يعرض 1 - 20 نتائج من 141 نتيجة بحث عن '"Monomiality"', وقت الاستعلام: 0.56s تنقيح النتائج
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    المصدر: https://www.isr-publications.com/jmcs/articles-13580-introducing-delta-h-hermite-based-appell-polynomials-via-the-monomiality-principle-properties-forms-and-generating-relations.

    وصف الملف: 13 páginas; application/pdf

    Relation: Journal of Mathematics and Computer Science; L. C. Andrews, Special functions for engineers and applied mathematicians, Macmillan Co., New York (1985); P. Appell, Sur une classe de polyn ˆ omes, Ann. Sci. ´ Ecole. Norm. Sup., 9 (1880), 119–144; P. Appell, J. Kamp´e de F´eriet, Fonctions Hyperg´eom´etriques et Hypersph´eriques: Polyn ˆ omes d’Hermite, Gauthier- Villars, Paris (1926); S. Araci, W. A. Khan, M. Acikgoz, C. O¨ zel, P. Kumam, A new generalization of Apostol type Hermite–Genocchi polynomials and its applications, SpringerPlus, 5 (2016), 1–17; S. Araci, M. Riyasat, S. A. Wani, S. Khan, Differential and integral equations for the 3-variable Hermite-Frobenius-Euler and Frobenius-Genocchi polynomials, Appl. Math. Inf. Sci., 11 (2017), 1335–1346; D. Bedoya, M. Ortega, W. Ram´ırez, A. Urieles, New biparametric families of Apostol-Frobenius-Euler polynomials of level m, Mat. Stud., 55 (2021), 10–23; G. Bretti, C. Cesarano, P. E. Ricci, Laguerre-type exponentials and generalized Appell polynomials, Comput. Math. Appl., 48 (2004), 833–839; L. Carlitz, Eulerian numbers and polynomials, Math. Mag., 32 (1958/59), 247–260; F. A. Costabile, E. Longo, h-Appell sequences and related interpolation problem, Numer. Algorithms, 63 (2013), 165–186; G. Dattoli, Hermite-Bessel and Laguerre-Bessel functions: a by-product of the monomiality principle, In: Advanced Special functions and applications, (Melfi, 1999), Proc. Melfi Sch. Adv. Top. Math. Phys., 1 (2000), 147–164; M. Hermite, Sur un nouveau d´evelopment en s´eries de functions, Imprimerie de Gauthier-Villars, (1864); C. Jordan, Calculus of finite differences, Chelsea Publishing Co., New York (1965); W. A. Khan, M. S. Alatawi, U. Duran, Applications and Properties for Bivariate Bell-Based Frobenius-Type Eulerian Polynomials, J. Funct. Spaces, 2023 (2023), 10 pages; W. A. Khan, U. Duran, J. Younis, C. S. Ryoo, On some extensions for degenerate Frobenius-Euler-Genocchi polynomials with applications in computer modeling, Appl. Math. Sci. Eng., 32 (2024), 24 pages; W. A. Khan, M. Kamarujjama, A note on type 2 poly-Bernoulli polynomials of the second kind, Palest. J. Mat., 12 (2023), 74–84; S. Khan, S. A. Wani, A note on differential and integral equations for the Legendre-Hermite polynomials, Int. J. Adv. Res. Sci. Eng., 7 (2018), 514–520. 1; ] M. Nadeem, W. A. Khan, K. A. H. Alzobydi, C. S. Ryoo, M. Shadab, R. Ali CERTAIN PROPERTIES ON BELLBASED APOSTOL-TYPE FROBENIUS-GENOCCHI POLYNOMIALS AND ITS APPLICATIONS, Adv. Math. Models Appl., 8 (2023), 92–107. 1; M. A. O¨ zarslan, B. Y. Yas¸a, h-Gould-Hopper Appell polynomials, Acta Math. Sci. Ser. B (Engl. Ed.), 41 (2021), 1196–1222; W. Ram´ırez, C. Cesarano, Some new classes of degenerated generalized Apostol-Bernoulli, Apostol-Euler and Apostol- Genocchi polynomials, Carpathian Math. Publ., 14 (2022), 354–363; M. Riyasat, S. A. Wani, S. Khan, On some classes of differential equations and associated integral equations for the Laguerre-Appell polynomials, Adv. Pure Appl. Math., 9 (2018), 185–194; M. Riyasat, S. A. Wani, S. Khan, Differential and integral equations associated with some hybrid families of Legendre polynomials, Tbilisi Math. J., 11 (2018), 127–139; S. Roshan, H. Jafari, D. Baleanu, Solving FDEs with Caputo-Fabrizio derivative by operational matrix based on Genocchi polynomials, Math. Methods Appl. Sci., 41 (2018), 9134–9141; J. F. Steffensen, The poweriod, an extension of the mathematical notion of power, Acta. Math., 73 (1941), 333–366; S. A. Wani, Two-iterated degenerate Appell polynomials: properties and applications, Arab J. Basic Appl. Sci., 31 (2024), 83–92; S. A. Wani, K. Abuasbeh, G. I. Oros, S. Trabelsi, Studies on special polynomials involving degenerate Appell polynomials and fractional derivative, Symmetry, 15 (2023), 1–12; S. A. Wani, S. Khan, Properties and applications of the Gould-Hopper-Frobenius-Euler polynomials, Tbilisi Math. J., 12 (2019), 93–104; S. A. Wani, S. Khan, S. A. Naikoo, Differential and integral equations for the Laguerre-Gould-Hopper-based Appell and related polynomials, Bol. Soc. Mat. Mex. (3), 26 (2020), 617–646; M. Zayed, S. A. Wani, A Study on Generalized Degenerate Form of 2D Appell Polynomials via Fractional Operators, Fractal Fract., 7 (2023), 1–14; M. Zayed, S. A. Wani, Y. Quintana, Properties of Multivariate Hermite Polynomials in Correlation with Frobenius–Euler Polynomials, Mathematics, 11 (2023), 1–17; 108; 96; 35; https://hdl.handle.net/11323/13922; Corporación Universidad de la Costa; https://repositorio.cuc.edu.co/

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    المصدر: Symmetry; Volume 15; Issue 4; Pages: 839

    وصف الملف: application/pdf

    Relation: Mathematics and Symmetry/Asymmetry; https://dx.doi.org/10.3390/sym15040839

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