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We will show the raitonality of some twisted symmetric group actions.

Algebraic Geometry · Mathematics 2009-09-25 Akinari Hoshi , Ming-chang Kang

An abstract mathematical framework is presented in this paper as a unification of several deformed or generalized algebra proposed recently in the context of generalized statistical theories intended to treat certain complex thermodynamic…

Statistical Mechanics · Physics 2020-10-20 Aziz El Kaabouchi , Laurent Nivanen , Qiuping A. Wang , Jean-Pierre Badiali , Alain Le Méhauté

We study the relation between the dilaton action and sigma models for the Goldstone bosons of the spontaneous breaking of the conformal group. We argue that the relation requires that the sigma model is diffeomorphism invariant. The origin…

High Energy Physics - Theory · Physics 2015-06-17 Adam Schwimmer , Stefan Theisen

A gauge-invariant mass term for nonabelian gauge fields in two dimensions can be expressed as the Wess-Zumino-Witten (WZW) action. Hard thermal loops in the gauge theory in four dimensions at finite temperatures generate a screening mass…

High Energy Physics - Theory · Physics 2019-10-15 V. P. Nair

The low-energy physics of systems with spontaneously broken continuous symmetry is dominated by the ensuing Nambu-Goldstone bosons. It has been known for half a century how to construct invariant Lagrangian densities for the low-energy…

High Energy Physics - Theory · Physics 2022-07-26 Tomas Brauner , Helena Kolesova

The paper is a survey of some results about Weil algebras applicable in differential geometry, especially in some classification questions on bundles of generalized velocities and contact elements. Mainly, a number of claims concerning a…

Differential Geometry · Mathematics 2010-11-11 Miroslav Kureš

Given an action of an affine algebraic group with only trivial characters on a factorial variety, we ask for categorical quotients. We characterize existence in the category of algebraic varieties. Moreover, allowing constructible sets as…

Algebraic Geometry · Mathematics 2013-05-15 I. V. Arzhantsev , D. Celik , J. Hausen

Weighted circle actions on the quantum Heeqaard 3-sphere are considered. The fixed point algebras, termed quantum weighted Heegaard spheres, and their representations are classified and described on algebraic and topological levels. On the…

Quantum Algebra · Mathematics 2015-06-16 Tomasz Brzeziński , Simon A. Fairfax

We investigate which aspects of recent developments on Galois corings and comodules admit a formulation in terms of comonads. This approach hopefully will permit of focusing in what is specific in each particular future situation, having…

Rings and Algebras · Mathematics 2007-05-23 J. Gómez-Torrecillas

We define a universal deformation formula (UDF) for the actions of the affine group on Frechet algebras. More precisely, starting with any associative Frechet algebra which the affine group acts on in a strongly continuous and isometrical…

Quantum Algebra · Mathematics 2007-09-10 Pierre Bieliavsky

The local BRST cohomology of the gauged non-linear sigma model on a group manifold is worked out for any Lie group G. We consider both, the case where the gauge field is dynamical and the case where it has no kinetic term (G/G topological…

High Energy Physics - Theory · Physics 2009-10-31 Marc Henneaux , Andre' Wilch

Various Hamiltonian actions of loop groups $\wt G$ and of the algebra $\text{diff}_1$ of first order differential operators in one variable are defined on the cotangent bundle $T^*\wt G$ of a Loop Group. The moment maps generating the…

High Energy Physics - Theory · Physics 2014-10-07 John Harnad , B. A. Kupershmidt

Bass-Serre theory provides a powerful framework for studying group actions on trees. While extremely effective for structural questions in group theory, it is less suited to the systematic construction of group actions with prescribed local…

Group Theory · Mathematics 2026-04-02 Florian Lehner , Christian Lindorfer , Rögnvaldur G. Möller , Wolfgang Woess

A new extension of the major index, defined in terms of Coxeter elements, is introduced. For the classical Weyl groups of type $B$, it is equidistributed with length. For more general wreath products it appears in an explicit formula for…

Combinatorics · Mathematics 2007-05-23 Ron M. Adin , Yuval Roichman

We briefly indicate some implications of [1] for the second Lie algebra cohomology of equivariant map algebras and (twisted multi) loop algebras.

Differential Geometry · Mathematics 2021-08-10 Bas Janssens

The twisted G/H models are constructed as twisted supersymmetric gauged WZW models. We analyze the case of $G=SU(N)$, $H=SU(N_1)\times ...\times SU(N_n)\times U(1)^r$ with $rank\ G =\ rank\ H$, and discuss possible generalizations. We…

High Energy Physics - Theory · Physics 2009-09-29 O. Aharony , O. Ganor , J. Sonnenschein , S. Yankielowicz

We lift the lattice of translations in the extended affine Weyl group to a braid group action on the quantum affine algebra. This action fixes the Heisenberg subalgebra pointwise. Loop like generators are found for the algebra which satisfy…

High Energy Physics - Theory · Physics 2009-10-28 Jonathan Beck

We formulate the Chern-Simons action for any compact Lie group using Deligne cohomology. This action is defined as a certain function on the space of smooth maps from the underlying 3-manifold to the classifying space for principal bundles.…

High Energy Physics - Theory · Physics 2007-05-23 Kiyonori Gomi

This text focuses on actions on 1-manifolds. We present a (non exhaustive) list of very concrete open questions in the field, each of which is discussed in some detail and complemented with a large list of references, so that a clear…

Dynamical Systems · Mathematics 2018-04-23 Andrés Navas

Twisting by a G-torsor an object endowed with an action of a group G is a classical tool. For instance one finds in the paragraph 5.3 of the book "cohomologie galoisienne" by Serre, the description of the "op\'eration de torsion" in a…

Algebraic Geometry · Mathematics 2015-08-13 Michel Emsalem