
- •If a is a 2-d matrix.
- •In which case they are expanded so that the first three arguments
- •Working with sparse matrices
- •If s is symmetric, then colperm generates a permutation so that
- •Linear algebra
- •If sigma is a real or complex scalar including 0, eigs finds the
- •Is compensated so that column sums are preserved. That is, the
- •Xreginterprbf/condest
- •X and y are vectors of coordinates in the unit square at which
- •If you have a fill-reducing permutation p, you can combine it with an
- •Miscellaneous
- •In previous versions of matlab, the augmented matrix was used by
In previous versions of matlab, the augmented matrix was used by
sparse linear equation solvers, \ and /, for nonsquare problems,
but now MATLAB performs a least squares solve using the qr
factorization of A instead.
See also spparms.
Reference page in Help browser
doc spaugment
<numgrid> - Number the grid points in a two dimensional region.
NUMGRID Number the grid points in a two dimensional region.
G = NUMGRID(REGION,N) numbers the points on an N-by-N grid in
the subregion of -1<=x<=1 and -1<=y<=1 determined by REGION.
SPY(NUMGRID(REGION,N)) plots the points.
DELSQ(NUMGRID(REGION,N)) generates the 5-point discrete Laplacian.
The regions currently available are:
'S' - the entire square.
'L' - the L-shaped domain made from 3/4 of the entire square.
'C' - like the 'L', but with a quarter circle in the 4-th square.
'D' - the unit disc.
'A' - an annulus.
'H' - a heart-shaped cardioid.
'B' - the exterior of a "Butterfly".
'N' - a nested dissection ordering of the square.
See also delsq, DELSQSHOW, delsqdemo.
<delsq> - Construct five-point finite difference Laplacian.
DELSQ Construct five-point finite difference Laplacian.
delsq(G) is the sparse form of the two-dimensional,
5-point discrete negative Laplacian on the grid G.
The grid G can be generated by NUMGRID or NESTED.
See also numgrid, del2, delsqdemo.