A New Lucas Operational Matrix of Fractional Derivatives Provides Spectral Solutions for Fractional Differential Equations

Authors

  • Vikash, Mahender Singh Poonia

DOI:

https://doi.org/10.17762/msea.v71i4.1437

Abstract

This exposition is partitioned into two sections. The partial subordinate of the functional grid of the Lucas polynomials is processed in the primary area. A ghastly procedure is developed and exhibited utilizing this network to address a couple of partial request starting worth issues. The subsequent segment centres around a three-sided lattice whose parts are joined likewise to frame the main request subordinate of the old style Fibonacci numbers at x=1, and whose coefficients are relating in the development of the subsidiary of Fibonacci polynomials.

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Published

2023-01-04

How to Cite

Vikash, Mahender Singh Poonia. (2023). A New Lucas Operational Matrix of Fractional Derivatives Provides Spectral Solutions for Fractional Differential Equations. Mathematical Statistician and Engineering Applications, 71(4), 8139–8149. https://doi.org/10.17762/msea.v71i4.1437

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Articles