This is the first of a series of two technical papers devoted to the analysis of holonomy invariants in strict higher gauge theory with end applications in higher Chern–Simons theory. For a flat 2-connection, we define the 2-holonomy of surface knots of arbitrary genus and determine its covariance properties under 1-gauge transformation and change of base data
We explicitly show that the new polynomial invariants for knots, upto nine crossings, agree with the...
Large N duality conjecture between U(N) Chern–Simons gauge theory on S3 and A-model topological stri...
Abstract: Connections and curvings on gerbes are beginning to play a vital role in differential geom...
This is the first of a series of two technical papers devoted to the analysis of holonomy invariants...
Holonomy invariants in strict higher gauge theory have been studied in depth aiming to applications ...
This is the second of a series of two technical papers devoted to the analysis of holonomy invariant...
Abstract. We compute the vacuum expectation values of torus knot opera-tors in Chern–Simons theory, ...
We compute the vacuum expectation values of torus knot operators in Chern–Simons theory, and we obta...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Abstract. There are few known computable examples of non-abelian surface holonomy. In this paper, we...
Higher gauge theory is a higher order version of gauge theory that makes possible the definition of ...
Connections and curvings on gerbes are beginning to play a vital role in differential geometry and m...
We analyze the two variable series invariant for knot complements originating from a categorificatio...
Chern–Simons theories in three dimensions are topological field theories that may have a holographic...
This thesis focuses on the classification of higher torsion invariants, which are invariants of smoo...
We explicitly show that the new polynomial invariants for knots, upto nine crossings, agree with the...
Large N duality conjecture between U(N) Chern–Simons gauge theory on S3 and A-model topological stri...
Abstract: Connections and curvings on gerbes are beginning to play a vital role in differential geom...
This is the first of a series of two technical papers devoted to the analysis of holonomy invariants...
Holonomy invariants in strict higher gauge theory have been studied in depth aiming to applications ...
This is the second of a series of two technical papers devoted to the analysis of holonomy invariant...
Abstract. We compute the vacuum expectation values of torus knot opera-tors in Chern–Simons theory, ...
We compute the vacuum expectation values of torus knot operators in Chern–Simons theory, and we obta...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Abstract. There are few known computable examples of non-abelian surface holonomy. In this paper, we...
Higher gauge theory is a higher order version of gauge theory that makes possible the definition of ...
Connections and curvings on gerbes are beginning to play a vital role in differential geometry and m...
We analyze the two variable series invariant for knot complements originating from a categorificatio...
Chern–Simons theories in three dimensions are topological field theories that may have a holographic...
This thesis focuses on the classification of higher torsion invariants, which are invariants of smoo...
We explicitly show that the new polynomial invariants for knots, upto nine crossings, agree with the...
Large N duality conjecture between U(N) Chern–Simons gauge theory on S3 and A-model topological stri...
Abstract: Connections and curvings on gerbes are beginning to play a vital role in differential geom...
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