Results 11 to 20 of about 70,034 (260)
On Irreducibility of Tensor Products of Yangian Modules
, 1997 We study the tensor product $V$ of any number of "elementary" irreducible modules over the Yangian of the general linear Lie algebra. An elementary module is determined by a skew Young diagram and by a complex parameter, and contains a vector called ...
Nazarov, Maxim, Tarasov, Vitaly
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TENSOR PRODUCT OF INTUITIONISTIC FUZZY MODULES
JOURNAL OF RAMANUJAN SOCIETY OF MATHEMATICS AND MATHEMATICAL SCIENCES, 2023 In this paper, we introduce the concept of tensor product between intuitionistic fuzzy submodules. We establish a formal framework for the tensor product operation, examining its properties and applications within the context of intuitionistic fuzzy modules. We then establish a relationship between the Hom functor and the tensor product in the category
Sharma, P. K., Chandni
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An inequality of Kostka numbers and Galois groups of Schubert problems [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 We show that the Galois group of any Schubert problem involving lines in projective space contains the alternating group. Using a criterion of Vakil and a special position argument due to Schubert, this follows from a particular inequality among Kostka ...
Christopher J. Brooks +2 more
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Tensor product of C-injective modules [PDF]
Communications in Algebra, 2019 Let $R$ be a Noetherian ring and let $C$ be a semidualizing $R$-module. In this paper, we are concerned with the tensor and torsion product of $C$-injective modules. Firstly, it is shown that the tensor product of any two $C$-injective $R$-modules is $C$-injective if and only if the injective hull of $C$ is $C$-flat.
Rahmani, Mohammad, Taherizadeh, A. -J.
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Bimodule structure of the mixed tensor product over Uqsℓ(2|1) and quantum walled Brauer algebra
Nuclear Physics B, 2018 We study a mixed tensor product 3⊗m⊗3‾⊗n of the three-dimensional fundamental representations of the Hopf algebra Uqsℓ(2|1), whenever q is not a root of unity.
D.V. Bulgakova +2 more
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A uniform model for Kirillov―Reshetikhin crystals [PDF]
Discrete Mathematics & Theoretical Computer Science, 2013 We present a uniform construction of tensor products of one-column Kirillov–Reshetikhin (KR) crystals in all untwisted affine types, which uses a generalization of the Lakshmibai–Seshadri paths (in the theory of the Littelmann path model).
Cristian Lenart +4 more
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Congruence for Lattice Path Models with Filter Restrictions and Long Steps
Mathematics, 2022 We derive a path counting formula for a two-dimensional lattice path model with filter restrictions in the presence of long steps, source and target points of which are situated near the filters. This solves the problem of finding an explicit formula for
Dmitry Solovyev
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Two generalizations of the PRV conjecture [PDF]
, 2010 Let G be a complex connected reductive group. The PRV conjecture, which was proved independently by S. Kumar and O. Mathieu in 1989, gives explicit irreducible submodules of the tensor product of two irreducible G-modules.
B. Pasquier +7 more
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Syzygies and tensor product of modules [PDF]
Mathematische Zeitschrift, 2013 some typos are fixed; to appear in Mathematische ...
Celikbas, Olgur, Piepmeyer, Greg
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An efficient high dimensional quantum Schur transform [PDF]
Quantum, 2019 The Schur transform is a unitary operator that block diagonalizes the action of the symmetric and unitary groups on an $n$ fold tensor product $V^{\otimes n}$ of a vector space $V$ of dimension $d$.
Hari Krovi
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