Two dimensional symmetric and antisymmetric generalizations of sine functions [PDF]
Journal of Mathematical Physics, 2009 Properties of 2-dimensional generalizations of sine functions that are symmetric or antisymmetric with respect to permutation of their two variables are described.
Britanak V. +6 more
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Two-dimensional symmetric and antisymmetric generalizations of exponential and cosine functions [PDF]
Journal of Mathematical Physics, 2009 Properties of the four families of recently introduced special functions of two real variables, denoted here by $E^\pm$, and $\cos^\pm$, are studied. The superscripts $^+$ and $^-$ refer to the symmetric and antisymmetric functions respectively.
Bulirsch R. +8 more
core +4 more sources
Survey of sequential convex programming and generalized Gauss-Newton methods* [PDF]
ESAIM: Proceedings and Surveys, 2021 We provide an overview of a class of iterative convex approximation methods for nonlinear optimization problems with convex-over-nonlinear substructure.
Messerer Florian +2 more
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New extension of beta, Gauss and confluent hypergeometric functions
Cumhuriyet Science Journal, 2021 There are many extensions and generalizations of Gamma and Beta functions in the literature. However, a new extension of the extended Beta function B_(ζ〖, α〗_1)^(α_2;〖 m〗_1,〖 m〗_2 ) (a_1,a_2 ) was introduced and presented here because of its important ...
Umar Muhammad Abubakar +1 more
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Mixed type symmetric and self duality for multiobjective variational problems with support functions [PDF]
Yugoslav Journal of Operations Research, 2013 In this paper, a pair of mixed type symmetric dual multiobjective variational problems containing support functions is formulated. This mixed formulation unifies two existing pairs Wolfe and Mond-Weir type symmetric dual multiobjective variational ...
Husain I., Mattoo Rumana G.
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Properties of Multivariable Hermite Polynomials in Correlation with Frobenius–Genocchi Polynomials
Mathematics, 2023 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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SYMMETRIC AND GENERATING FUNCTIONS [PDF]
International Electronic Journal of Pure and Applied Mathematics, 2014 In this paper, we calculate the generating functions by using the con- cepts of symmetric functions. Although the methods cited in previous works are in principle constructive, we are concerned here only with the question of manipulating combinatorial objects, known as symmetric op- erators.
Ali Boussayoud, Mohamed Kerada
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Hochschild cohomology of symmetric groups and generating functions, II
Research in the Mathematical Sciences, 2023 AbstractWe relate the generating functions of the dimensions of the Hochschild cohomology in any fixed degree of the symmetric groups with those of blocks of the symmetric groups. We show that the first Hochschild cohomology of a positive defect block of a symmetric group is nonzero, answering in the affirmative a question of the third author.
David Benson +2 more
openaire +6 more sources
Lattice point generating functions and symmetric cones [PDF]
Journal of Algebraic Combinatorics, 2012 19 ...
Beck, Matthias +3 more
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Generating functions and companion symmetric linear functionals [PDF]
Periodica Mathematica Hungarica, 2003 In this contribution we analyze the generating functions for polynomials orthogonal with respect to a symmetric linear functional u, i.e., a linear application in the linear space of polynomials with complex coefficients such that $$u\left({x^{2n+1}}\right)=0$$.
García-Caballero, E. M. +2 more
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