The canonical structure of higher dimensional pure Chern-Simons theories is analysed. It is shown that these theories have generically a non-vanishing number of local degrees of freedom, even though they are obtained by means of a topological construction. This number of local degrees of freedom is computed as a function of the spacetime dimension and the dimension of the gauge group
We formulate a 4–dimensional higher gauge theoretic Chern–Simons theory. Its symmetry is encoded in ...
We present and study a 4-d Chern-Simons (CS) model whose gauge symmetry is encoded in a balanced Lie...
Chern-Weil theory provides for each invariant polynomial on a Lie algebra a map from connections to ...
The canonical structure of higher dimensional pure Chern-Simons theories is analyzed. It is shown th...
Higher dimensional Chern-Simons theories, even though constructed along the same topological pattern...
Higher dimensional Chern-Simons theories, even though constructed along the same topological pattern...
A Chern-Simons action for supergravity in odd-dimensional spacetimes is proposed. For all odd dimens...
Higher dimensional Chern - Simons theories, even though constructed along the same topological patte...
The recently proposed physical projector approach to the quantisation of gauge invariant systems is ...
It has been recently pointed out that black holes of constant curvature with a "chronological singul...
By using the Gitman-Lyakhovich-Tyutin canonical analysis for higher-order theories a four-dimensiona...
We formulate a 4-dimensional higher gauge theoretic Chern-Simons theory. Its symmetry is encoded in ...
We present a general analysis of gauge invariant, exact and metric independent forms which can be co...
Using the Generalized Differential Calculus, we establish the generalized Chern-Weil homomormism, re...
We formulate a 4–dimensional higher gauge theoretic Chern–Simons theory. Its symmetry is encoded in ...
We formulate a 4–dimensional higher gauge theoretic Chern–Simons theory. Its symmetry is encoded in ...
We present and study a 4-d Chern-Simons (CS) model whose gauge symmetry is encoded in a balanced Lie...
Chern-Weil theory provides for each invariant polynomial on a Lie algebra a map from connections to ...
The canonical structure of higher dimensional pure Chern-Simons theories is analyzed. It is shown th...
Higher dimensional Chern-Simons theories, even though constructed along the same topological pattern...
Higher dimensional Chern-Simons theories, even though constructed along the same topological pattern...
A Chern-Simons action for supergravity in odd-dimensional spacetimes is proposed. For all odd dimens...
Higher dimensional Chern - Simons theories, even though constructed along the same topological patte...
The recently proposed physical projector approach to the quantisation of gauge invariant systems is ...
It has been recently pointed out that black holes of constant curvature with a "chronological singul...
By using the Gitman-Lyakhovich-Tyutin canonical analysis for higher-order theories a four-dimensiona...
We formulate a 4-dimensional higher gauge theoretic Chern-Simons theory. Its symmetry is encoded in ...
We present a general analysis of gauge invariant, exact and metric independent forms which can be co...
Using the Generalized Differential Calculus, we establish the generalized Chern-Weil homomormism, re...
We formulate a 4–dimensional higher gauge theoretic Chern–Simons theory. Its symmetry is encoded in ...
We formulate a 4–dimensional higher gauge theoretic Chern–Simons theory. Its symmetry is encoded in ...
We present and study a 4-d Chern-Simons (CS) model whose gauge symmetry is encoded in a balanced Lie...
Chern-Weil theory provides for each invariant polynomial on a Lie algebra a map from connections to ...