Results 31 to 40 of about 149,438 (204)
Abelian theorems for the stieltjes transform of functions, II
International Journal of Mathematics and Mathematical Sciences, 1981 An initial (final) value Abelian theorem concerning transforms of functions is a result in which known behavior of the function as its domain variable approaches zero (approaches ∞) is used to infer the behavior of the transform as its domain variable ...
Richard D. Carmichael, Elmer K. Hayashi
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On the non-Abelian Stokes theorem for SU(2) gauge fields
, 2003 We derive a version of non-Abelian Stokes theorem for SU(2) gauge fields in which neither additional integration nor surface ordering are required. The path ordering is eliminated by introducing the instantaneous color orientation of the flux.
A. I. Vainshtein +26 more
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On the non-Abelian Stokes theorem in SU(2) gluodynamics
, 2003 We discuss the non-Abelian Stokes theorem for SU(2) gauge fields which avoids both additional integration variables and surface ordering. The idea is to introduce the instant color orientation of the flux piercing the loop. The non-Abelian Stokes theorem
Arefeva +11 more
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On groups and counter automata [PDF]
, 2006 We study finitely generated groups whose word problems are accepted by counter automata. We show that a group has word problem accepted by a blind n-counter automaton in the sense of Greibach if and only if it is virtually free abelian of rank n; this ...
Dixon J. D. +8 more
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Galois conjugation and multiboundary entanglement entropy
Journal of High Energy Physics, 2020 We revisit certain natural algebraic transformations on the space of 3D topological quantum field theories (TQFTs) called “Galois conjugations.” Using a notion of multiboundary entanglement entropy (MEE) defined for TQFTs on compact 3-manifolds with ...
Matthew Buican, Rajath Radhakrishnan
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Stable range conditions for abelian and duo rings
Математичні Студії, 2022 The article deals with the following question: when does the classical ring of quotients of a duo ring exist and idempotents in the classical ring of quotients $Q_{Cl} (R)$ are there idempotents in $R$?
A. A. Dmytruk +2 more
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An embedding theorem for regular Mal'tsev categories
, 2017 In this paper, we obtain a non-abelian analogue of Lubkin's embedding theorem for abelian categories. Our theorem faithfully embeds any small regular Mal'tsev category $\mathbb{C}$ in an $n$-th power of a particular locally finitely presentable regular ...
Jacqmin, Pierre-Alain
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The Classification of $\mathbb{Z}_p$-Modules with Partial Decomposition Bases in $L_{\infty\omega}$ [PDF]
, 2015 Ulm's Theorem presents invariants that classify countable abelian torsion groups up to isomorphism. Barwise and Eklof extended this result to the classification of arbitrary abelian torsion groups up to $L_{\infty \omega}$-equivalence.
Jacoby, Carol, Loth, Peter
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Bohr sets in sumsets II: countable abelian groups
Forum of Mathematics, Sigma, 2023 We prove three results concerning the existence of Bohr sets in threefold sumsets. More precisely, letting G be a countable discrete abelian group and $\phi _1, \phi _2, \phi _3: G \to G$ be commuting endomorphisms whose images have finite indices,
John T. Griesmer +2 more
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Slopes and Abelian Subvariety Theorem
Journal of Number Theory, 2005 In a series of papers published during 1990--1995 Masser and Wüstholz studied the period relations for abelian varieties and obtained an alternative proof of the Tate Conjecture proved by Faltings in 1983. They have obtained a bound for the degree of a minimal abelian subvariety \(B\) of an abelian variety \(A\), the tangent space of which at the ...
openaire +3 more sources