We elucidate that the canonical transformations of matrix mechanics are just the transformations of different representations of the standard quantum mechanics, reproduce the non-degenerate, degenerate and time-dependent perturbation theory in three men’s paper, we solve the mystery of time-dependent perturbation theory of matrix mechanics. The Kramers’ dispersion formula from time-dependent perturbation theory of matrix mechanics is also derived from that of wave mechanics
Abstract. Adiabatic perturbation theory is employed to establish a relationship between the S matrix...
In order to avoid postulating quantum conditions from the start, as done in the Heisenberg-Born-Jord...
Time-dependent perturbation theory as a tool to compute approximate solutions of the Schrödinger equ...
The time-dependent quantum perturbation theory developed by Born, Heisenberg and Jordan in 1926 is r...
We construct a quantum mechanical perturbation theory which uses the multiple time scale technique. ...
Canonical Perturbation Theories, Degenerate Systems and Resonance presents the foundations of Hamilt...
Direct perturbation theory (DPT) and its quasi-degenerate version (QD-DPT) in a matrix formulation, ...
A quantum mechanical perturbation theory, for finite dimensional cases, based not on the perturbed H...
Only a few quantum mechanical problems can be solved exactly. However, if the system Hamil-tonian ca...
In a series of notes we examined a 2x2 matrix model which is naturally incorporated into Einstein´s ...
Modern differential geometric techniques are used to unify the physical asymptotics underlying mecha...
Using linear response theory and a phenomenological quantum-chaos expression for the matrix elements...
$p$-Mechanics is a consistent physical theory which describes both classical and quantum mechanics s...
In wave problems with a Hamiltonian structure and some symmetry property, the relative equilibria ar...
It has been recognized for some time that, when the discrete vibration rotation absorption bands con...
Abstract. Adiabatic perturbation theory is employed to establish a relationship between the S matrix...
In order to avoid postulating quantum conditions from the start, as done in the Heisenberg-Born-Jord...
Time-dependent perturbation theory as a tool to compute approximate solutions of the Schrödinger equ...
The time-dependent quantum perturbation theory developed by Born, Heisenberg and Jordan in 1926 is r...
We construct a quantum mechanical perturbation theory which uses the multiple time scale technique. ...
Canonical Perturbation Theories, Degenerate Systems and Resonance presents the foundations of Hamilt...
Direct perturbation theory (DPT) and its quasi-degenerate version (QD-DPT) in a matrix formulation, ...
A quantum mechanical perturbation theory, for finite dimensional cases, based not on the perturbed H...
Only a few quantum mechanical problems can be solved exactly. However, if the system Hamil-tonian ca...
In a series of notes we examined a 2x2 matrix model which is naturally incorporated into Einstein´s ...
Modern differential geometric techniques are used to unify the physical asymptotics underlying mecha...
Using linear response theory and a phenomenological quantum-chaos expression for the matrix elements...
$p$-Mechanics is a consistent physical theory which describes both classical and quantum mechanics s...
In wave problems with a Hamiltonian structure and some symmetry property, the relative equilibria ar...
It has been recognized for some time that, when the discrete vibration rotation absorption bands con...
Abstract. Adiabatic perturbation theory is employed to establish a relationship between the S matrix...
In order to avoid postulating quantum conditions from the start, as done in the Heisenberg-Born-Jord...
Time-dependent perturbation theory as a tool to compute approximate solutions of the Schrödinger equ...