Procedure from library finitediff.lib (see finitediff_lib).
Usage:
visualize(f); f of type poly.
Return:
type string; translates the polynomial form of a finite difference scheme into an indexed one as often seen in literature
Example:
LIB "finitediff.lib";
list D="Ux","Ut","U";
list P="a";
list V="t","x";
setinitials(V,D,P);
scheme(u(Ut)+a*u(Ux),trapezoid(Ux,U,x),backward(Ut,U,t));
==> (dx)*x+(dx)
visualize(_);
==> (dx)*U(0,1)+(dx)*U(0,0)
User manual for Singular version 4-0-3, 2016,
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