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Reailizations of U-q(su(1,1)) by deformed quantum harmonic oscillator algebras and associated deformed heisenberg algebras

机译:变形的量子谐振子代数和相关的变形的海森堡代数对U-q(su(1,1))的尾化

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摘要

For su(1,1)-symmetric Hamiltonians of quantum mechanical systems (e.g. single-mode quantum harmonic oscillator, radial Schrodinger equation for Coulomb problem or isotropic quantum harmonic oscillator, etc.), the Heisenberg algebra of phase-space variables in two dimensions satisfy the bilienar commutation relation [ip,x]=1 (in normal units). Also there are different realizations of su(1,1) by the generators of quantum harmonic oscillator algebra. We seek here the forms of deformed Hieisenberg algebras (bilinear in deformed x and ip) associated with deforms su(1,1)-symmetric hamiltonians.
机译:对于量子力学系统的su(1,1)对称哈密顿量(例如,单模量子谐振子,库仑问题的径向Schrodinger方程或各向同性量子谐振子等),二维相空间变量的Heisenberg代数满足胆道换向关系[ip,x] = 1(以正常单位)。 su(1,1)的产生也有量子谐波振荡器代数的不同实现。我们在这里寻求与变形su(1,1)对称哈密顿函数相关的变形Hieisenberg代数(在x和ip中为双线性)的形式。

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