Paper Title:
Phase-Space Wave Functions of Harmonic Oscillator in Nanomaterials
  Abstract

In this paper, we solve the rigorous solutions of the stationary Schrödinger equations for the harmonic oscillator in nanomaterials within the framework of the quantum phase-space representation established by Torres-Vega and Frederick. We obtain the phase-space eigenfunctions of the harmonic oscillator. We also discuss the character of wave function and the “Fourier-like” projection transformations in phase space.

  Info
Periodical
Advanced Materials Research (Volumes 233-235)
Edited by
Zhong Cao, Lixian Sun, Xueqiang Cao, Yinghe He
Pages
2154-2157
DOI
10.4028/www.scientific.net/AMR.233-235.2154
Citation
J. Lu, "Phase-Space Wave Functions of Harmonic Oscillator in Nanomaterials", Advanced Materials Research, Vols. 233-235, pp. 2154-2157, 2011
Online since
May 2011
Authors
Export
Price
$32.00
Share

In order to see related information, you need to Login.

In order to see related information, you need to Login.

Authors: A.P. Djotyan, A.A. Avetisyan, E.M. Kazaryan
Abstract:The interband light absorption in spherical quantum dot (QD) of semiconductors connected with the charged and neutral exciton-donor...
893
Authors: Beka Bochorishvili, Hariton M. Polatoglou
Abstract:The electron and hole energy states and oscillator strengths for interband transitions of two interacting Quantum dots (QDs) are...
87
Authors: Jun Lu, Xue Mei Wang, Ping Wu
Chapter 19: Nanofabrication, Nanometrology and Applications
Abstract:Within the framework of the quantum phase space representation established by Torres-Vega and Frederick, we solve the rigorous solutions of...
3750
Authors: Sib Krishna Ghoshal, M.R. Sahar, M. Supar Rohani
Abstract:A phenomenological model is developed by integrating the effect of excitonic energy states, localized surface states and quantum confinement...
308
Authors: Song Lin He, Yan Huang
Chapter 1: Vibration Engineering
Abstract:The new rapid series method to solve the differential equation of the periodic vibration of the strongly odd power nonlinear oscillator has...
138