Optimized symmetric bicompact scheme of the sixth order of approximation with low dispersion for hyperbolic equations
type: Item
instance of: scholarly article
title: Optimized symmetric bicompact scheme of the sixth order of approximation with low dispersion for hyperbolic equations
zbMATH Open document ID: 1393.65008
DOI: 10.1134/S106456241801026X
author: A. V. Chikitkin
author: B. V. Rogov
published in: Doklady Mathematics
publication date: 2018-06-20T00:00:00Z
Mathematics Subject Classification ID: 65M06
Mathematics Subject Classification ID: 65M20
Mathematics Subject Classification ID: 35L60
Mathematics Subject Classification ID: 65L06
zbMATH DE Number: 6892233
zbMATH Keywords: bicompact scheme
zbMATH Keywords: semidiscrete scheme
zbMATH Keywords: sixth order of accuracy
zbMATH Keywords: method of lines
describes a project that uses: RODAS
MaRDI profile type: Publication
cites work: Review of Computational Aeroacoustics Algorithms
cites work: On families high-order accurate multioperator approximations of derivatives using two-point operators
cites work: A new class of central compact schemes with spectral-like resolution. I: Linear schemes
cites work: Effect of Nonuniform Grids on High-Order Finite Difference Method
cites work: A sixth-order bicompact scheme with spectral-like resolution for hyperbolic equations
cites work: Q4714145
full work available at URL: s106456241801026x
OpenAlex ID: W2789241390
Recommended article: A sixth-order bicompact scheme with spectral-like resolution for hyperbolic equations
Recommended article: An optimal compact sixth-order finite difference scheme for the Helmholtz equation
Recommended article: Efficient solutions of multidimensional sixth-order boundary value problems using symmetric generalized Jacobi-Galerkin method
Recommended article: A sixth order hybrid finite difference scheme based on the minimized dispersion and controllable dissipation technique
Recommended article: Compact finite difference schemes of sixth order for the Helmholtz equation
Recommended article: Sixth-order quasi-compact difference schemes for 2D and 3D Helmholtz equations
Recommended article: Minimal dissipation hybrid bicompact schemes for hyperbolic equations
Recommended article: Efficient sixth order methods for nonlinear oscillation problems
Recommended article: A new development of sixth order accurate compact scheme for the Helmholtz equation
Recommended article: A compact sixth-order scheme for solving the Euler equations
description: scientific article; zbMATH DE number 6892233