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Latest revision as of 19:26, 30 June 2010
A problem whose solution does not vary with time. This assumption is valid in a stead-state problem:
Steady-state problems are elliptic in nature. Implicit methods are well suited to solving these kinds of problems. They do so by introducing a non-zero time derivative, and iterating until it reaches zero. This effectively changes the problem to a parabolic one with a dummy time variable.
See also:
