Polya States of Quantized Radiation Fields, their Algebraic Characterization and Nonclassical Properties

Abstract

Polya states of single mode radiation field are proposed and their algebraic characterization and nonclassical properties are investigated. They degenerate to the binomial (atomic coherent) and negative binomial (Perelomov's su(1,1) coherent) states in two different limits and further to the number, the ordinary coherent and Susskind-Glogower phase states. The algebra involved turn out to be a two-parameter deformation of both su(2) and su(1,1). Nonclassical properties are investigated in detail.

9 pages, LaTeX, 3 EPS figures

References in corpus (1)

• Generalized Binomial States: Ladder Operator Approach

Cited by in corpus (4)

• States interpolating between number and coherent states and their interaction with atomic systems
• Phase properties of hypergeometric states and negative hypergeometric states
• Ladder operator formalisms and generally deformed oscillator algebraic structures of quantum states in Fock space
• Intermediate coherent-phase(PB) states of radiation fields and their nonclassical properties