We show that generalized coherent states follow Schr\"{o}dinger dynamics in time-dependent potentials. The normalized wave-packets follow a classical evolution without spreading; in turn, the Schr\"{o}dinger potential depends on the state through the classical trajectory. This feedback mechanism with continuous dynamical re-adjustement allows the packets to remain coherent indefinetely
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
We investigate generalizations of coherent states as a means of representing the dynamics of excitat...
A one-dimensional wave function is assumed whose logarithm is a quadratic form in the configuration ...
Generalized coherent states for general potentials, constructed through a controlling mechanism, can...
I consider the time evolution of generalized coherent states based on non-standard fiducial vectors,...
We extend the definition of generalized coherent states to include the case of time-dependent disper...
Quantum wave packets generally spread in their time evolution except in the special case of harmonic...
In the coherent state of the harmonic oscillator, the probability density is that of the ground stat...
We present a comparative study of the non-linear wave packet dynamics of two-mode coherent states of...
A general procedure for constructing coherent states, which are eigenstates of annihilation operator...
We extend the definition of coherent states for arbitrary systems to include the case of time-depend...
The exact and stable evolutions of generalized coherent states (GCS) for quantum systems are conside...
The main properties of standard quantum mechanical coherent states and the two generalizations of Kl...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
We investigate generalizations of coherent states as a means of representing the dynamics of excitat...
A one-dimensional wave function is assumed whose logarithm is a quadratic form in the configuration ...
Generalized coherent states for general potentials, constructed through a controlling mechanism, can...
I consider the time evolution of generalized coherent states based on non-standard fiducial vectors,...
We extend the definition of generalized coherent states to include the case of time-dependent disper...
Quantum wave packets generally spread in their time evolution except in the special case of harmonic...
In the coherent state of the harmonic oscillator, the probability density is that of the ground stat...
We present a comparative study of the non-linear wave packet dynamics of two-mode coherent states of...
A general procedure for constructing coherent states, which are eigenstates of annihilation operator...
We extend the definition of coherent states for arbitrary systems to include the case of time-depend...
The exact and stable evolutions of generalized coherent states (GCS) for quantum systems are conside...
The main properties of standard quantum mechanical coherent states and the two generalizations of Kl...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
We investigate generalizations of coherent states as a means of representing the dynamics of excitat...
A one-dimensional wave function is assumed whose logarithm is a quadratic form in the configuration ...
DOI
Add to ORKG