Results 91 to 100 of about 528 (133)
Some properties of generelized hypergeometric Appell polynomials.
, 2019 Some properties of generelized hypergeometric Appell ...
Luno, N., Bedratyuk, L.
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Matrix representation of real and hypercomplex Appell polynomials [PDF]
, 2015 In a unfied approach to the matrix representation of di erent types of real Appell polynomials was developed, based on a special matrix which has only the natural numbers as entries.
Tomaz, Graça, Malonek, H. R.
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q-Difference equations for the 2-iterated q-Appell and mixed type q-Appell polynomials
, 2018 In this article, the authors establish the recurrence relations and q-difference equations for the 2-iterated q-Appell polynomials. The recurrence relations and the q-difference equations for the 2-iterated q-Bernoulli polynomials, the q-Euler ...
H. M. Srivastava +5 more
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Quantitative-Voronovskaya and Grüss-Voronovskaya type theorems for Szász-Durrmeyer type operators blended with multiple Appell polynomials. [PDF]
J Inequal Appl, 2017 Neer T, Agrawal PN.
europepmc +1 more source
On orthogonal polynomials and related discrete integrable systems [PDF]
, 2006 Orthogonal polynomials arise in many areas of mathematics and have been the subject of interest by many mathematicians. In recent years this interest has often arisen from outside the orthogonal polynomial community after their connection with ...
Spicer, Paul Edward
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Excessive functions, Appell polynomials and optimal stopping [PDF]
, 2014 The main topic of the thesis is optimal stopping. This is treated in two research articles. In the first article we introduce a new approach to optimal stopping of general strong Markov processes. The approach is based on the representation of excessive
Ta, Bao Quoc
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Remarks on “Differential equation of Appell polynomials…”
, 2003 We show that a recent result of He and Ricci (J. Comp. Appl. Math.
Ismail, Mourad E.H.
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Two-Variable q-Hermite-Based Appell Polynomials and Their Applications
MathematicsA noteworthy advancement within the discipline of q-special function analysis involves the extension of the concept of the monomiality principle to q-special polynomials.
Mohammed Fadel +2 more
doaj +1 more source
THE POWER COLLECTION METHOD FOR CONNECTION RELATIONS: MEIXNER POLYNOMIALS. [PDF]
J Class Anal, 2017 Baeder MA +3 more
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The article introduces a novel class of polynomials, HQ [∆h] m (q1 , q2, q3, q4 , q5; h), termed ∆h Hermite-based Appell polynomials, utilizing the monomiality principle. These polynomials exhibit close connections with ∆h Hermite-based Bernoulli, Euler,
Nisarc, Junaid +4 more
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