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- W1775280041 abstract "The Feynman path integral for the generalized harmonic oscillator is reviewed, and it is shown that the path integral can be used to nd a complete set of wave functions for the oscillator. Harmonic oscillators with dierent (time-dependent) parameters can be related through unitary transformations. The existence of generalized coherent states for a simple harmonic oscillator can then be interpreted as the result of a (formal) invariance under a unitary transformation which relates the same harmonic oscillator. In the path integral formalism, the invariance is reflected in that the kernels do not depend on the choice of classical solutions." @default.
- W1775280041 created "2016-06-24" @default.
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- W1775280041 date "2002-11-18" @default.
- W1775280041 modified "2023-09-27" @default.
- W1775280041 title "Harmonic Oscillator, Coherent States, and Feynman Path Integral yz" @default.
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