Results 11 to 20 of about 149,311 (233)
Some identities of type 2 q-Bernoulli polynomials
Recently, symmetric properties of some special polynomials arising from p-adic q-integrals on Z p ${\mathbb{Z}}_{p}$ have been investigated extensively by many researchers.
Sang Jo Yun, Jin-Woo Park
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Identities of symmetry for Bernoulli polynomials and power sums
Identities of symmetry in two variables for Bernoulli polynomials and power sums had been investigated by considering suitable symmetric identities. T.
Taekyun Kim +3 more
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A Note on Type 2 w-Daehee Polynomials
In the paper, by virtue of the p-adic invariant integral on Z p , the authors consider a type 2 w-Daehee polynomials and present some properties and identities of these polynomials related with well-known special polynomials.
Minyoung Ma, Dongkyu Lim
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Properties of Multivariable Hermite Polynomials in Correlation with Frobenius–Genocchi Polynomials
The evolution of a physical system occurs through a set of variables, and the problems can be treated based on an approach employing multivariable Hermite polynomials.
Shahid Ahmad Wani +3 more
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Covariance, correlation and entanglement [PDF]
Some new identities for quantum variance and covariance involving commutators are presented, in which the density matrix and the operators are treated symmetrically. A measure of entanglement is proposed for bipartite systems, based on covariance.
Black G R E +12 more
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On Symmetric Identities of Carlitz’s Type q-Daehee Polynomials
In this paper, we study Carlitz’s type q-Daehee polynomials and investigate the symmetric identities for them by using the p-adic q-integral on Zp under the symmetry group of degree n.
Won Joo Kim +2 more
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Bilinearity rank of the cone of positive polynomials and related cones [PDF]
For a proper cone K ⊂ Rn and its dual cone K the complementary slackness condition xT s = 0 defines an n-dimensional manifold C(K) in the space { (x, s) | x ∈ K, s ∈ K^* }. When K is a symmetric cone, this manifold can be described by a set of n bilinear
Alizadeh, Farid +3 more
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Theta function identities from optical neural network transformations
We take a new approach to the generation of Jacobi theta function identities. It is complementary to the procedure which makes use of the evaluation of Parseval-like identities for elementary cylindrically-symmetric functions on computer holograms.
E. Elizalde, A. Romeo
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Identities on the Bernoulli and Genocchi Numbers and Polynomials
We give some interesting identities on the Bernoulli numbers and polynomials, on the Genocchi numbers and polynomials by using symmetric properties of the Bernoulli and Genocchi polynomials.
Seog-Hoon Rim +2 more
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Bilinear identities on Schur symmetric functions
A series of bilinear identities on the Schur symmetric functions is obtained with the use of Pluecker relations.Comment: Accepted to Journal of Nonlinear Mathematical Physics.
Fulmek M. +6 more
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