Results 21 to 30 of about 2,742 (258)
Hypersymmetric functions and Pochhammers of 2×2 nonautonomous matrices
We introduce the hypersymmetric functions of 2×2 nonautonomous matrices and show that they are related, by simple expressions, to the Pochhammers (factorial polynomials) of these matrices.
A. F. Antippa
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Generalized Bernstein Polynomials and Symmetric Functions
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Robert P. Boyer, Linda C. Thiel
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Lattice point generating functions and symmetric cones [PDF]
19 ...
Beck, Matthias +3 more
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SOME PROBLEMS IN THE CHARACTERIZATION OF THE WISHART DISTRIBUTION
Under the multivariate linear model{Y , Xb ,åÄV }, A number of characterization of the distribution of i X have been made based on the properties of the statistics 1 Y and 2 Y when 1 Y and 2 Y be two linear functions defined on R1 as follows n n Y = a X
Nadia Abud Habeeb AL-Mousaway
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Generalized symmetric functions and invariants of matrices [PDF]
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A number of generalizations of metrizability have been defined or characterized in terms of g-functions. We study symmetric g-functions which satisfy the condition that x∈g(n,y) iff y∈g(n,x).
Jennings, Daniel +5 more
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Generating functions for symmetric and shifted symmetric functions
We describe generating functions for several important families of classical symmetric functions and shifted Schur functions. The approach is originated from vertex operator realization of symmetric functions and offers a unified method to treat various families of symmetric functions and their shifted analogues.
Jing, Naihuan, Rozhkovskaya, Natasha
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On the monotonicity of games generated by symmetric submodular functions
Submodular functions have appeared to be a key tool for proving the monotonicity of several graph searching games. In this paper we provide a general game theoretic framework able to unify old and new monotonicity results in a unique min-max theorem. Our theorem, provides a game theoretic analogue to a wide number of graph theoretic parameters such as ...
Fedor V. Fomin, Dimitrios M. Thilikos
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A generalization of complete and elementary symmetric functions
In this paper, we consider the generating functions of the complete and elementary symmetric functions and provide a new generalization of these classical symmetric functions. Some classical relationships involving the complete and elementary symmetric functions are reformulated in a more general context.
Ahmia, Moussa, Merca, Mircea
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Symmetric Functions and Generating Functions for Descents and Major Indices in Compositions [PDF]
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Fuller, Evan, Remmel, Jeffrey
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