summary:We use the properties of $p$-adic integrals and measures to obtain general congruences for Genocchi numbers and polynomials and tangent coefficients. These congruences are analogues of the usual Kummer congruences for Bernoulli numbers, generalize known congruences for Genocchi numbers, and provide new congruences systems for Genocchi polynomials and tangent coefficients
AbstractWe present some summation formulae for some special values of ratios of generalizedp-adic hy...
The goal of this paper is to construct some families of generalized Apostol-type special numbers and...
We define universal arbitrary order Bernoulli polynomials which generalize the classical ones. We d...
summary:We use the properties of $p$-adic integrals and measures to obtain general congruences for G...
summary:We use the properties of $p$-adic integrals and measures to obtain general congruences for G...
AbstractWe use properties of p-adic integrals and measures to obtain congruences for higher-order Be...
In this thesis we investigate the p-adic expansions of solutions of the linear, quadratic and genera...
AbstractMany of the classical theorems for the Bernoulli numbers, particularly those congruences nee...
Using Dwork's theory, the authors prove a broad generalization of his famous p-adic formal congruenc...
AbstractIn this paper we will prove some congruences of the form ampr ≡ A· ampr−1 mod p2r where p is...
In this paper, we give some further properties of p-adic q-L-function of two variables, which is rec...
Abstract. In this work, we deal with q-Genocchi numbers and polynomials. We derive not only new but ...
The aim of this paper is to deal with applications of umbral calculus on fermionic p-adic integral o...
In this manuscript, generating functions are constructed for the new special families of polynomials...
Recently the first author proved a congruence proposed in 2006 by Adamchuk: Sigma([2p/3])(k=1) (2k k...
AbstractWe present some summation formulae for some special values of ratios of generalizedp-adic hy...
The goal of this paper is to construct some families of generalized Apostol-type special numbers and...
We define universal arbitrary order Bernoulli polynomials which generalize the classical ones. We d...
summary:We use the properties of $p$-adic integrals and measures to obtain general congruences for G...
summary:We use the properties of $p$-adic integrals and measures to obtain general congruences for G...
AbstractWe use properties of p-adic integrals and measures to obtain congruences for higher-order Be...
In this thesis we investigate the p-adic expansions of solutions of the linear, quadratic and genera...
AbstractMany of the classical theorems for the Bernoulli numbers, particularly those congruences nee...
Using Dwork's theory, the authors prove a broad generalization of his famous p-adic formal congruenc...
AbstractIn this paper we will prove some congruences of the form ampr ≡ A· ampr−1 mod p2r where p is...
In this paper, we give some further properties of p-adic q-L-function of two variables, which is rec...
Abstract. In this work, we deal with q-Genocchi numbers and polynomials. We derive not only new but ...
The aim of this paper is to deal with applications of umbral calculus on fermionic p-adic integral o...
In this manuscript, generating functions are constructed for the new special families of polynomials...
Recently the first author proved a congruence proposed in 2006 by Adamchuk: Sigma([2p/3])(k=1) (2k k...
AbstractWe present some summation formulae for some special values of ratios of generalizedp-adic hy...
The goal of this paper is to construct some families of generalized Apostol-type special numbers and...
We define universal arbitrary order Bernoulli polynomials which generalize the classical ones. We d...
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