Simple Solutions of the Harmonic Oscillator Integral Equation

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dc.contributor.author蘇正義zh_tw
dc.contributor.authorJeng-Yih Suen_US
dc.date.accessioned2020-09-03T06:26:46Z
dc.date.available2020-09-03T06:26:46Z
dc.date.issued2001-10-??
dc.description.abstract吾人採用一簡單方法，以解量子力學簡諧振盪器之能量固有態的積分方程式。在此積分方程式解法中，吾人可得到所有得能量固有值與能量固有態。積分方程式的解法有助於探討量力散射理論；與解微分方程式或用算符方法的傳統解法有互補的功能。zh_tw
dc.description.abstractWe employ a simple method to solve the integral equation for the energy eigenstates of the linear harmonic oscillator. The energy eigenvalues and eigenstates are all obtained in our approach. The integral equation approach of solving the oscillation problem is very helpful to the study of quantum mechanical scattering theory and complements the conventional methods of solving the differential equation or employing the operator method.en_US
dc.identifierEA4828F7-66FE-29E8-3598-A119931B21F4
dc.identifier.urihttp://rportal.lib.ntnu.edu.tw:80/handle/20.500.12235/109311
dc.language英文
dc.publisher國立臺灣師範大學研究發展處zh_tw
dc.publisherOffice of Research and Developmenten_US
dc.relation46(1&2)，23-28
dc.relation.ispartof師大學報：數理與科技類zh_tw
dc.subject.other能量固有值方程式zh_tw
dc.subject.other積分方程式zh_tw
dc.subject.other量力簡諧振盪器zh_tw
dc.subject.otherEnergy eigenvalue equationen_US
dc.subject.otherIntegral equationen_US
dc.subject.otherQuantum harmonic oscillatoren_US
dc.titleSimple Solutions of the Harmonic Oscillator Integral Equationzh-tw
dc.title.alternative簡諧振盪器之能量固有態的積分方程式zh_tw

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