Results 151 to 160 of about 13,300 (186)

Appel à contributions : Annales de l’Université de Craiova journal, Psychology-Teaching series

Les carnets de SFERE-Provence, 2018
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Appel : Reinterpreting Victorian Serial Murderers in Literature, Film, TV Series and Graphic Novels

Littératures populaires et culture médiatique, 2016
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Free-listing and Semantic Knowledge: A Tool for Detecting Alzheimer Disease? [PDF]

Cogn Behav Neurol
Ulep MG, Liénard P.
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Appel : Monographs and edited collections for the new horror series "Terror: Estudios Criticos"

Littératures populaires et culture médiatique
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Appel à contribution: New Book Series, Non-Mainstream Religion in the Middle East, Brill

Diwan
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Appell series over finite fields and modular forms

Finite Fields and Their Applications, 2023
The author finds finite field analogues of classical identities involving classical \(F_4\)-Appell series and \({}_3F_2\)-classical hypergeometric series. In particular, he expresses the special values of \(F_4^{*}\), a finite field analogue of the classical Appell series \(F_4\), in terms of the Fourier coefficients of weight-three modular forms.
Mohit Tripathi
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Appell series over finite fields and Gaussian hypergeometric series

Research in the Mathematical Sciences, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mohit Tripathi, Rupam Barman
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Appell series 𝔽1 over finite fields

International Journal of Number Theory, 2017
In 1987, Greene introduced the notion of the finite field analogue of hypergeometric series. In this paper, we give a finite field analogue of Appell series and obtain some transformation and reduction formulas. We also establish the generating functions for Appell series over finite fields.
Long Li, Xin Li, Rui Mao
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Supercongruences for truncated Appell series

Colloquium Mathematicum, 2019
After defining the truncated Appell series \(F_1\) and \(F_2\) and recalling the \(p\)-adic Gamma function \(\Gamma_p(x)\), this paper establishes that, for any prime \(p \geq 5 \), \[ F_1 \left[ \tfrac12; \tfrac12, \tfrac12; 1; 1, 1 \right] _ \frac{ p-1}{2} \equiv p \pmod {p^2},\] \[ F_2 \left[ \tfrac12; \tfrac12, \tfrac12; 1, 1; 1, 1 \right] _ \frac{
Ji-Cai Liu
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