Dissipative systems are investigated within the framework of the Hamilton-Jacobi equation. The principal function is determined using the method of separation of variables. The equation of motion can then be readily obtained. Three examples are given to illustrate our formalism: the damped harmonic oscillator, a system with a variable mass, and a charged particle in a magnetic field
This thesis presents the theory of Hamilton-Jacobi equations. It is first shown how the equation is ...
WOS: 000318290400001Lagrange and Hamilton formalisms derived from variational calculus can be applie...
AbstractWe develop a Hamiltonian theory for a time dispersive and dissipative (TDD) inhomogeneous me...
Dissipative systems are investigated within the framework of the Hamilton-Jacobi equation. The princ...
Dissipative systems are investigated within the framework of the Hamilton-Jacobi equation. The princ...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
Dissipative systems are described by a Hamiltonian, combined with a “dynamical matrix” which general...
For a dissipative system with Ohmic friction, we obtain a simple and exact solution for the wave fun...
We develop a Hamiltonian theory of a time dispersive and dissipative inhomogeneous medium, as descri...
Lagrange and Hamilton formalisms derived from variational calculus can be applied nearly in all engi...
This thesis presents the theory of Hamilton-Jacobi equations. It is first shown how the equation is ...
WOS: 000318290400001Lagrange and Hamilton formalisms derived from variational calculus can be applie...
AbstractWe develop a Hamiltonian theory for a time dispersive and dissipative (TDD) inhomogeneous me...
Dissipative systems are investigated within the framework of the Hamilton-Jacobi equation. The princ...
Dissipative systems are investigated within the framework of the Hamilton-Jacobi equation. The princ...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
The canonical method is invoked to quantize dissipative systems using the WKB approximation. The wav...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
This paper investigated the basic formalism for treating the dissipative Hamiltonian systems within ...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
This paper examined dissipative systems with second order Lagrangian in the framework of the Hamilto...
Dissipative systems are described by a Hamiltonian, combined with a “dynamical matrix” which general...
For a dissipative system with Ohmic friction, we obtain a simple and exact solution for the wave fun...
We develop a Hamiltonian theory of a time dispersive and dissipative inhomogeneous medium, as descri...
Lagrange and Hamilton formalisms derived from variational calculus can be applied nearly in all engi...
This thesis presents the theory of Hamilton-Jacobi equations. It is first shown how the equation is ...
WOS: 000318290400001Lagrange and Hamilton formalisms derived from variational calculus can be applie...
AbstractWe develop a Hamiltonian theory for a time dispersive and dissipative (TDD) inhomogeneous me...