A proposal for the Hamilton-Jacobi theory in the context of the covariant formulation of Hamiltonian systems is done. The current approach consists in applying Dirac's method to the corresponding action which implies the inclusion of second-class constraints in the formalism which are handled using the procedure of Rothe and Scholtz recently reported. The current method is applied to the nonrelativistic two-dimensional isotropic harmonic oscillator employing the various symplectic structures for this dynamical system recently reported
Hamilton-Jacobi theory provides a powerful method for extracting the equations of motion out of some...
19 pages, no figuresHamiltonian mechanics of field theory can be formulated in a generally covariant...
After reviewing the covariant description of Hamiltonian dynamics, some applications are done to the...
The geometric formulation of Hamilton--Jacobi theory for systems with nonholonomic constraints is de...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
In this paper, a symplectic algorithm is utilized to investigate constrained Hamiltonian systems. Ho...
The geometric framework for the Hamilton-Jacobi theory developed in [14, 17, 39] is extended for mul...
The paper under review is devoted to the task of expressing the principles of classical dynamics in ...
The Hamilton-Jacobi formalism generalized to 2-dimensional field theories according to Lepage's cano...
Recently, the Hamilton-Jacobi formulation for first-order constrained systems has been developed. In...
The paper under review is devoted to the task of expressing the principles of classical dynamics in ...
Abstract. In this paper, we study the underlying geometry in the classical Hamilton-Jacobi equation....
Abstract. In this paper, we study the underlying geometry in the classical Hamilton-Jacobi theory. T...
Hamilton-Jacobi theory provides a powerful method for extracting the equations of motion out of some...
19 pages, no figuresHamiltonian mechanics of field theory can be formulated in a generally covariant...
After reviewing the covariant description of Hamiltonian dynamics, some applications are done to the...
The geometric formulation of Hamilton--Jacobi theory for systems with nonholonomic constraints is de...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
We extend the HamiltonJacobi formulation to constrained dynamical systems. The discussion covers bot...
In this paper, a symplectic algorithm is utilized to investigate constrained Hamiltonian systems. Ho...
The geometric framework for the Hamilton-Jacobi theory developed in [14, 17, 39] is extended for mul...
The paper under review is devoted to the task of expressing the principles of classical dynamics in ...
The Hamilton-Jacobi formalism generalized to 2-dimensional field theories according to Lepage's cano...
Recently, the Hamilton-Jacobi formulation for first-order constrained systems has been developed. In...
The paper under review is devoted to the task of expressing the principles of classical dynamics in ...
Abstract. In this paper, we study the underlying geometry in the classical Hamilton-Jacobi equation....
Abstract. In this paper, we study the underlying geometry in the classical Hamilton-Jacobi theory. T...
Hamilton-Jacobi theory provides a powerful method for extracting the equations of motion out of some...
19 pages, no figuresHamiltonian mechanics of field theory can be formulated in a generally covariant...
After reviewing the covariant description of Hamiltonian dynamics, some applications are done to the...