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Relativistic Two-Dimensional Harmonic Oscillator Plus Cornell Potentials in External Magnetic and AB Fields

机译:相对论二维谐波振子加外部磁场和AB场的康奈尔电位

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The Klein-Gordon (KG) equation for the two-dimensional scalar-vector harmonic oscillator plus Cornell potentials in the presence of external magnetic and Aharonov-Bohm (AB) flux fields is solved using the wave function ansatz method. The exact energy eigenvalues and the wave functions are obtained in terms of potential parameters, magnetic field strength, AB flux field, and magnetic quantum number. The results obtained by using different Larmor frequencies are compared with the results in the absence of both magnetic field (ωL= 0) and AB flux field (ξ=0) cases. Effect of external fields on the nonrelativistic energy eigenvalues and wave function solutions is also precisely presented. Some special cases like harmonic oscillator and Coulombic fields are also studied.
机译:使用波函数ansatz方法求解二维标量矢量谐波振荡器的Klein-Gordon(KG)方程以及存在外部磁场和Aharonov-Bohm(AB)通量场时的康奈尔势。根据势参数,磁场强度,AB通量场和磁量子数,可以获得确切的能量本征值和波函数。将使用不同拉莫尔频率的结果与不存在磁场(ωL= 0)和AB通量磁场(ξ= 0)的情况下的结果进行比较。还精确地给出了外场对非相对论能量本征值和波动函数解的影响。还研究了一些特殊情况,例如谐波振荡器和库仑场。

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