One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well

碩士 === 國立清華大學 === 物理研究所 === 84 === One-dimensional bosons with a delta function interaction in an infinite well is analyzed. Its wave function, energy spectrum, and other thermodynamic properties are obtained. First, for comparison, we deal...

Full description

Bibliographic Details
Main Authors: Chang, Tsu-Ming, 張祖明
Other Authors: Hong, Tzay-Ming
Format: Others
Language:en_US
Published: 1996
Online Access:http://ndltd.ncl.edu.tw/handle/66068703691602136222
id ndltd-TW-084NTHU0198008
record_format oai_dc
spelling ndltd-TW-084NTHU01980082016-07-13T04:10:34Z http://ndltd.ncl.edu.tw/handle/66068703691602136222 One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well 非理想玻色氣體在一維勢阱中的性質 Chang, Tsu-Ming 張祖明 碩士 國立清華大學 物理研究所 84 One-dimensional bosons with a delta function interaction in an infinite well is analyzed. Its wave function, energy spectrum, and other thermodynamic properties are obtained. First, for comparison, we deal with the problem that iti- nerant particles interact with a point defect via a delta function interaction in an infinite well in chapter 2, and we find perturbation results to be a good approximation. Secondly, we suppose that the bose gas interact with a delta function interaction in an infinite well, and then we analyze the wavefunction and spectrum. In chapter 3 we deal with two bosons case, and in chapter 4 we generalize the re- sults to many bosons. When we take the thermodynamic limit, we get the results which are the same as those employed by the periodic boundary condition. Hong, Tzay-Ming 洪在明 1996 學位論文 ; thesis 45 en_US
collection NDLTD
language en_US
format Others
sources NDLTD
description 碩士 === 國立清華大學 === 物理研究所 === 84 === One-dimensional bosons with a delta function interaction in an infinite well is analyzed. Its wave function, energy spectrum, and other thermodynamic properties are obtained. First, for comparison, we deal with the problem that iti- nerant particles interact with a point defect via a delta function interaction in an infinite well in chapter 2, and we find perturbation results to be a good approximation. Secondly, we suppose that the bose gas interact with a delta function interaction in an infinite well, and then we analyze the wavefunction and spectrum. In chapter 3 we deal with two bosons case, and in chapter 4 we generalize the re- sults to many bosons. When we take the thermodynamic limit, we get the results which are the same as those employed by the periodic boundary condition.
author2 Hong, Tzay-Ming
author_facet Hong, Tzay-Ming
Chang, Tsu-Ming
張祖明
author Chang, Tsu-Ming
張祖明
spellingShingle Chang, Tsu-Ming
張祖明
One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
author_sort Chang, Tsu-Ming
title One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
title_short One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
title_full One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
title_fullStr One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
title_full_unstemmed One-Dimensional Bose Gas with Delta Function Interactions in an Infinite Well
title_sort one-dimensional bose gas with delta function interactions in an infinite well
publishDate 1996
url http://ndltd.ncl.edu.tw/handle/66068703691602136222
work_keys_str_mv AT changtsuming onedimensionalbosegaswithdeltafunctioninteractionsinaninfinitewell
AT zhāngzǔmíng onedimensionalbosegaswithdeltafunctioninteractionsinaninfinitewell
AT changtsuming fēilǐxiǎngbōsèqìtǐzàiyīwéishìjǐngzhōngdexìngzhì
AT zhāngzǔmíng fēilǐxiǎngbōsèqìtǐzàiyīwéishìjǐngzhōngdexìngzhì
_version_ 1718344915087261696