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Analysis of the linearly energy- and mass-preserving finite difference methods for the coupled Schrödinger-Boussinesq equations

Dingwen Deng, Qiang Wu

2021Applied Numerical Mathematics14 citationsDOI

Topics & Concepts

MathematicsNonlinear systemNumerical analysisConvergence (economics)Finite differenceFinite difference methodEnergy (signal processing)Mathematical analysisApplied mathematicsRate of convergenceEnergy methodType (biology)PhysicsQuantum mechanicsEcologyBiologyEngineeringEconomicsEconomic growthStatisticsChannel (broadcasting)Electrical engineeringNumerical methods for differential equationsFractional Differential Equations SolutionsNonlinear Waves and Solitons
Analysis of the linearly energy- and mass-preserving finite difference methods for the coupled Schrödinger-Boussinesq equations | Litcius