Q变形非简谐振子湮没算符高次幂的本征态及其高阶压缩特性

构造出了Ｑ变形的非简谐振子湮没算符Ｋ次幂（Ｋ≥３）的Ｋ个正交归一本征态，给出了它们的完备性证明，并且研究了它们的高次方压缩特性。结果表明，它们能够组成一个完备的Ｈｉｌｂｅｒｔ空间；且当Ｋ为偶数时，这些本征态均可呈现Ｍ次方「Ｍ＝（ｎ＋１／２）Ｋ，ｎ＝０，１，２，……」压缩效应。...

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Veröffentlicht in:	高能物理与核物理 2000, Vol.24 (12), p.1115-1122
1. Verfasser:	王继锁刘堂昆
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Sprache:	chi
Schlagworte:	Q变形本征态湮没算符量子光学非简谐振子
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creator	王继锁刘堂昆
description	构造出了Ｑ变形的非简谐振子湮没算符Ｋ次幂（Ｋ≥３）的Ｋ个正交归一本征态，给出了它们的完备性证明，并且研究了它们的高次方压缩特性。结果表明，它们能够组成一个完备的Ｈｉｌｂｅｒｔ空间；且当Ｋ为偶数时，这些本征态均可呈现Ｍ次方「Ｍ＝（ｎ＋１／２）Ｋ，ｎ＝０，１，２，……」压缩效应。
doi_str_mv	10.3321/j.issn:0254-3052.2000.12.007
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subjects	Q变形本征态湮没算符量子光学非简谐振子
title	Q变形非简谐振子湮没算符高次幂的本征态及其高阶压缩特性
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