Results 231 to 240 of about 5,044 (263)
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European Journal of Mathematics, 2018
We describe an algebraic basis of the algebra of symmetric continuous polynomials on the nth Cartesian power of the complex Banach space , where $$1\leqslant p
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We describe an algebraic basis of the algebra of symmetric continuous polynomials on the nth Cartesian power of the complex Banach space , where $$1\leqslant p
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Symmetric Polynomials and Symmetric Functions
1995In Chapter 17 of [371] we have studied symmetric polynomials called zonal polynomials. In this chapter we consider other types of symmetric polynomials as well as their generalizations called symmetric functions (symmetric “polynomials” of an infinite number of indeterminates).
N. Ja. Vilenkin, A. U. Klimyk
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A POLYNOMIAL WITH COEFFICIENTS IN CERTAIN ELEMENTARY SYMMETRIC POLYNOMIALS
JP Journal of Algebra, Number Theory and Applications, 2017Summary: Let \(\overline{M}_n\) be the configuration space of equilateral planar \(n\)-gons modulo isometry group. For odd \(n\), the mod 2 cohomology ring \(H^\ast(\overline{M}_n;\mathbb{Z}_2)\) has the form \[ H^\ast(\overline{M}_n;\mathbb{Z}_2)=\mathbb{Z}_2[R,V_1,\ldots,V_{n-1}]/\mathcal{J}, \] where the ideal \(\mathcal{J}\) is generated by three ...
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Symmetric ideals, Specht polynomials and solutions to symmetric systems of equations
Journal of Symbolic Computation, 2021Cordian Riener +2 more
exaly
Fast Rewriting of Symmetric Polynomials
2010This note presents a fast version of the classical algorithm to represent any symmetric function in a unique way as a polynomial in the elementary symmetric polynomials by using power sums of variables. We analyze the worst case complexity for both algorithms, the original and the fast version, and confirm our results by empirical run-time experiments.
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Symmetrization of Suffridge polynomials and approximation of T-symmetric Koebe functions
Journal of Mathematical Analysis and Applications, 2021Mihai Tohaneanu +2 more
exaly
Symmetric polynomials, the monomial symmetric polynomials, and symmetric functions
2019openaire +1 more source
Characterization of the Dunkl-classical symmetric orthogonal polynomials
Applied Mathematics and Computation, 2007Y Ben Cheikh
exaly
The Yang-Baxter equation, symmetric functions, and Schubert polynomials
Discrete Mathematics, 1996Sergey Fomin
exaly

