نتائج البحث

A Survey on Orthogonal Polynomials from a Monomiality Principle Point of View.

• Authors : Cesarano, Clemente¹ (AUTHOR) ; Quintana, Yamilet^2,3 (AUTHOR) ; Ramírez, William¹ (AUTHOR)

• Source: Encyclopedia. Sep2024, Vol. 4 Issue 3, p1355-1366. 12p.

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Investigating Multidimensional Degenerate Hybrid Special Polynomials and Their Connection to Appell Sequences: Properties and Applications.

• Authors : Alqahtani, Awatif Muflih¹ (AUTHOR) ; Yousuf, Saleem² (AUTHOR) ; Wani, Shahid Ahmad³ (AUTHOR)

• Source: Axioms (2075-1680). Dec2024, Vol. 13 Issue 12, p859. 15p.

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Gegenbauer and Other Planar Orthogonal Polynomials on an Ellipse in the Complex Plane.

• Authors : Akemann, Gernot¹ (AUTHOR) ; Nagao, Taro² (AUTHOR); Parra, Iván¹ (AUTHOR)

• Source: Constructive Approximation. Jun2021, Vol. 53 Issue 3, p441-478. 38p.

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A new family of orthogonal polynomials in three variables.

• Authors : Aktaş, Rabia¹ (AUTHOR) ; Area, Iván² (AUTHOR); Güldoğan, Esra³ (AUTHOR)

• Source: Journal of Inequalities & Applications. 6/16/2020, Vol. 2020 Issue 1, p1-27. 27p.

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Orthogonal polynomials through complex matrix graph theory.

• Authors : Balasubramanian, Krishnan¹ (AUTHOR)

• Source: Journal of Mathematical Chemistry. Jan2023, Vol. 61 Issue 1, p144-165. 22p.

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NUMERICAL SOLUTION OF INTEGRAL EQUATION USING GALERKIN METHOD WITH HERMITE, CHEBYSHEV & ORTHOGONAL POLYNOMIALS.

• Authors : AHMAD, NAJMUDDIN¹ ; SINGH, BALMUKUND

• Source: Journal of Science & Arts. Mar2020, Vol. 20 Issue 1, p35-42. 8p.

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On $(p,q)$ -classical orthogonal polynomials and their characterization theorems.

• Authors : Masjed-Jamei, M¹ ; Soleyman, F¹ ; Area, I²

• Source: Advances in Difference Equations. 6/29/2017, Vol. 2017 Issue 1, p1-17. 17p.

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RECURRENCE RELATIONS FOR SOBOLEV ORTHOGONAL POLYNOMIALS

• Authors : M. S. Sultanakhmedov

Subjects: sobolev orthogonal polynomials; recurrence relations; jacobi polynomials

• Source: Проблемы анализа, Vol 9 (27), Iss 2, Pp 97-118 (2020)

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Skew-Orthogonal Polynomials in the Complex Plane and Their Bergman-Like Kernels.

• Authors : Akemann, Gernot¹ (AUTHOR) ; Ebke, Markus² (AUTHOR); Parra, Iván³ (AUTHOR)

• Source: Communications in Mathematical Physics. Jan2022, Vol. 389 Issue 1, p621-659. 39p.

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Complex Exceptional Orthogonal Polynomials and Quasi-invariance.

• Authors : Haese-Hill, William¹; Hallnäs, Martin¹ ; Veselov, Alexander

• Source: Letters in Mathematical Physics. May2016, Vol. 106 Issue 5, p583-606. 24p.

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