Results 81 to 90 of about 142,196 (212)
Modular class of Lie $\infty$-algebroids and adjoint representation [PDF]
Raquel Caseiro, Camille Laurent-Gengoux
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Dualities for adjoint SQCD in three dimensions and emergent symmetries
In this paper we study dualities for N $$ \mathcal{N} $$ = 2 gauge theories in three dimensions with matter in the fundamental and adjoint representation. The duality we propose, analogous to mirror symmetry, is obtained starting from N $$ \mathcal{N} $$
Simone Giacomelli
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Lifting automorphisms of quotients of adjoint representations
Changes made following referee's suggestions.
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We investigate the short distance fate of distinct classes of not asymptotically free supersymmetric gauge theories. Examples include super QCD with two adjoint fields and generalised superpotentials, gauge theories without superpotentials and with two ...
Borut Bajc +2 more
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Asymptotic symmetries of colored gravity in three dimensions
Three-dimensional colored gravity refers to nonabelian isospin extension of Einstein gravity. We investigate the asymptotic symmetry algebra of the SU(N)-colored gravity in (2+1)-dimensional anti-de Sitter spacetime. Formulated by the Chern-Simons theory
Euihun Joung +3 more
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The Adjoint Representation of Quantum Algebra Uq(sl(2)) [PDF]
Č. Burdík +2 more
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Commutators with Lipschitz Functions and Nonintegral Operators
Let T be a singular nonintegral operator; that is, it does not have an integral representation by a kernel with size estimates, even rough. In this paper, we consider the boundedness of commutators with T and Lipschitz functions.
Peizhu Xie, Ruming Gong
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Skyrmions in Orientifold and Adjoint QCD
This is a review of recent developments regarding the Skyrmion sector of higher representation QCD. Ordinary QCD is a SU(n) gauge theory with n_f Dirac quarks in the fundamental representation. Changing the representation of quarks leads to different and
Bolognesi, Stefano
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Two-dimensional QCD with matter in the adjoint representation: What does it teach us? [PDF]
Ian I. Kogan +3 more
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On the Stiefel-Whitney classes of the adjoint representation of $E_8$
Let \(\widetilde{E_8}\) be the \(3\)-connected covering space of the simply connected Lie group \(E_8\). Let \(\pi_8: \widetilde{E_8} \to E_8\) be the covering map and \(\pi_8^*: H^*(Be_8) \to H^*(B\widetilde{E_8})\) be the induced map between the \(\mathbb{Z}_2\) cohomology of the classifying spaces.
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