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Open Access

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Xavier Antoine

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Explicit Computation of Robin Parameters in Optimized Schwarz Waveform Relaxation Methods for Schrödinger Equations Based on Pseudodifferential Operators

Journal Article

Explicit Computation of Robin Parameters in Optimized Schwarz Waveform Relaxation Methods for Schrödinger Equations Based on Pseudodifferential Operators

Communications in Computational Physics, Vol. 27 (2020), Iss. 4 : pp. 1032–1052

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Efficient Numerical Computation of Time-Fractional Nonlinear Schrödinger Equations in Unbounded Domain

Journal Article

Efficient Numerical Computation of Time-Fractional Nonlinear Schrödinger Equations in Unbounded Domain

Communications in Computational Physics, Vol. 25 (2019), Iss. 1 : pp. 218–243

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A Preconditioned Conjugated Gradient Method for Computing Ground States of Rotating Dipolar Bose-Einstein Condensates via Kernel Truncation Method for Dipole-Dipole Interaction Evaluation

Journal Article

A Preconditioned Conjugated Gradient Method for Computing Ground States of Rotating Dipolar Bose-Einstein Condensates via Kernel Truncation Method for Dipole-Dipole Interaction Evaluation

Communications in Computational Physics, Vol. 24 (2018), Iss. 4 : pp. 966–988

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Absorbing Boundary Conditions for Solving <em>N</em>-Dimensional Stationary Schrödinger Equations with Unbounded Potentials and Nonlinearities

Journal Article

Absorbing Boundary Conditions for Solving <em>N</em>-Dimensional Stationary Schrödinger Equations with Unbounded Potentials and Nonlinearities

Communications in Computational Physics, Vol. 10 (2011), Iss. 5 : pp. 1280–1304

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A Construction of Beam Propagation Methods for Optical Waveguides

Journal Article

A Construction of Beam Propagation Methods for Optical Waveguides

Communications in Computational Physics, Vol. 6 (2009), Iss. 3 : pp. 565–576

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A Review of Transparent and Artificial Boundary Conditions Techniques for Linear and Nonlinear Schrödinger Equations

Journal Article

A Review of Transparent and Artificial Boundary Conditions Techniques for Linear and Nonlinear Schrödinger Equations

Communications in Computational Physics, Vol. 4 (2008), Iss. 4 : pp. 729–796

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