2-MODE INTELLIGENT SU(1,1) STATES

被引:54
作者
GERRY, CC
GROBE, R
机构
[1] Department of Physics and Astronomy, University of Rochester, Rochester
来源
PHYSICAL REVIEW A | 1995年 / 51卷 / 05期
关键词
D O I
10.1103/PhysRevA.51.4123
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Using the two-mode realization of the su(1,1) Lie algebra, we define new states that equalize the su(1,1) uncertainty relation. We refer to these as two-mode intelligent SU(1,1) states. Due to strong correlations between modes, these states exhibit nonclassical properties such as sub-Poissonian statistics, violations of the Cauchy-Schwarz inequality, squeezing in the superposition of the modes, and sum squeezing. We also study the phase distributions of the states and propose a mechanism by which they may be generated. © 1995 The American Physical Society.
引用
收藏
页码:4123 / 4131
页数:9
相关论文
共 44 条
[2]   COOPERATIVE BEHAVIOR OF ATOMS IRRADIATED BY BROAD-BAND SQUEEZED LIGHT [J].
AGARWAL, GS ;
PURI, RR .
PHYSICAL REVIEW A, 1990, 41 (07) :3782-3791
[3]   NONEQUILIBRIUM PHASE-TRANSITIONS IN A SQUEEZED CAVITY AND THE GENERATION OF SPIN STATES SATISFYING UNCERTAINTY EQUALITY [J].
AGARWAL, GS ;
PURI, RR .
OPTICS COMMUNICATIONS, 1989, 69 (3-4) :267-270
[4]   CLASSICAL PHASE-CHANGES IN NONLINEAR PROCESSES AND THEIR QUANTUM COUNTERPARTS [J].
AGARWAL, GS ;
CHATURVEDI, S ;
TARA, K ;
SRINIVASAN, V .
PHYSICAL REVIEW A, 1992, 45 (07) :4904-4910
[5]  
AGARWAL GS, 1974, J PHYS, V7, pL149
[6]   INTELLIGENT SPIN STATES [J].
ARAGONE, C ;
CHALBAUD, E ;
SALAMO, S .
JOURNAL OF MATHEMATICAL PHYSICS, 1976, 17 (11) :1963-1971
[7]   LIE-ALGEBRA METHODS IN QUANTUM OPTICS - THE LIOUVILLE-SPACE FORMULATION [J].
BAN, M .
PHYSICAL REVIEW A, 1993, 47 (06) :5093-5119
[8]   SQUEEZING IN CORRELATED QUANTUM-SYSTEMS [J].
BARNETT, SM ;
KNIGHT, PL .
JOURNAL OF MODERN OPTICS, 1987, 34 (6-7) :841-853
[9]   NEW COHERENT STATES ASSOCIATED WITH NON-COMPACT GROUPS [J].
BARUT, AO ;
GIRARDELLO, L .
COMMUNICATIONS IN MATHEMATICAL PHYSICS, 1971, 21 (01) :41-+
[10]   MINIMUM UNCERTAINTY STATES FOR AMPLITUDE-SQUARED SQUEEZING - HERMITE POLYNOMIAL STATES [J].
BERGOU, JA ;
HILLERY, M ;
YU, DQ .
PHYSICAL REVIEW A, 1991, 43 (01) :515-520