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Solving the fractional order integro-differential equations using fractional Jacobi functions
In this paper, we are intend to present a numerical algorithm for computing approximate solution of linear and nonlinear Fredholm, Volterra and Fredholm-Volterra integro-differential equations. The approximated solution is written in terms of fractional
Zahra Delkhoush, Maryam Arabameri
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Generalized Jacobi polynomials [PDF]
Sen, D. N., Rangachariar, V.
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On the Uniform Approximation of Smooth Functions by Jacobi Polynomials [PDF]
J. Prasad, Hiroshi Hayashi
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Biorthogonal polynomials suggested by the Jacobi polynomials [PDF]
Madhekar, H. C., Thakare, N. K.
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Generating Functions for Jacobi and Related Polynomials [PDF]
I. A. Khan
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Matrix valued Jacobi polynomials
AbstractFor every value of the parameters α,β>−1 we find a matrix valued weight whose orthogonal polynomials satisfy an explicit differential equation of Jacobi type.
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Associated Jacobi-Laurent polynomials
AbstractThe Jacobi-Laurent polynomials have been introduced by Hendriksen and van Rossum (1986). In the present paper explicit formulas for the orthogonal Laurent polynomials satisfying the recurrency for the Jacob-Laurent polynomials with n replaced by n + b are given.
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Correction: ``Banach algebra related to the Jacobi polynomials'' [PDF]
Satoru Igari, Yoshikazu Uno
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A relation between Jacobi polynomials
AbstractIn this paper the author establishes a new relation between Jacobi polynomials.
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