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NEW EXACTLY SOLVABLE SUPERSYMMETRIC PERIODIC POTENTIALS

机译:新的完全可解决的超对称周期电位

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摘要

Using the formalism of supersymmetric quantum mechanics, we give an exact solution for a family of onedimensional periodic potentials, which are the supersymmetric partners of the potential proportional to the trigonometric function cos(2x) such that the Schrodinger equation for this potential is named the Mathieu equation mathematically.We show that the new potentials are distinctly different from their original ones. However, both have the same energy band structure. All the potentials obtained in this paper are free of singularities.
机译:使用超对称量子力学的形式主义,我们为一维周期势族提供了精确的解决方案,这些周期势是与三角函数cos(2x)成比例的势的超对称伙伴,因此该势的薛定named方程称为Mathieu数学方程式。我们证明了新的潜力与原始潜力截然不同。但是,两者具有相同的能带结构。本文获得的所有电势都没有奇点。

著录项

  • 来源
    《中国物理:英文版》 |2001年第12期|1110-1112|共3页
  • 作者单位

    Department of Metallurgy, Guizhou University of Technology, Guiyang 550003, China;

    Department of Metallurgy, Guizhou University of Technology, Guiyang 550003, China;

    Department of Basic Science Guizhou University of Technology, Guiyang 550003, China;

    Department of Metallurgy, Guizhou University of Technology, Guiyang 550003, China;

  • 收录信息 中国科学引文数据库(CSCD);中国科技论文与引文数据库(CSTPCD);
  • 原文格式 PDF
  • 正文语种 chi
  • 中图分类
  • 关键词

    periodic potential; exact solution; Mathieu's equation; supersymmetric quantum mechanics;

    机译:周期势精确解马氏方程超对称量子力学;
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