Numerical stability of finite difference algorithms for electrochemical kinetic simulations: Matrix stability analysis of the classic explicit, fully implicit and Crank-Nicolson methods and typical problems involving mixed boundary conditions-Reference-Cited by-同舟云学术

Numerical stability of finite difference algorithms for electrochemical kinetic simulations: Matrix stability analysis of the classic explicit, fully implicit and Crank-Nicolson methods and typical problems involving mixed boundary conditions

Published:1995-06 Issue:2 Volume:19 Page:121-136
ISSN:0097-8485
Container-title:Computers & Chemistry
language:en
Short-container-title:Computers & Chemistry

Author:

Bieniasz Lesław K.,Østerby Ole,Britz Dieter

Publisher

Elsevier BV

Subject

General Chemical Engineering,Applied Microbiology and Biotechnology,Biotechnology

Reference51 articles.

1. Electrochemical Methods. Fundamentals and Applications;Bard,1980

2. Second-order correct boundary conditions for the numerical solution of the mixed boundary problem for parabolic equations

3. ELSIM—A user-friendly PC program for electrochemical kinetic simulations. Version 1.0—Solution of integral equations for linear scan and cyclic voltammetry

4. A method-oriented approach to the formulation of algorithms for electrochemical kinetic simulations

5. The von Neumann stability of finite-difference algorithms for the electrochemical kinetic simulation of diffusion coupled with homogeneous reactions

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