Mathematical model for studying the sulphur pollution over Europe

DOI10.1016/0377-0427(85)90056-1zbMath0545.92018OpenAlexW1970263961MaRDI QIDQ798272

Zahari Zlatev

Publication date: 1985

Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0377-0427(85)90056-1

zbMATH Keywords

convergenceconsistencyzero-stabilitypredictor-corrector schemesatmospheric environmentslong-range transport of sulphur pollutantsvariable stepsize variable formula method

Mathematics Subject Classification ID

Stability and convergence of numerical methods for ordinary differential equations (65L20) Ecology (92D40) Numerical methods for initial value problems involving ordinary differential equations (65L05) Method of lines for boundary value problems involving PDEs (65N40)

Related Items

Running air pollution models on the connection machine ⋮ Numerical treatment of large-scale air pollution models ⋮ Advances in the theory of variable stepsize variable formula methods for ordinary differential equations ⋮ Vectorizing codes for studying long-range transport of air pollutants ⋮ Some fast variants of TRAP scheme for solving advection equation - comparison with other schemes ⋮ Running large air pollution models on high speed computers

Uses Software

• DIFSUB
• GEAR

Cites Work

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• Stability restrictions on time-stepsize for numerical integration of first-order partial differential equations
• Testing subroutines solving advection-diffusion equations in atmospheric environments
• Implementation of a variable stepsize variable formula method in the time-integration part of a code for treatment of long-range transport of air pollutants
• Application of predictor-corrector schemes with several correctors in solving air pollution problems
• Stability of explicit time discretizations for solving initial value problems
• Zero-stability properties of the three-ordinate variable stepsize variable formula methods
• Stability properties of variable stepsize variable formula methods
• Consistency and convergence of general linear multistep variable stepsize variable formula methods
• Convergence and stability in the numerical integration of ordinary differential equations
• Numerical simulation of incompressible flows within simple boundaries: accuracy
• A special stability problem for linear multistep methods