Complete constraint analysis and choice of gauge conditions consistent with equations of motion is done for Abelian Chern Simons field interacting minimally with a complex scalar field. The Dirac-Schwinger consistency condition is satisfied by the reduced phase space Hamiltonian density with respect to the the Dirac bracket. It is shown that relativistic invariance under boosts can be obtained only if gauge conditions were chosen consistent with the equations of motion. Moreover all gauge invariant quantities are shown to be free of transformation anomaly
The symmetry algebra of the planar nonlinear Schrodinger equation minimally coupled to Chern-Simons ...
We present an elegant method to prove the invariance of the Chern-Simons part of the non-Abelian act...
We analyse the Abelian N = 1 super-Chern-Simons model coupled to parity-preserving matter in linear ...
We propose a new scheme of embedding constrained systems based on the Gauge Unfixing formalism. Our ...
A gauge invariant quantum field theory with a spacetime dependent Chern-Simons coefficient is studie...
We propose a variant scheme of the Gauge Unfixing formalism which modifies directly the original pha...
Abstract I discuss how the factorization of the invariant trace used to define Chern-Simons branes i...
We compute the contribution to the modulus of the one-loop effective action in pure non-Abelian Cher...
We compute the contribution to the modulus of the one-loop effective action in pure non-Abelian Cher...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
The covariant path integral quantization of the theory of the scalar and spinor fields interacting t...
We study the Hamiltonian structure of the gauge symmetry enhancement in the enlarged CP(N) model cou...
Actions for extended objects based on Transgression and Chern-Simons forms for space-time groups and...
The dynamics of five-dimensional Chern-Simons theories is analyzed. These theories are characterized...
The symmetry algebra of the planar nonlinear Schrodinger equation minimally coupled to Chern-Simons ...
The symmetry algebra of the planar nonlinear Schrodinger equation minimally coupled to Chern-Simons ...
We present an elegant method to prove the invariance of the Chern-Simons part of the non-Abelian act...
We analyse the Abelian N = 1 super-Chern-Simons model coupled to parity-preserving matter in linear ...
We propose a new scheme of embedding constrained systems based on the Gauge Unfixing formalism. Our ...
A gauge invariant quantum field theory with a spacetime dependent Chern-Simons coefficient is studie...
We propose a variant scheme of the Gauge Unfixing formalism which modifies directly the original pha...
Abstract I discuss how the factorization of the invariant trace used to define Chern-Simons branes i...
We compute the contribution to the modulus of the one-loop effective action in pure non-Abelian Cher...
We compute the contribution to the modulus of the one-loop effective action in pure non-Abelian Cher...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
The covariant path integral quantization of the theory of the scalar and spinor fields interacting t...
We study the Hamiltonian structure of the gauge symmetry enhancement in the enlarged CP(N) model cou...
Actions for extended objects based on Transgression and Chern-Simons forms for space-time groups and...
The dynamics of five-dimensional Chern-Simons theories is analyzed. These theories are characterized...
The symmetry algebra of the planar nonlinear Schrodinger equation minimally coupled to Chern-Simons ...
The symmetry algebra of the planar nonlinear Schrodinger equation minimally coupled to Chern-Simons ...
We present an elegant method to prove the invariance of the Chern-Simons part of the non-Abelian act...
We analyse the Abelian N = 1 super-Chern-Simons model coupled to parity-preserving matter in linear ...