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首页> 外文期刊>International Journal of Quantum Chemistry >A Theory of Shift Operators with Applications to Nonharmonic Systems
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A Theory of Shift Operators with Applications to Nonharmonic Systems

机译:位移算子的理论及其在非谐波系统中的应用

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We present a theory of shift operators(i.e., operators which shift given solutions into other solutions) , including their relationship with deformed algebras and describe a general constructive method which enables us to calculate such operators for a wide class of problems.These include the classicla linear differential equations of the hypergeometric and confluent hypergeometic funtions , a number of soluble nonrelativistic Schrodinger equations (including one with a non-Hermitian Hamiltonian), and a simple master equation In general, the resulting shift-up and shift-down operators are level dependent out level dependent but allow for the sequential generation of all required solutions
机译:我们提出了移位算子的理论(即将给定解转换为其他解的算子),包括它们与变形代数的关系,并描述了一种通用的构造方法,使我们能够针对大量问题计算此类算子。超几何函数和融合的超几何函数的线性微分方程,许多可溶的非相对论的薛定inger方程(包括一个具有非埃尔米特哈密顿量的方程)和一个简单的主方程通常,所得的上移和下移算子是与水平相关的取决于级别,但允许顺序生成所有必需的解决方案

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