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Exact solutions of Dirac equation for hydrogen atom using the linear combination of orthogonal Laguerre basis functions. [PDF]
Wu S.
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Ruijsenaars wavefunctions as modular group matrix coefficients. [PDF]
Di Francesco P +4 more
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Influence of navier-slip boundary conditions, magnetic field, and porous medium on the stability of two-dimensional channel flow. [PDF]
P PA, Katagi NN, Bhat A, Shettar M.
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Computational Mathematics and Mathematical Physics, 2010
Summary: Symmetric Boolean polynomials are a natural and long-term object of study in many branches of discrete mathematics. New facts concerning symmetric Boolean polynomials are presented, and applications in cryptography and for determining the number of zeros of symmetric polynomials are proposed.
V K Leont'Ev, Leont'Ev V K
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Summary: Symmetric Boolean polynomials are a natural and long-term object of study in many branches of discrete mathematics. New facts concerning symmetric Boolean polynomials are presented, and applications in cryptography and for determining the number of zeros of symmetric polynomials are proposed.
V K Leont'Ev, Leont'Ev V K
exaly +3 more sources
Interpolation with symmetric polynomials
Numerical Algorithms, 2016Interpolation problems in more than one dimensional ambient spaces are studied in this article. Whenever the dimension of the ambient space is more than one, these problems are a lot more difficult to analyse than the classical univariate problems, for instance because not only convergence properties but also existence questions of interpolants ...
Jesús M. Carnicer, Carmen Godés
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Jacobians of Symmetric Polynomials
Annals of Combinatorics, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lascoux, Alain, Pragacz, P.
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Algorithms for symmetrical polynomials
Proceedings of the third ACM symposium on Symbolic and algebraic computation - SYMSAC '76, 1976A special representation for symmetrical polynomials is introduced. Algorithms for the ring operations and for several versions of Gauss' method to express an arbitrary symmetrical polynomial by the elementary symmetrical functions are given and analyzed. Empirical observations show that the representation which is the most economical in terms of space
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