Two energy-conserving and compact finite difference schemes for two-dimensional Schrödinger-Boussinesq equations

Feng Liao; Luming Zhang; Ting-Chun Wang

doi:10.1007/s11075-019-00867-8

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Two energy-conserving and compact finite difference schemes for two-dimensional Schrödinger-Boussinesq equations

Feng Liao Luming Zhang Ting-Chun Wang

Year: 2020 Journal: Numerical Algorithms Vol: 85 (4)Pages: 1335-1363 Publisher: Springer Science+Business Media

DOI: 10.1007/s11075-019-00867-8

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Keywords:

Mathematics Finite difference Theory of computation Finite difference method Convergence (economics) Conservation law Computation Rate of convergence Numerical analysis Compact finite difference Applied mathematics Solver Grid Function (biology) Energy (signal processing) Finite difference coefficient Mathematical analysis Mathematical optimization Geometry Finite element method Algorithm Mixed finite element method Computer science Physics

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Numerical methods for differential equations

Physical Sciences → Mathematics → Numerical Analysis

Computational Fluid Dynamics and Aerodynamics

Physical Sciences → Engineering → Computational Mechanics

Advanced Mathematical Physics Problems

Physical Sciences → Mathematics → Mathematical Physics

Two energy-conserving and compact finite difference schemes for two-dimensional Schrödinger-Boussinesq equations

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