24 pages, 8 figuresA new family of 2-component vector-valued coherent states for the quantum particle motion in an infinite square well potential is presented. They allow a consistent quantization of the classical phase space and observables for a particle in this potential. We then study the resulting position and (well-defined) momentum operators. We also consider their mean values in coherent states and their quantum dispersions
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
24 pages, 8 figuresA new family of 2-component vector-valued coherent states for the quantum particl...
This article is a direct illustration of a construction of coherent states which has been recently p...
We discuss the construction of coherent states (CS) for systems with continuous spectra. First, we p...
Berezin-Klauder-Toeplitz (“anti-Wick”) or “coherent state” quantization of the complex plane, viewed...
We construct generalized coherent states for the one-dimensional double-well potential and calculate...
The main characteristics of the quantum oscillator coherent states including the two-particle Caloge...
This self-contained introduction discusses the evolution of the notion of coherent states, from the ...
In this work we focus on an alternative quantization method using generalized coherent states. The c...
p-Mechanics is a consistent physical theory which describes both quantum and classical mechanics sim...
General sets of coherent states are constructed for quantum systems admitting a nondegenerate infini...
International audienceWe have discovered a class of dynamically stable coherent states for motion on...
We investigate the infinite volume limit of quantized photon fields in multi-mode coherent states. W...
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
24 pages, 8 figuresA new family of 2-component vector-valued coherent states for the quantum particl...
This article is a direct illustration of a construction of coherent states which has been recently p...
We discuss the construction of coherent states (CS) for systems with continuous spectra. First, we p...
Berezin-Klauder-Toeplitz (“anti-Wick”) or “coherent state” quantization of the complex plane, viewed...
We construct generalized coherent states for the one-dimensional double-well potential and calculate...
The main characteristics of the quantum oscillator coherent states including the two-particle Caloge...
This self-contained introduction discusses the evolution of the notion of coherent states, from the ...
In this work we focus on an alternative quantization method using generalized coherent states. The c...
p-Mechanics is a consistent physical theory which describes both quantum and classical mechanics sim...
General sets of coherent states are constructed for quantum systems admitting a nondegenerate infini...
International audienceWe have discovered a class of dynamically stable coherent states for motion on...
We investigate the infinite volume limit of quantized photon fields in multi-mode coherent states. W...
Quantum dynamics of coherent states is studied within quantum field theory using two complementary m...
The Hamiltonian for the oscillator has earlier been written in the form H=ℏω(2v+v+λ+·λ+3/2), where v...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...