湮没算符

q－光子湮没算符K次方本征态及其量子统计性质

Eigenstates of K-th Power of q-Deformed Boson Annihilation Operator and Their Quantum Statistical Properties

多模SCS光场中广义电场的不等幂次高次和压缩光子湮没算符高次幂本征态的压缩性质

Squeezing properties of eigenstates of high order power of photon annihilation operator

q玻色湮没算符平方aq~2本征态的压缩性质

Compression properties of the eigenstates

构造出了非简谐振子湮没算符N次幂（N≥3）的N正交归一本征态，并且研究了它们的数学性质及其高次方压缩特性。

The eigenstates of the Nth powers ( N ≥ 3 ) of the annihilation operator of the non - harmonic oscillator are constructed , and their mathematical and higher - order squeezing properties are studied .

构造了非简谐振子湮没算符高次幂的广义本征态，发现它们构成完备Hilbert空间。

The generalized eigenstates of the higher power of the annihilation operator for a non harmonic oscillator are constructed It is found that they form a complete Hilbert space .

研究了q变形非简谐振子湮没算符高次幂本征态的反聚束特性，并用数值计算方法定量研究了变形参量q对这一特性的影响。

The antibunching properties for the eigenstates of the Kth powers ( K ≥ 3 ) of the annihilation operator of the q-deformed non-harmonic oscillator are investigated . The numerical method is used to study the properties influenced by the parameter q.

谐振子产生算符和湮没算符的逆算符

Inverse of creation and annihilation operators for a harmonic oscillator

双参数形变谐振子湮没算符二次幂的本征态

Eigenstates of the Second Power of the Annihilation Operator of Two-Parameter Deformed Harmonic Oscillator

研究双参数形变谐振子湮没算符高次幂本征态的量子统计特性。

In this paper , the quantum statistic properties of the eigenstates of the higher power of the annihilation operator of two-parameter deformed harmonic oscillator are investigated .

利用玻色湮没算符的逆算符-a∧1及玻色产生算符a∧+分别作用于压缩真空态来构造增光子压缩真空态，并对它们的压缩特性进行了讨论。

Photon-added squeezed vacuum states were fabricated by act inverse operator of Boson annihilation operator ~ ( - 1 ) and Boson creation operator ~ + on the squeezed vacuum states first .

利用玻色产生算符的逆算符及玻色湮没算符作用于压缩真空态来构造减光子压缩真空态，并通过计算减光子压缩真空态的二阶关联函数来讨论它们的光子反群聚性质。

Applying the inverse operator of the Boson creation operator and the Boson annihilation operator to the usual squeezed vacuum state , deplete squeezed vaccum states are fabricated and their anti-bunching properties of photons are studied by calculating their corresponding second-order correlation functions , respectively .