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In the 'Laguerre operational matrix of fractional integration' subsection, the Laguerre operational matrix of fractional integration is introduced.
To establish a new operational matrix of fractional derivatives of Fermat polynomials.
The sine-cosine wavelet operational matrix of fractional order integration is obtained.
Section 4 is devoted to an operational matrix of fractional integration for the FSLPs.
We need another operational matrix of fractional integration while solving boundary value problems.
In this paper, we have developed a new operational matrix of fractional derivatives of Fermat polynomials.
Let (K_{m}^{alpha}) be the operational matrix of fractional integration for (tilde{U}_{m}(x)).
(F_{alpha}) is called the block pulse operational matrix of fractional integration.
In this section the operational matrix of fractional integration for FSLPs will be derived.
The operational matrix of fractional integration for this fractional-order basis is derived.
In Section 3, we derive the modified generalized Laguerre operational matrix of fractional integration.
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