Upwinding in the method of lines
The method of lines (MOL) is a procedure for the numerical integration of partial differential equations (PDEs). Briefly, the spatial (boundary value) derivatives of the PDEs are approximated algebraically using, for example, finite differences (FDs). If the PDEs have only one initial value variable, typically time, then a system of initial value ordinary differential equations (ODEs) results through the algebraic approximation of the spatial derivatives.
Year of publication: |
2001
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Authors: | Saucez, Philippe ; Schiesser, W.E ; Wouwer, Alain Vande |
Published in: |
Mathematics and Computers in Simulation (MATCOM). - Elsevier, ISSN 0378-4754. - Vol. 56.2001, 2, p. 171-185
|
Publisher: |
Elsevier |
Subject: | Method of lines | Convective systems | Upwinding approximations |
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