request for algorithm
- From: ndros <ndros@xxxxxxxxxxxxxxx>
- Date: Tue, 10 Jan 2006 04:16:16 +0200
Hi everybody, I am really desperate on this and would certainly appreciate
any recommendations/suggestions. I am looking for practical problems
that can be solved by means of N-dimensional iterative algorithms,
N>=3 (e.g. 3D space domain, 2D space domain+time domain, 3D space
domain+time domain etc), where in each iteration one computes the value
at a point U(x,y,z,...) with the aid of "previous" points. For instance,
U(x-1,y,z,...), U(x,y-1,z,...), U(x-1,y,z-1,...), U(x,y-2,z-3,...) are
all welcome, but e.g. U(x+1,y,z,...), U(x-1,y+1,z,...) are not. Any
algorithm name/URL/physical problem will do, I am willing to delve into
the details myself.
For instance, I have been looking into time/space discretizations of
initial value problems/boundary value problems, such as the Poisson
equation, but when using only previous points convergence gives me
a rough time. I really don't mind reduced accuracy of the one-sided
discretization compared to a central alternative one, as long as the
algorithm ensures convergence. Any ideas?
.
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