Results 21 to 30 of about 263 (155)
Large $$N_\mathrm{f}$$ N f for multiple representations
We present an extension of the large- $$N_\mathrm{f}$$ N f formalism that allows one to study cases with multiple fermion representations. The pole structure in the beta function is traced back to the intrinsic non-abelian nature of the gauge group ...
Giacomo Cacciapaglia, Shahram Vatani
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Higher Extensions of Abelian Varieties [PDF]
In this paper we prove:THEOREM: Let k be an algebraically closed field of characteristic p > 0, and let X and Y be abelian varieties over k. Then the group Ext2(X, Y) = 0.
Oort, Frans, Oda, Tadao
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Anomalies of non-Abelian finite groups via cobordism
We use cobordism theory to analyse anomalies of finite non-abelian symmetries in 4 spacetime dimensions. By applying the method of ‘anomaly interplay’, which uses functoriality of cobordism and naturality of the η-invariant to relate anomalies in a group
Joe Davighi +2 more
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Genera in abelian extensions [PDF]
The principal genus in an abelian extension is characterized as the kernel of norm residue symbols at the ramified primes.
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Deformations and Extensions of Modified λ-Differential 3-Lie Algebras
In this paper, we propose the representation and cohomology of modified λ-differential 3-Lie algebras. As their applications, the linear deformations, abelian extensions and T∗-extensions of modified λ-differential 3-Lie algebras are also studied.
Wen Teng, Hui Zhang
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Wintenberger’s functor for abelian extensions [PDF]
Let k be a finite field. Wintenberger used the field of norms to give an equivalence between a category whose objects are totally ramified abelian p -adic Lie ...
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Inverse property of nonassociative abelian extensions [PDF]
Our paper deals with the investigation of extensions of commutative groups by loops so that the quasigroups that result in the multiplication between cosets of the kernel subgroup are T-quasigroups. We limit our study to extensions in which the quasigroups determining the multiplication are linear functions without constant term, called linear abelian ...
Figula, Ágota, Nagy, Péter Tibor
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Field redefinition's help in constructing non-abelian gauge theories
We study, using the example of general covariance, to what extent a would-be non-abelian extension of free field abelian gauge theory can be helped by a field redefinition; answer – not much!
S. Deser, K.S. Stelle
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Lattice BF theory, dumbbells, and composite fermions
We formulate U(1) bda Chern-Simons theory, which is also called BF theory, on a lattice, adapting a method proposed by Kantor and Susskind [1] for the groups R and ZN. Our method applies to any finite or infinite abelian group.
Tom Banks, Bingnan Zhang
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The holographic non-abelian vortex
We study a fully back-reacted non-abelian vortex solution in an extension of the holographic superconductor setup. The thermodynamic properties of the vortex are computed.
Gianni Tallarita +2 more
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