静态和球面复势中Dirac粒子的本征谱
Eigenvalue Spectrum of a Dirac Particle in Static and Spherical Complex Potential
摘要：
人们已经观察到，一个量子理论不需要是厄米特的就有一个实谱。研究了多种复势的非厄米相对论性量子理论，得到了Dirac带电粒子在静态复势和球对称复势中的实相对论性能量本征值和相应的本征函数.研究了复Dirac-Eckart势、复Dirac-Rosen-Morse II势、复Dirac-Scarf势和复Dirac-Poschl-Teller势。
英文摘要：
It has been observed that a quantum theory need not to be Hermitian to have a real spectrum. We study the non-Hermitian relativistic quantum theories for many complex potentials, and we obtain the real relativistic energy eigenvalues and corresponding eigenfunctions of a Dirac charged particle in complex static and spherically symmetric potentials. Complex Dirac-Eckart, complex Dirac-Rosen-Morse II, complex Dirac-Scarf and complex Dirac-Poschl-Teller potential are investigated.
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