Algebraic Coherent States and Squeezing
arXiv:quant-ph/9609001
Abstract
Eigenstates of general complex linear combination of SU(1,1) generators (su^c(1,1) algebraic coherent states (ACS)) are constructed and discussed. In case of quadratic boson representation ACS can exhibit strong both linear and quadratic amplitude squeezing. ACS for a given Lie group algebra contain the corresponding Perelomov CS with maximal symmetry.
15 pages, latex, 2 figures available upon request. In the replaced version 1 reference (the last one) is added
Cited by in corpus (6)
- Robertson Intelligent States
- Generalized uncertainty relations and coherent and squeezed states
- Characteristic uncertainty relations
- Exact Solutions for the General Nonstationary Oscillator with a Singular Perturbation
- On the squeezed states for n observables
- Barut-Girardello coherent states for u(p,q) and sp(N,R) and their macroscopic superpositions