Description Usage Arguments Value
create bivariate spline basis functions on triangulation
1 | beval(v.se, t.se, d.se, x.se, y.se)
|
v.se |
the N\times 2 vertices matrix. Each row represents the location of one vertex |
t.se |
the n\times 3 triangle indices. Each row represents the number of three vertices that forms a triangle. The order of vertices should be counterclockwise |
d.se |
degree of polynomial functions |
x.se, y.se |
the x,y coordinate of evaluated points for basis functions |
the basis matrix whose each row represents the basis vector of each evaluated point
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