Results 151 to 160 of about 3,636 (229)
Skew Symplectic and Orthogonal Schur Functions
Using the vertex operator representations for symplectic and orthogonal Schur functions, we define two families of symmetric functions and show thatthey are the skew symplectic and skew orthogonal Schur polynomials defined implicitly by Koike and Terada ...
Li, Zhijun, Wang, Danxia, Jing, Naihuan
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A Remmel-Whitney Style Rule for Products of Schur and Quasisymmetric Schur Functions
Remmel and Whitney provided an algorithmic procedure for determining the Littlewood-Richardson coefficients that appear in the Schur function expansion of a product of Schur functions. Haglund et al.
Niese, Elizabeth
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Derivation of prediction error variance for non-genotyped individuals in genomic selection. [PDF]
Junqueira VS, Yokoo MJ, Cardoso FF.
europepmc +1 more source
Models of Holomorphic Functions on the Symmetrized Skew Bidisc. [PDF]
Evans C, Lykova ZA, Young NJ.
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Eigenweights for arithmetic Hirzebruch Proportionality. [PDF]
Feng T.
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Universal work extraction in quantum thermodynamics. [PDF]
Watanabe K, Takagi R.
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Multiplicity-free skew Schur functions with full interval support
It is known that the Schur expansion of a skew Schur function runs over the interval of partitions, equipped with dominance order, defined by the least and the most dominant Littlewood-Richardson filling of the skew shape.
Azenhas, Olga +2 more
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Asymptotics of Symmetric Polynomials: A Dynamical Point of View. [PDF]
Guionnet A, Huang J.
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Fast Numerical Solvers for Parameter Identification Problems in Mathematical Biology. [PDF]
Benková K, Pearson JW, Ptashnyk M.
europepmc +1 more source
Multiplicity-free skew Schur functions with interval support
: It is known that the Schur expansion of a skew Schur function runs over the interval of partitions, equipped with dominance order, defined by the least and the most dominant Littlewood-Richardson filling of the skew-shape.
Alessandro Conflitti +2 more
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