首页 | 本学科首页   官方微博 | 高级检索  
     检索      

一种新型的多模虚偶相干态光场的等阶N次方Y压缩与等阶N次方H压缩
引用本文:刘宝盈,杨志勇,许定国,陈永庄,张继良,侯洵.一种新型的多模虚偶相干态光场的等阶N次方Y压缩与等阶N次方H压缩[J].光子学报,2000,29(5):402-410.
作者姓名:刘宝盈  杨志勇  许定国  陈永庄  张继良  侯洵
作者单位:1. 商洛师专量子光学与量子信息研究所,商洛师专物理系,商州,726000
2. 西北大学光子学与光子技术研究所,西北大学光电子技术省级重点开放实验室,西安,710069;西北大学现代物理研究所,西安,710069
3. 商洛师专量子光学与量子信息研究所,商洛师专物理系,商州,726000;西北大学光子学与光子技术研究所,西北大学光电子技术省级重点开放实验室,西安,710069
4. 西北大学光子学与光子技术研究所,西北大学光电子技术省级重点开放实验室,西安,710069;中国科学院西安光学精密机械研究所,瞬态光学技术国家重点实验室,西安,710068
基金项目:陕西省自然科学基金,陕西省教育厅资助项目,西北大学校科研和教改项目,,,,,,
摘    要:本文利用新近建立的多模压缩态理论,详细研究了一种新型的多模虚偶相干态光场|Ψi,e(2)>q的广义非线性等阶N次方Y压缩与等阶N次方H压缩特性.结果发现:1)态|Ψi,e(2)>q是一种典型的多模非经典光场,当压缩阶数N为奇数时,态|Ψi,e(2)>q在一定条件下总可呈现出周期性变化的、任意阶的等阶N次方Y压缩效应;当腔模总数q与压缩阶数N这两者的乘积q·N为奇数时,则在一定条件下态|Ψi,e(2)>q又可呈现出周期性变化的、任意阶的等阶N次方H压缩效应.2)态|Ψi,e(2)>q的等阶N次方Y压缩与等阶N次方H压缩效应这两者的压缩程度和压缩深度分别与几率幅γq(e)、压缩参数Rj、各模的初始相位φj(或者各模的初始相位和  order= φj)、压缩阶数N以及腔模(指纵模)总数q等呈较强的非线性关联,等阶N次方H压缩效应与上述诸参量之间的非线性关联程度要比等阶N次方Y压缩效应的更强.3)多模虚偶相干态光场|Ψi,e(2)>q与多模偶相干态光场|Ψ,e>q及多模复共轭偶相干态光场|Ψ*,e(2)>q这后两者的等阶N次方Y压缩效应和等阶N次方H压缩效应的压缩条件和压缩特性正好相反,这种现象就称为相反压缩.

关 键 词:多模虚偶相干态  等阶N次方Y压缩  等阶N次方H压缩  等阶N-Y最小测不准态  等阶N-H最小测不准态  相反压缩
收稿时间:1999-11-28
修稿时间:1999-11-28

THE PROPERTIES OF BOTH GENERALIZED NONLINEAR EQUAL-ORDER N-TH POWER Y-SQUEEZING AND GENERALIZED NONLINEAR EQUAL-ORDER N-TH POWER H-SQUEEZING IN A NEW TYPE OF MULTIMODE IMAGINARY-EVEN COHERENT STATE LIGHT FIELD
Liu Baoying,Yang Zhiyong,Xu Dingguo,Chen Yongzhuang,Zhang Jiliang,Hou Xun.THE PROPERTIES OF BOTH GENERALIZED NONLINEAR EQUAL-ORDER N-TH POWER Y-SQUEEZING AND GENERALIZED NONLINEAR EQUAL-ORDER N-TH POWER H-SQUEEZING IN A NEW TYPE OF MULTIMODE IMAGINARY-EVEN COHERENT STATE LIGHT FIELD[J].Acta Photonica Sinica,2000,29(5):402-410.
Authors:Liu Baoying  Yang Zhiyong  Xu Dingguo  Chen Yongzhuang  Zhang Jiliang  Hou Xun
Abstract:In this paper,the properties of both generalized nonlinear equal-order N-th power Y-squeezing and generalized nonlinear equal-order N-th power H-squeezing in a new type of multimode imaginary even coherent state light field |Ψi,e(2)>q are studied in detail,by utilizing the theory of multimode squeezed state constructed by Yang Zhiyong and Hon Xun and published in Acta Photonica Sinica recently.It is found that 1).if the squeezed order number N is an odd number,the state |Ψi,e(2)>q mentioned above can always present any order generalized nonlinear equal-order N-th power Y-squeezing which changes periodically under some certain conditions;and if q·N,the products of the cavity mode number q and the squeezed order number N>,is an odd number,the state |Ψi,e(2)>q mentioned can also display any order generalized nonlinear equal-order N-th power H-squeezing which changes periodically too.2)the squeezed degree and the squeezed depth of both the generalized nonlinear equal-order N-th power Y-squeezing and the generalized nonlinear equal-order N-th power H-squeezing of the state |Ψi,e(2)>q are all related intensively and nonlinearly to the probability amplitude rq(e),to the squeezing parameter Rj,to the initial phase φj of each mode for equal-order N-th power Y-squeezing,to the sum  order= φj of the initial phase φj of all the modes for equal-order N-th power H-squeezing,to the squeezed order number N,and to the cavity mode number q,and so on.The related nonlinear degree of equal-order N-th power H-squeezing is more intensive than that of equal-order N-th power Y-squeezing.and 3),the squeezing conditions and the squeezing features of both equal-order N-th power Y-squeezing and equal-order N-th power H-squeezing of the multimode imaginary even coherent state |Ψi,e(2)>q are just contrary to that of the multimode even coherent state |Ψ,e>q and the multimode complex conjugation even coherent state |Ψ*,e(2)>q,this phenomenon is so called contrary squeezing.
Keywords:Multimode imaginary  even coherent state  Equal  order N  th power Y  squeezing  Equal  order N  th power H  squeezing  Equal  order N  Y minimum uncertainty state  Equal  order N  H minimum uncertainty state  Contrary squeezing  
本文献已被 维普 万方数据 等数据库收录!
点击此处可从《光子学报》浏览原始摘要信息
点击此处可从《光子学报》下载免费的PDF全文
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号