Results 131 to 140 of about 2,715,472 (212)
On Odd Symplectic Schur Functions
\textit{R. A. Proctor} in [Invent. Math. 92, No. 2, 307-332 (1988; Zbl 0621.22009)] defined a family of Laurent polynomials, called odd symplectic Schur functions, and showed that they behave like characters. In the present paper, the author confirmes a conjecture of Proctor regarding odd symplectic Schur functions, that is Conjecture 5.1 in the above ...
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On inequalities for normalized Schur functions
This version fixes the error of the previous ...
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Almost Symmetric Schur Functions [PDF]
We introduce and study a generalization $s_{(\mu|\lambda)}$ of the Schur functions called the almost symmetric Schur functions. These functions simultaneously generalize the finite variable key polynomials and the infinite variable Schur functions.
Weising, Milo Bechtloff
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On Schur Convexity of Some Symmetric Functions
For and , the symmetric function is defined as , where are positive integers. In this paper, the Schur convexity, Schur multiplicative convexity, and Schur harmonic convexity of are discussed.
Chu Yu-Ming, Xia Wei-Feng
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Catalan Functions and $k$-Schur functions
Li-Chung Chen and Mark Haiman studied a family of symmetric functions called Catalan (symmetric) functions which are indexed by pairs consisting of a partition contained in the staircase $(n-1, ..., 1,0)$ (of which there are Catalan many) and a ...
Pun, Ying Anna
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Models of Holomorphic Functions on the Symmetrized Skew Bidisc. [PDF]
Evans C, Lykova ZA, Young NJ.
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Derivation of prediction error variance for non-genotyped individuals in genomic selection. [PDF]
Junqueira VS, Yokoo MJ, Cardoso FF.
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Multi-rate sampled-data control for T-S fuzzy systems with mismatched fuzzy basis functions. [PDF]
Nguyen KH.
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Eigenweights for arithmetic Hirzebruch Proportionality. [PDF]
Feng T.
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An effective and accurate semi-implicit time integration scheme for dynamics in nearly- and fully-incompressible hyperelastic solids. [PDF]
Terrell EM +3 more
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