Results 311 to 320 of about 12,508,597 (366)

Complete homogeneous symmetric functions of Gauss Fibonacci polynomials and bivariate Pell polynomials

, 2020
: In this paper, we introduce a symmetric function in order to derive a new generating functions of bivariate Pell Lucas polynomials. We define complete homogeneous symmetric functions and give generating functions for Gauss Fibonacci polynomials, Gauss ...
N. Saba, A. Boussayoud
semanticscholar   +1 more source

Singular Symmetric Functionals

Journal of Mathematical Sciences, 2004
The inspiration for the results of this paper is the theorm of \textit{J.~Dixmier} [C.\ R.\ Acad.\ Sci., Paris, Sér.~A 262, 1107--1108 (1966; Zbl 0141.12902)] that there exist nonnormal traces on the von Neumann factor \(B(H)\) which are singular in the sense that they vanish on all finite rank operators.
Dodds, P., de Pagter, B., Sedaev, A., Semenov, E., Sukochev, F.   +4 more
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Cyclic quasi-symmetric functions

, 2018
The ring of cyclic quasi-symmetric functions and its non-Escher subring are introduced in this paper. A natural basis consists of fundamental cyclic quasi-symmetric functions; for the non-Escher subring they arise as toric P -partition enumerators, for ...
R. Adin, I. Gessel, V. Reiner, Yuval Roichman   +3 more
semanticscholar   +1 more source

Differential Symmetric Functions

Annals of Combinatorics, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Harmonic-number summation identities, symmetric functions, and multiple zeta values

, 2016
We show how infinite series of a certain type involving generalized harmonic numbers can be computed using a knowledge of symmetric functions and multiple zeta values.
Michael E. Hoffman
semanticscholar   +1 more source

Symmetric Functions

1995
Abstract Many of the objects we shall consider in this book will turn out to be parametrized by partitions. The purpose of this section is to lay down some notation and terminology which will be used throughout, and to collect together some elementary results on orderings of partitions which will be used later.
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Noncommutative Symmetric Bessel Functions

Canadian Mathematical Bulletin, 2008
AbstractThe consideration of tensor products of 0-Hecke algebramodules leads to natural analogs of the BesselJ-functions in the algebra of noncommutative symmetric functions. This provides a simple explanation of various combinatorial properties of Bessel functions.
Novelli, Jean-Christophe, Thibon, Jean-Yves   +1 more
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The Pieri Rule for Dual Immaculate Quasi-Symmetric Functions

Annals of Combinatorics, 2013
The immaculate basis of the non-commutative symmetric functions was recently introduced by the first and third authors to lift certain structures in the symmetric functions to the dual Hopf algebras of the non-commutative and quasi-symmetric functions ...
N. Bergeron, Juan F. Sánchez-Ortega, M. Zabrocki   +2 more
semanticscholar   +1 more source

On Multivalued Symmetric Functions

IEEE Transactions on Computers, 1972
This note describes an algorithm for identifying multivalued symmetric switching functions using parallel processing. Some general properties of multivalued symmetric functions have been investigated. The mixed multivalued symmetric switching function is defined and an algorithm for identifying it is also presented.
Lee, Samuel C., Lee, Edward T.
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Symmetric Functions and Symmetric Species

1986
Publisher Summary This chapter introduces the notion of symmetric species, which can be viewed as a set-theoretic (a category-theoretic) counterpart of the notion of a symmetric function. To each of the classical classes of symmetric functions, the chapter associates a symmetric species.
BONETTI F., ROTA G. C., SENATO D, VENEZIA, Antonietta   +3 more
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