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Non-Integral Nonlinear Schrodinger Equation for Polarized Ultracold Fermions: Spectrum of Collective Excitations

机译:极化超冷费米子的非积分非线性薛定inger方程:集体激发光谱

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摘要

A non-integral nonlinear Schrodinger equation for polarized fermions is proposed. Peculiarities of this equation for atoms with an electric and a magnetic dipole moment are discussed. The corresponding equations of quantum hydrodynamics are presented. Maxwell's equations are used to describe the electromagnetic field created by the dipoles. The dispersion of linear collective excitations is obtained for polarized fermions. A comparison is made with the spectrum of collective excitations of the polarized Bose-Einstein condensates. A derivation of the equations from the microscopic theory is not considered; however, the equations proposed in this work can be obtained from microscopic quantum theory by the method of quantum hydrodynamics.
机译:提出了极化费米子的非积分非线性薛定inger方程。讨论了该方程对于具有电和磁偶极矩的原子的特殊性。提出了相应的量子流体动力学方程。麦克斯韦方程用于描述偶极子产生的电磁场。对于极化的费米子,获得了线性集体激发的色散。将极化的玻色-爱因斯坦凝聚物的集体激发光谱进行比较。没有考虑从微观理论推导方程。然而,这项工作中提出的方程可以从微观量子理论通过量子流体动力学方法获得。

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