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In Section 3, we derive the operational matrix of fractional integrals based on the shifted Jacobi orthonormal polynomials.
The fuzzy Caputo operational matrix based on the shifted Jacobi polynomials is expressed as well as relation (5).
It is shown that the fractional Crank Nicholson method based on the shifted Grünwald formula is unconditionally stable.
The main objective of this section is to derive the operational matrix of fractional integrals based on the shifted Jacobi orthonormal polynomials.
The proposed method is based on the shifted Legendre collocation procedure and a matrix form representation of variable-order Caputo fractional derivative.
The suggested method is based on the shifted Legendre collocation procedure and a matrix form representation of variable-order Caputo fractional derivative.
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