Arista Romadani, E. Rani
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引用次数: 0

摘要

研究了电磁场作用下一维势垒势的狄拉克方程的解。通过求解狄拉克方程得到的狄拉克方程的能谱和本征函数在谐振子中具有相同的形式,我们引入了哈密顿算符的湮灭和产生算符。区I和区III被势垒隔开,势垒以间隙能为特征,特征函数为正弦函数,区II具有指数函数的形式。我们发现本征函数涉及正能量和负能量在通过势垒时呈指数运动。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solusi Persamaan Dirac untuk Fermion dengan Model Potensial Penghalang Medan Elektromagnetik
The solution of the Dirac equation in the presence of the electromagnetic field on the one-dimensional barrier potential is studied. The energy spectrum and the eigenfunction of the Dirac equation obtained by solving the Dirac equation and we introduced annihilation and creation operators for the Hamiltonian has an identical form in the harmonic oscillator. Regions I and III separated by a potential barrier characterized by the gap energy with the eigenfunctions as a sinusoidal function, and region II has the form of an exponent function.  We found the eigenfunction involved positive and negative energy moves exponentially when passed through a barrier.
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