Results 201 to 210 of about 513 (232)

Squeezing Properties of the Ion Traps

Communications in Theoretical Physics, 1997
With time and space transformation, we first solve the Schrodinger equation of the time-dependent harmonic oscillator (TDHO) system. The properties of the squeezing in the case of , i.e., the Paul trap and , namely a stable frequency interfered by a single-pulsing-type disturbance, are investigated by using function series expansion.
Feng Mang, Wu Juhao, Wang Kelin
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Squeezing Properties of the Generalized Multimode Squeezed States

Communications in Theoretical Physics, 2001
By means of the invariance of Weyl ordering under similar transformations we derive the explicit form of the generalized multimode squeezed states. Moreover, the completeness relation and the squeezing properties of the generalized multimode squeezed states are discussed.
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Properties of the q-Analogue of a Squeezed Vacuum State

International Journal of Theoretical Physics, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Song, Tong-Qiang, Fan, Hong-Yi
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Statistical Properties of the Squeezing-enhanced Coherent State

International Journal of Theoretical Physics, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Li, Heng-Mei, Yan, Peng-Fei, Xu, Xue-Fen
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Higher-order squeezing properties of two-mode squeezed states

Optical Society of America Annual Meeting, 1990
We have investigated the properties of two-mode squeezed states of various kinds: squeezed coherent states, squeezed number states, squeezed thermal states, and squeezed number-thermal states. The properties studied include characteristic functions, photon number distributions, and high-order moments.
J. J. Gong, P. K. Aravind
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Properties of Squeezed Binomial States and Squeezed Negative Binomial States

Journal of Modern Optics, 1991
The effect of squeezing on binomial and negative binomial state has been studied in terms of quasiprobability of Wigner function and their photon number distributions. The results presented for squeezed binomial (negative binomial) states may be useful when one makes transients from squeezed coherent states to squeezed number (quasi- thermal) states.
Amitabh Joshi, S. V. Lawande
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Higher-order squeezing properties and correlation functions for squeezed number states

Physical Review A, 1991
Higher-order squeezing conditions for squeezed number states are derived using a normal-ordering technique for calculating the moments of the field. Intrinsic higher-order squeezing is also investigated. It is found that the normally ordered moments of the quadrature operators are oscillating functions of the squeeze parameter.
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The q-Analogues of Squeezed States and Some Properties

International Journal of Theoretical Physics, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Meng, Xiangguo, Wang, Jisuo
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Properties of NLC Languages Squeezed with Hypercube Graphs

2011 Sixth International Conference on Bio-Inspired Computing: Theories and Applications, 2011
The hypercube is a generalization of 3-cube to n dimensions, also called an n-cube or measure polytope. In this paper we define boundary edNCE recursive graph grammar and generate the language for the hypercube. For a graph grammar G with a graph-theoretical property, let be the language L(G) squeezed with i.e., This paper presents result on language ...
S. Jeya Bharathi, M. Saravana Vadivu, K. Thiagarajan   +2 more
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Nonclassical statistical properties of fields in squeezed even and squeezed odd coherent states

Journal of the Optical Society of America B, 1993
We examine the nonclassical statistical properties of the squeezed even and the squeezed odd coherent states defined by the superposed states involving two squeezed coherent states with phase difference π between their displacement parameters. We demonstrate that the fields in the squeezed even coherent state can exhibit a remarkably enhanced squeezing
Kaicheng Zhu, Xiangru Li, Qin Wang
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