Results 21 to 30 of about 84,841 (263)
Generalized symmetric functions and invariants of matrices [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Matsumoto--Yor Property and Its Converse on Symmetric Cones [PDF]
The Matsumoto--Yor (MY) property of the generalized inverse Gaussian and gamma distributions has many generalizations. As it was observed in (Letac and Weso{\l}owski in Ann Probab 28:1371--1383, 2000) the natural framework for the multivariate MY ...
Kołodziejek, Bartosz
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Green's function Zero and Symmetric Mass Generation
8 pages, 7 ...
Xu, Yichen, Xu, Cenke
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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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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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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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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 matrix functions, permutation matrices and symmetric matrices
The purpose of this paper is to study generalized matrix functions only using the permutation matrices and symmetric matrices. Firstly the zeroness of a generalized matrix function and then the equality of two generalized matrix functions on the permutation matrices and symmetric matrices will be examined.
Mohammad Jafari, Ali Madadi
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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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Dynamical Gauge Conditions for the Einstein Evolution Equations [PDF]
The Einstein evolution equations have been written in a number of symmetric hyperbolic forms when the gauge fields--the densitized lapse and the shift--are taken to be fixed functions of the coordinates.
A. Anderson +33 more
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