Results 1 to 10 of about 11,257 (170)
Nonrelativistic Dirac fermions on the torus
Journal of High Energy Physics, 2023 Two dimensional conformal field theories have been extensively studied in the past. When considered on the torus, they are strongly constrained by modular invariance. However, introducing relevant deformations or chemical potentials pushes these theories
Jeremías Aguilera-Damia +2 more
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Interpolation in local theory extensions [PDF]
Logical Methods in Computer Science, 2008 In this paper we study interpolation in local extensions of a base theory. We identify situations in which it is possible to obtain interpolants in a hierarchical manner, by using a prover and a procedure for generating interpolants in the base theory as
Viorica Sofronie-Stokkermans
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The Existence of pblocks of Defect 0 in a Finite Groups with Some Subgroups Being Seminormal
Journal of Harbin University of Science and Technology, 2020 By studying homogeneous polynomials related to groups, the complex index of finite groups is defined.The theory of complex index and its complex representation has been developed and perfected quickly So people began to consider the representation of ...
WANG Hong, QIAN Fangsheng
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On the State Approach Representations of Convolutional Codes over Rings of Modular Integers
Mathematics, 2021 In this study, we prove the existence of minimal first-order representations for convolutional codes with the predictable degree property over principal ideal artinian rings.
Ángel Luis Muñoz Castañeda +2 more
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Holomorphic modular bootstrap revisited
Journal of High Energy Physics, 2021 In this work we revisit the “holomorphic modular bootstrap”, i.e. the classification of rational conformal field theories via an analysis of the modular differential equations satisfied by their characters.
Justin Kaidi +2 more
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Antiunitary representations and modular theory [PDF]
Banach Center Publications, 2017 Antiunitary representations of Lie groups take values in the group of unitary and antiunitary operators on a Hilbert space H. In quantum physics, antiunitary operators implement time inversion or a PCT symmetry, and in the modular theory of operator algebras they arise as modular conjugations from cyclic separating vectors of von Neumann algebras.
Neeb, Karl-Hermann, Olafsson, Gestur
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Kronecker positivity and 2-modular representation theory [PDF]
Transactions of the American Mathematical Society, Series B, 2021 This paper consists of two prongs. Firstly, we prove that any Specht module labelled by a 2-separated partition is semisimple and we completely determine its decomposition as a direct sum of graded simple modules. Secondly, we apply these results and other modular representation theoretic techniques on the study of Kronecker coefficients and hence ...
Bowman-Scargill, Chris +2 more
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Quantum flux operators for Carrollian diffeomorphism in general dimensions
Journal of High Energy Physics, 2023 We construct Carrollian scalar field theories in general dimensions, mainly focusing on the boundaries of Minkowski and Rindler spacetime, whose quantum flux operators form a faithful representation of Carrollian diffeomorphism up to a central charge ...
Ang Li +3 more
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Reasoning about modular datatypes with Mendler induction [PDF]
Electronic Proceedings in Theoretical Computer Science, 2015 In functional programming, datatypes a la carte provide a convenient modular representation of recursive datatypes, based on their initial algebra semantics.
Paolo Torrini, Tom Schrijvers
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On refined Chern-Simons/topological string duality for classical gauge groups
Journal of High Energy Physics, 2022 We present the partition function of the refined Chern-Simons theory on S 3 with arbitrary A, B, C, D gauge algebra in terms of multiple sine functions. For B and C cases this representation is novel.
M. Y. Avetisyan, R. L. Mkrtchyan
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