1) q-deformed Bose annihilation operator
q变形玻色湮没算符
2) q-boson annihilation operator
q玻色湮没算符
3) q-boson annihitation operator
q-玻色湮灭算符
4) bose annihilation operator
玻色湮没算符
5) q-analogue boson inverse operators
q形变玻色算符的广义逆算符
6) annihilation operator
湮没算符
1.
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.
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。
2.
The inverse operators of creation and annihilation operators for a harmonic oscillator are introduced.
本文引入谐振子产生算符和湮没算符的逆算符，导出了它们在Ｆｏｃｋ空间的表达式，并给出了一些简单应用。
3.
The eigenstates of the second power of the annihilation operator of the twoparameter deformed harmonic oscillator are constructed, and their completeness is demonstrated in terms of the qs-integration.
明显构造了双参数形变谐振子湮没算符二次幂的本征态，并利用ｑｓ积分给出了其完备性的证明。
补充资料：湮没
①埋没：死而湮没不足道者，亦已众矣。②一种粒子与其反粒子相遇时，会同时消失而转化为另一种粒子的现象。如电子和正电子相遇会转化为一对方向相反、能量相等的光子。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条