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Joint Access Authentication and Task Collaboration for Dynamic Cross-Domain Resource Management in Satellite Networks. [PDF]
Sensors (Basel)Zhu J +5 more
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Symmetric Identities for Fubini Polynomials [PDF]
Symmetry, 2018 We represent the generating function of w-torsion Fubini polynomials by means of a fermionic p-adic integral on Zp. Then we investigate a quotient of such p-adic integrals on Zp, representing generating functions of three w-torsion Fubini polynomials and derive some new symmetric identities for the w-torsion Fubini and two variable w-torsion Fubini ...
Taekyun Kim, Dae San Kim, Jongkyum Kwon
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General identities on Bell polynomials
Computers and Mathematics With Applications, 2009 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Weiping Wang, Tianming Wang
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ON POLYNOMIAL AUTOMORPHISM IDENTITY SETS AND IDENTITY POLYNOMIALS
Communications in Algebra, 2001In this paper, we propose a new condition for hypersurfaces to be polynomial automorphism identity sets. This new condition can be used to give a new proof of Mckay-Wang's problem. Moreover, we also study the concepts of identity polynomials, and give a criterion for a polynomial to be identity polynomial.
Wang Mingsheng, Liu Zhuojun
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Identities of *-superalgebras and almost polynomial growth
Linear and Multilinear Algebra, 2016 We study the growth of the codimensions of a *-superalgebra over a field of characteristic zero. We classify the ideals of identities of finite dimensional algebras whose corresponding codimensions are of almost polynomial growth. It turns out that these
Antonio Giambruno +1 more
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Equivalence of Polynomial Identity Testing and Polynomial Factorization
computational complexity, 2015In this research paper it is demonstrated that the problem of deterministically factoring multivariate polynomials reduces to the problem of deterministic polynomial identity testing. More specifically, it is explored that, given an arithmetic circuit (either explicitly or via black-box access) that computes a multivariate polynomial \(f\), the task of
Swastik Kopparty +2 more
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Proceedings of the American Mathematical Society, 1985
This q-polynomial identity involves the number of inversions between multisets \((a_ 1,...,a_ n)\) and \((m-a_ 1,...,m-a_ n)\), and generalizes the recurrence identity for q-binomial (Gaussian) coefficients [\textit{I. P. Goulden} and \textit{D. M. Jackson}, Combinatorial enumeration (1983; Zbl 0519.05001), p.
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This q-polynomial identity involves the number of inversions between multisets \((a_ 1,...,a_ n)\) and \((m-a_ 1,...,m-a_ n)\), and generalizes the recurrence identity for q-binomial (Gaussian) coefficients [\textit{I. P. Goulden} and \textit{D. M. Jackson}, Combinatorial enumeration (1983; Zbl 0519.05001), p.
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Derivations and Identities for Chebyshev Polynomials
Ukrainian Mathematical Journal, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bedratyuk, L. P., Lunio, N. B.
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An Identity in Hermite Polynomials
Biometrika, 1971SUMMARY An extension of the Runge (1914) identity in Hermite polynomials is derived, and a test of the assumption of bivariate normality is developed using the identity.
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