Properties of the magnetopolaron in a triangular quantum well

We study the properties of the magnetopolaron in a triangular quantum well within LLP variational method. At different electron-phonon coupling strength, we derive the relations between the ground state energy, the ground state binding energy with the electron areal density and the cyclotron frequen...

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Bibliographic Details
Published inJournal of semiconductors Vol. 36; no. 8; pp. 26 - 29
Main Author 李亚利 单淑萍
Format Journal Article
LanguageEnglish
Published Chinese Institute of Electronics 01.08.2015
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ISSN1674-4926
DOI10.1088/1674-4926/36/8/082005

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Summary:We study the properties of the magnetopolaron in a triangular quantum well within LLP variational method. At different electron-phonon coupling strength, we derive the relations between the ground state energy, the ground state binding energy with the electron areal density and the cyclotron frequency of magnetic field, respectively. Our numerical results show that the ground state energy is an increasing function of the electron areal density and the cyclotron frequency of the magnetic field. However, the ground state binding energy is a decreasing function of those.
Bibliography:11-5781/TN
We study the properties of the magnetopolaron in a triangular quantum well within LLP variational method. At different electron-phonon coupling strength, we derive the relations between the ground state energy, the ground state binding energy with the electron areal density and the cyclotron frequency of magnetic field, respectively. Our numerical results show that the ground state energy is an increasing function of the electron areal density and the cyclotron frequency of the magnetic field. However, the ground state binding energy is a decreasing function of those.
Li Yali and Shan Shuping( 1 College of Physics and Electronic Engineering, Jiangsu Normal University, Xuzhou 221116, China 2College of Physics and Electromechanics, Fujian Longyan University, Longyan 364012, China)
triangular quantum well; magnetopolaron; LLP variational method
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ISSN:1674-4926
DOI:10.1088/1674-4926/36/8/082005