Results 61 to 70 of about 1,781 (102)
Appell F1 and Conformal Mapping [PDF]
This is the last of a trilogy of papers on triangle centers. A fairly obscure "conformal center of gravity" is computed for the class of all isosceles triangles. This calculation appears to be new.
Finch, Steven R.
core
-Pascal and -Wronskian Matrices with Implications to -Appell Polynomials [PDF]
We introduce a -deformation of the Yang and Youn matrix approach for Appell polynomials. This will lead to a powerful machinery for producing new and old formulas for -Appell polynomials, and in particular for -Bernoulli and -Euler polynomials. Furthermore, the --polynomial, anticipated by Ward, can be expressed as a sum of products of -Bernoulli and ...
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Expansion formulas for Apostol type \(q\)-Appell polynomials, and their special cases
Summary: We present identities of various kinds for generalized \(q\)-Apostol-Bernoulli and Apostol-Euler polynomials and power sums, which resemble \(q\)-analogues of formulas from the 2009 paper by \textit{H. M. Liu} and \textit{W. Wang} [Discrete Math. 309, No. 10, 3346--3363 (2009; Zbl 1227.11043)].
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Multiplication formulas for q-Appell polynomials and the multiple q-power sums
In the first article on q-analogues of two Appell polynomials, the generalized Apostol-Bernoulli and Apostol-Euler polynomials, focus was on generalizations, symmetries, and complementary argument theorems. In this second article, we focus on a recent paper by Luo, and one paper on power sums by Wang and Wang.
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Deformed Bivariate $q$-Appell Polynomials
In this paper, we introduce bivariate polynomial sets of deformed $q$-Appell type, and we study the algebraic properties of these sets. We show the relation between deformed bivariate $q$-Appell polynomials and deformed homogeneous polynomials. Next, we give some of their characterizations and algebraic structure.
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Symmetric q-Appel polynomials via determinantal approches
This paper sets out to give a determinantal definition for symmetric q-Appel polynomials (symmetric under the interchange q ?-1 q) and justify some properties in the lights of the new definition.
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THE POWER COLLECTION METHOD FOR CONNECTION RELATIONS: MEIXNER POLYNOMIALS. [PDF]
Baeder MA +3 more
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A note on some identities of derangement polynomials. [PDF]
Kim T, Kim DS, Jang GW, Kwon J.
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Wavelet-Variance-Based Estimation for Composite Stochastic Processes. [PDF]
Guerrier S +3 more
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Some bilinear generating functions. [PDF]
Srivastava HM.
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