Results 151 to 160 of about 726,471 (254)
Unified Apostol–Bernoulli, Euler and Genocchi polynomials
In this paper, we present a unified family of polynomials including not only the Apostol–Bernoulli, Euler and Genocchi polynomials, but also a general family of polynomials suggested by Özden et al. [H. Ozden, Y. Simsek, H.M.
M. Ali Özarslan, Ozarslan, M. Ali
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Solution of the nonlinear mixed Volterra-Fredholm integral equations by hybrid of block-pulse functions and Bernoulli polynomials. [PDF]
Mashayekhi S, Razzaghi M, Tripak O.
europepmc +1 more source
Behavioral Modeling of Memristors under Harmonic Excitation. [PDF]
Solovyeva E, Serdyuk A.
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A new construction on the
This paper performs a further investigation on the q-Bernoulli polynomials and numbers given by Açikgöz et al. (Adv. Differ. Equ. 2010, 9, Article ID 951764) some incorrect properties are revised.
Bayad Abdelmejid +4 more
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GENERALIZED BINOMIAL EXPANSIONS AND BERNOULLI POLYNOMIALS
We investigate generalized binomial expansions that arise from two-dimensional sequences satisfying a broad generalization of the triangular recurrence for binomial coefficients. In particular, we present a new combinatorial formula for such sequences in terms of a 'shift by rank' quasi-expansion based on ordered set partitions.
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This paper performs a further investigation on the q-Bernoulli numbers and q-Bernoulli polynomials given by Acikgöz et al. (Adv Differ Equ, Article ID 951764, 9, 2010), some incorrect properties are revised.
Kim Taekyun, Lee Byungje, Ryoo Cheon
doaj
Bernoulli polynomials of the first kind
Thesis (M.A.)-- University of Wichita, College of Liberal Arts and Sciences, Dept. of MathematicsProperties of the Bernoulli polynomials -- Bernulli Series -- Laplace transformations of the Bernoulli polynomials -- Bernoulli integral transformations ...
Bargen, Ralph K.
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Bernoulli polynomials for a new subclass of Te-univalent functions. [PDF]
Saravanan G +6 more
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On the Euler and Bernoulli polynomials.
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Velocity field and cavity dynamics in drop impact experiments. [PDF]
Lherm V, Deguen R.
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