We apply the Hamilton-Jacobi method to the Chiral Schwinger model in the case of regularization ambiguity a = 1. We show that one can obtain the integrable set of equation of motion and the action function by using the integrability conditions of total differential equations and without any need to introduce unphysical auxiliary fields. The path integral for this model is obtained by using the canonical path integral method. 1
We consider the Schro \u308dinger equation for a Hamiltonian operator with a potential function mode...
Starting out with an anomaly free lagrangian formulation for chiral scalars, which includes a Wess-Z...
We consider chiral Schwinger model with Faddeevian anomaly, and carry out the quantization of both t...
The Floreanini-Jackiw formulation of the chiral quantum-mechanical system oscillator is a model of c...
We construct the hamiltonian formulation of the anomalous chiral Schwinger model, which has recently...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct phy...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct ph...
We apply an improved version of Batalin-Fradkin-Tyutin (BFT) Hamiltonian method to the a=1 chiral Sc...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
The Schwinger quantum action principle is a dynamic characterization of the transformation functions...
Abstract: A system of the scalar field coupled minimally to the vector potential is quantized by usi...
We quantize a generalized version of the Schwinger model, where the two chiral sectors couples with ...
We discuss a method for regularizing chiral gauge theories. The idea is to formulate the gauge field...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
We consider the Schro \u308dinger equation for a Hamiltonian operator with a potential function mode...
Starting out with an anomaly free lagrangian formulation for chiral scalars, which includes a Wess-Z...
We consider chiral Schwinger model with Faddeevian anomaly, and carry out the quantization of both t...
The Floreanini-Jackiw formulation of the chiral quantum-mechanical system oscillator is a model of c...
We construct the hamiltonian formulation of the anomalous chiral Schwinger model, which has recently...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct phy...
We solve the massless Schwinger model exactly in Hamiltonian formalism on a circle. We construct ph...
We apply an improved version of Batalin-Fradkin-Tyutin (BFT) Hamiltonian method to the a=1 chiral Sc...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
The Schwinger quantum action principle is a dynamic characterization of the transformation functions...
Abstract: A system of the scalar field coupled minimally to the vector potential is quantized by usi...
We quantize a generalized version of the Schwinger model, where the two chiral sectors couples with ...
We discuss a method for regularizing chiral gauge theories. The idea is to formulate the gauge field...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
We consider the Schro \u308dinger equation for a Hamiltonian operator with a potential function mode...
Starting out with an anomaly free lagrangian formulation for chiral scalars, which includes a Wess-Z...
We consider chiral Schwinger model with Faddeevian anomaly, and carry out the quantization of both t...