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Bounded Littlewood identity related to alternating sign matrices
An identity that is reminiscent of the Littlewood identity plays a fundamental role in recent proofs of the facts that alternating sign triangles are equinumerous with totally symmetric self-complementary plane partitions and that alternating sign ...
Ilse Fischer
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Augmented monomials in terms of power sums. [PDF]
Merca M.
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Schur-convexity, Schur-geometric and Schur-harmonic convexity for a composite function of complete symmetric function. [PDF]
Shi HN, Zhang J, Ma QH.
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Genetic snapshots of the Rhizobium species NGR234 genome. [PDF]
Viprey V +3 more
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2013
Let $\mu = (\mu_{1}, \mu_{2}, \ldots, \mu_{m})$ and $\nu = (\nu_{1}, \nu_{2}, \ldots, \nu_{n})$ be two partitions of a positive integer $d$. In this paper, the author considers degree $d$ branched coverings of $\mathbb{P}^{1}$ with at most two special points, $0$ and $\infty$.
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Let $\mu = (\mu_{1}, \mu_{2}, \ldots, \mu_{m})$ and $\nu = (\nu_{1}, \nu_{2}, \ldots, \nu_{n})$ be two partitions of a positive integer $d$. In this paper, the author considers degree $d$ branched coverings of $\mathbb{P}^{1}$ with at most two special points, $0$ and $\infty$.
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Multilinear mappings versus homogeneous polynomials and a multipolynomial polarization formula
Linear and Multilinear Algebra, 2021Thiago Velanga
exaly
On some properties of generalized Narayana numbers
Quaestiones Mathematicae, 2022Dmitry V Kruchinin, Vladimir V Kruchinin
exaly
Determinants of some special matrices
Linear and Multilinear Algebra, 2022Yogesh Kapil, Mandeep Singh
exaly
Lollipop and Lariat Symmetric Functions
SIAM Journal on Discrete Mathematics, 2018Samantha Dahlberg
exaly

