 18 Oct 2007

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Read on this site (3)

A. G. Bratsos & A. Q. M. Khaliq. (2017) A conservative exponential time differencing method for the nonlinear cubic Schrödinger equation. International Journal of Computer Mathematics 94:2, pages 230-251.
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Y. M. Samrout. (2010) A new second-order accurate time discretization method for the nonlinear cubic Schrödinger equation. International Journal of Computer Mathematics 87:13, pages 2967-2997.
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H. S. Chiu & K. W. Chow. (2010) Periodic and solitary waves in systems of coherently coupled nonlinear envelope equations. International Journal of Computer Mathematics 87:5, pages 1083-1093.
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Articles from other publishers (1)

A. G. Bratsos. (2011) A modified numerical scheme for the cubic Schrödinger equation. Numerical Methods for Partial Differential Equations 27:3, pages 608-620.
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