mno
M N and O matrices.
Syntax
[M, N, O] = mno(n)
Description
[M, N, O] = mno(n) returns matrices M, N and O, for,
respectively, increase polinomial degree, polynomial derivative and
polynomial integration. All computations are performed on the power
series. For othogonal basis apply W*A*orth2powmatrix,
where W = pow2orthmatrix(matrixM(x)) and A = M, N or O.
Input
n = matrices dimension. Integer
Output
M = M matrix such that XMa = xX. Double matrix
N = N matrix such that XNa = diff(X). Double matrix
O = O matrix such that XOa = int(X). Double matrix
[M, N, O] = mno(n) returns matrices M, N and O, for, respectively, increase polinomial degree, polynomial derivative and polynomial integration. All computations are performed on the power series. For othogonal basis apply W*A*orth2powmatrix, where W = pow2orthmatrix(matrixM(x)) and A = M, N or O.
Input
n = matrices dimension. Integer
Output
M = M matrix such that XMa = xX. Double matrix
N = N matrix such that XNa = diff(X). Double matrix
O = O matrix such that XOa = int(X). Double matrix
M = M matrix such that XMa = xX. Double matrix N = N matrix such that XNa = diff(X). Double matrix O = O matrix such that XOa = int(X). Double matrix