Results 91 to 100 of about 24,029 (191)
The operator rings of topological symmetric orbifolds and their large N limit
We compute the structure constants of topological symmetric orbifold theories up to third order in the large N expansion. The leading order structure constants are dominated by topological metric contractions.
Sujay K. Ashok, Jan Troost
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Open/Closed String Topology and Moduli Space Actions via Open/Closed Hochschild Actions
In this paper we extend our correlation functions to the open/closed case. This gives rise to actions of an open/closed version of the Sullivan PROP as well as an action of the relevant moduli space. There are several unexpected structures and conditions
Ralph M. Kaufmann
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Prolongations of G-structures related to Weil bundles and some applications
Let M be a smooth manifold of dimension m ≥ 1 and P be a G-structure on M , where G is a Lie subgroup of linear group GL(m). In [8], it has been defined the prolongations of G-structures related to tangent functor of higher order and some properties ...
P.M. Kouotchop Wamba +2 more
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SUBJECT «NUMBER SYSTEMS» IN TWO-LEVELED FORMAT PREPARATION TEACHERS OF MATHEMATICS
The aim of this article is to analyze the format of a two-leveled training – bachelor and master – future teachers of mathematics from the point of view of the content of mathematical material, which is to develop prospective teachers of mathematics at ...
V. I. Igoshin
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Another look at rational torsion of modular Jacobians. [PDF]
Ribet KA, Wake P.
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This paper presents a set of survey-style notes linking core themes of pure algebra with central topics in algebraic and analytic number theory. We begin with finite extensions of Q and describe algebraic number fields through their realization as finite-
Miroslav Stoenchev +2 more
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Poisson Manifolds, Lie Algebroids, Modular Classes: a Survey
After a brief summary of the main properties of Poisson manifolds and Lie algebroids in general, we survey recent work on the modular classes of Poisson and twisted Poisson manifolds, of Lie algebroids with a Poisson or twisted Poisson structure, and of ...
Yvette Kosmann-Schwarzbach
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ABSTRACT We construct a symmetric monoidal category, specifically a PROP, that encodes 2D-TQFTs with a grading. This defines a graded Frobenius algebra as algebras over this PROP. We also give a description of graded Frobenius algebras in terms of maps and relations.
openaire +2 more sources
Bounds for Coding Theory over Rings. [PDF]
Gassner N +3 more
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Tensor-tensor algebra for optimal representation and compression of multiway data. [PDF]
Kilmer ME, Horesh L, Avron H, Newman E.
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