Canonical quantization of the Bateman-Morse-Feshbach damped oscillator

Autor:	G. Rideau, Robert L. Anderson, Piotr W. Hebda
Rok vydání:	1991
Předmět:	Dense set Canonical quantization Complex system Hilbert space Statistical and Nonlinear Physics Morse code law.invention symbols.namesake Superposition principle law Quantum mechanics symbols Hamiltonian (quantum mechanics) Wave function Mathematical Physics Mathematics
Zdroj:	Letters in Mathematical Physics. 23:79-89
ISSN:	1573-0530 0377-9017
DOI:	10.1007/bf01811296
Popis:	The Bateman-Morse-Feshbach classical formulation of the damped oscillator is canonically quantized. The spectrum of the Hamiltonian is given. It is shown that the wavefunctions behave asymptotically as a superposition of damped oscillators when their initial values belong to an appropriately-selected dense subset of the Hilbert space.
Databáze:	OpenAIRE
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