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The main advantage of these operational matrices is that they replace differential and integral operators with some matrices.
Our method is based on the operational matrices of shifted Jacobi polynomials.
Also a general formulation for FLFs fractional derivatives and product operational matrices is driven.
The shifted Jacobi operational matrices of Riemann Liouville fractional integral, left-sided and right-sided Caputo fractional derivatives are presented.
In this paper, we newly establish the simulation method based on the operational matrices of the orthogonal functions.
Also operational matrices of differentiation are implemented for approximating the derivative of the spatial and temporal variables.
"Transformation matrices" and "BMSPs operational matrices", respectively.
"Tranformation matrices" and "Operational matrices", transformation matrices and operational matrices for BPs are computed.
Some operational matrices are obtained indirectly by means of other operational matrices.
Operational matrices for BMSPs are obtained by BPs operational matrices and results are similar.
Much research in this field has emerged, such as Legendre operational matrices [1 3], Chebyshev operational matrices [4], block pulse operational matrices [5].
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