Results 1  10
of
7,206
Open Access Derivation of 3D Braided Geometry Structures from Braided Symmetry Group
"... Abstract: Considering that there were very a few varieties of 3D braided materials at present, some novel 3D braided geometry structures were derived based on symmetry group theory. Group theory was used for the first time to describe the 3D braided geometry structures was discussed. The whole analy ..."
Abstract
 Add to MetaCart
Abstract: Considering that there were very a few varieties of 3D braided materials at present, some novel 3D braided geometry structures were derived based on symmetry group theory. Group theory was used for the first time to describe the 3D braided geometry structures was discussed. The whole
Braid group actions on derived categories of coherent sheaves
 DUKE MATH. J
, 2001
"... This paper gives a construction of braid group actions on the derived category of coherent sheaves on a variety X. The motivation for this is M. Kontsevich’s homological mirror conjecture, together with the occurrence of certain braid group actions in symplectic geometry. One of the main results is ..."
Abstract

Cited by 255 (8 self)
 Add to MetaCart
is that when dim X ≥ 2, our braid group actions are always faithful. We describe conjectural mirror symmetries between smoothings and resolutions of singularities which lead us to find examples of braid group actions arising from crepant resolutions of various singularities. Relations with the Mc
On Braidings, Syllepses, and Symmetries
, 1998
"... this paper is that these are the only differences between (semistrict) braided monoidal 2categories (as defined in [10]) and braided 2D teisi. The interpretation of this is that the main obstacles for proving the conjecture above will be the weakness of functoriality and the weakness of invertibili ..."
Abstract

Cited by 1 (0 self)
 Add to MetaCart
this paper is that these are the only differences between (semistrict) braided monoidal 2categories (as defined in [10]) and braided 2D teisi. The interpretation of this is that the main obstacles for proving the conjecture above will be the weakness of functoriality and the weakness
BEYOND SUPERSYMMETRY AND QUANTUM SYMMETRY (AN INTRODUCTION TO BRAIDEDGROUPS AND BRAIDEDMATRICES)
, 1993
"... ..."
ON MODELS OF THE BRAID ARRANGEMENT AND THEIR HIDDEN SYMMETRIES
"... Abstract. The De ConciniProcesi wonderful models of the braid arrangement of typeAn−1 are equipped with a natural Sn action, but only the minimal model admits an ‘hidden ’ symmetry, i.e. an action of Sn+1 that comes from its moduli space interpretation. In this paper we explain why the non minimal ..."
Abstract

Cited by 1 (1 self)
 Add to MetaCart
Abstract. The De ConciniProcesi wonderful models of the braid arrangement of typeAn−1 are equipped with a natural Sn action, but only the minimal model admits an ‘hidden ’ symmetry, i.e. an action of Sn+1 that comes from its moduli space interpretation. In this paper we explain why the non
Braided Quantum Field Theory
"... We develop a general framework for quantum field theory on noncommutative spaces, i.e., spaces with quantum group symmetry. We use the path integral approach to obtain expressions for npoint functions. Perturbation theory leads us to generalised Feynman diagrams which are braided, i.e., they have n ..."
Abstract

Cited by 49 (6 self)
 Add to MetaCart
We develop a general framework for quantum field theory on noncommutative spaces, i.e., spaces with quantum group symmetry. We use the path integral approach to obtain expressions for npoint functions. Perturbation theory leads us to generalised Feynman diagrams which are braided, i.e., they have
Braided Oscillators
, 2008
"... A generalized oscillator algebra is proposed and the braided Hopf algebra structure for this generalized oscillator is investigated. Using the solutions for the braided Hopf algebra structure, two types of braided Fibonacci oscillators are introduced. This leads to two types of braided BiedenharnMa ..."
Abstract
 Add to MetaCart
A generalized oscillator algebra is proposed and the braided Hopf algebra structure for this generalized oscillator is investigated. Using the solutions for the braided Hopf algebra structure, two types of braided Fibonacci oscillators are introduced. This leads to two types of braided Biedenharn
On Singular Braids
, 1996
"... In Vassiliev theory, there is a natural monoid homomorphism from nstrand singular braids to the group algebra of nstrand braid group. J. Birman conjectured that this monoid homomorphism is injective. We show that the monoid homomorphism is injective on braids with up to three singularities and tha ..."
Abstract

Cited by 1 (0 self)
 Add to MetaCart
In Vassiliev theory, there is a natural monoid homomorphism from nstrand singular braids to the group algebra of nstrand braid group. J. Birman conjectured that this monoid homomorphism is injective. We show that the monoid homomorphism is injective on braids with up to three singularities
Enhanced gauge symmetry and braid group actions
, 2002
"... Enhanced gauge symmetry appears in Type II string theory (as well as F and Mtheory) compactified on Calabi–Yau manifolds containing exceptional divisors meeting in Dynkin configurations. It is shown that in many such cases, at enhanced symmetry points in moduli a braid group acts on the derived ca ..."
Abstract

Cited by 4 (1 self)
 Add to MetaCart
Enhanced gauge symmetry appears in Type II string theory (as well as F and Mtheory) compactified on Calabi–Yau manifolds containing exceptional divisors meeting in Dynkin configurations. It is shown that in many such cases, at enhanced symmetry points in moduli a braid group acts on the derived
Results 1  10
of
7,206