Quantum Mechanical Path Integral in Phase Space and Class of Harmonic Oscillators with Varied Frequencies - Journal of Modern Physics

JMP > Vol.7 No.4, February 2016

Journal of Modern Physics

Volume 7, Issue 4 (February 2016)

ISSN Print: 2153-1196 ISSN Online: 2153-120X

Google-based Impact Factor: 0.97 Citations

Quantum Mechanical Path Integral in Phase Space and Class of Harmonic Oscillators with Varied Frequencies ()

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Download as PDF (Size: 233KB) PP. 359-364

DOI: 10.4236/jmp.2016.74036 4,782 Downloads 5,801 Views Citations

Author(s)

B. Berrabah^*

Affiliation(s)

Laboratoire de Physique Mathmatique et Subatomique (LPMPS), Constantine 1 University, Constantine, Algeria.

ABSTRACT

We present the problem of the time-dependent Harmonic oscillator with time-dependent mass and frequency in phase space and by using a canonical transformation and delta functional integration we could find the propagator related to the system. New examples of time-dependent frequencies are presented.

KEYWORDS

Phase Space, Canonical Transformations, Propagator, Time-Dependent Harmonic Oscillator

Share and Cite:

Berrabah, B. (2016) Quantum Mechanical Path Integral in Phase Space and Class of Harmonic Oscillators with Varied Frequencies. Journal of Modern Physics, 7, 359-364. doi: 10.4236/jmp.2016.74036.

Cited by

[1]	Feynman Path Integral and Schwinger Method for Time-Dependent Mass Harmonic Oscillators
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[2]	The propagators for time-dependent mass harmonic oscillators
	Phys Astron Int J, 2021

[3]	Hamiltonian matrix representation of harmonic oscillator system with Linear-Cubic-Quartic (LCQ) perturbation
	2021

[4]	Redfield Dynamics of a Quantum Spherical Spin
	2017

[5]	DINAMICA DE REDFIELD DEL SPIN CUANTICO ESFERICO
	2017

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