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Matrix approach to discretization of ODEs and PDEs of arbitrary real order
- Matrix approach to discretiza...
- bagleytorvikequation(A,B,C) % Sample function for solving Bagley-Torvik equation with zero initial conditions:
- ban(alpha,N,h) Make matrix B_{N}^{alpha} that corresponds
- eliminator(n, ROWS) %ELIMINATOR
- fan(alpha,N,h) Make matrix F_{N}^{alpha} that corresponds
- fracdiffdemou(alpha,beta)
- fracdiffdemoy(alpha,beta)
- fracdiffdemoydelay(alpha,alph...
- ranort(alpha,N,h) Make matrix R_{N}^{alpha} that corresponds
- ransym(alpha,N,h) Make matrix R_{N}^{alpha} that corresponds
- shift (U, k)
- y=bcrecur(a, n) % Computation of the fractional difference coefficients
- rieszpotential.m
- View all files
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Matrix approach to discretization of ODEs and PDEs of arbitrary real order
by Igor Podlubny
Functions illustrating matrix approach to discretization of ODEs / PDEs with fractional derivatives. |
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