Results 31 to 40 of about 5,842 (96)
Symmetrizable Quantum Affine Superalgebras And Their Representations
Aspects of the algebraic structure and representation theory of the quantum affine superalgebras with symmetrizable Cartan matrices are studied. The irreducible integrable highest weight representations are classified, and shown to be deformations of ...
Drinfeld V. G., R. B. Zhang
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Maximal dimensional subalgebras of general Cartan‐type Lie algebras
Abstract Let k$\mathbb {k}$ be a field of characteristic zero and let Wn=Der(k[x1,…,xn])$\mathbb {W}_n = \operatorname{Der}(\mathbb {k}[x_1,\ldots,x_n])$ be the nth$n{\text{th}}$ general Cartan‐type Lie algebra. In this paper, we study Lie subalgebras L$L$ of Wn$\mathbb {W}_n$ of maximal Gelfand–Kirillov (GK) dimension, that is, with GKdim(L)=n ...
Jason Bell, Lucas Buzaglo
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The quasiconformal method provides us with a unified approach to the construction of minimal unitary representations (minrep) of noncompact groups, their deformations as well as their supersymmetric extensions.
Gunaydin, Murat
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Transient Voltage Stability: A Review of Practical Criteria and Assessment Indices
This paper delves into the concept of transient voltage stability, and analyzes global practical criteria to summarize a more adaptable three‐stage criterion. It also classifies and summarizes existing transient voltage stability assessment indices and highlights three key aspects in the future research of the indices.
Zherun Dong +6 more
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This study develops a helical path tortuosity model with formation‐specific parameterization to address the critical limitation of existing tortuosity models that typically excel within narrow permeability ranges. The model decomposes total tortuosity into three physically meaningful components: geometric tortuosity arising from flow path winding ...
Khaled Altarawneh +2 more
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Approximation properties of torsion classes
Abstract We strengthen a result of Bagaria and Magidor (Trans. Amer. Math. Soc. 366 (2014), no. 4, 1857–1877) about the relationship between large cardinals and torsion classes of abelian groups, and prove that (1)the Maximum Deconstructibility principle introduced in Cox (J. Pure Appl. Algebra 226 (2022), no.
Sean Cox, Alejandro Poveda, Jan Trlifaj
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Non-linear Lie conformal algebras with three generators
We classify certain non-linear Lie conformal algebras with three generators, which can be viewed as deformations of the current Lie conformal algebra of sl_2.
Bakalov, Bojko, De Sole, Alberto
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On the equivalence of Lurie's ∞$\infty$‐operads and dendroidal ∞$\infty$‐operads
Abstract In this paper, we prove the equivalence of two symmetric monoidal ∞$\infty$‐categories of ∞$\infty$‐operads, the one defined in Lurie [Higher algebra, available at the author's homepage, http://math.ias.edu/~lurie/, September 2017 version] and the one based on dendroidal spaces.
Vladimir Hinich, Ieke Moerdijk
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Supersymmetry of the Chiral de Rham Complex
We present a superfield formulation of the chiral de Rham complex (CDR) of Malikov-Schechtman-Vaintrob in the setting of a general smooth manifold, and use it to endow CDR with superconformal structures of geometric origin.
Ben-Zvi, David +2 more
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Functional Data Analysis: An Introduction and Recent Developments
ABSTRACT Functional data analysis (FDA) is a statistical framework that allows for the analysis of curves, images, or functions on higher dimensional domains. The goals of FDA, such as descriptive analyses, classification, and regression, are generally the same as for statistical analyses of scalar‐valued or multivariate data, but FDA brings additional
Jan Gertheiss +3 more
wiley +1 more source

