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Einstein - Millikan equation as a consequence of symmetry in quasiparticles interaction

机译:爱因斯坦 - Qualiply互动对称性的毫克方程

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The main aim of the paper below is a presentation of a new method, being a consecutive attempt to describe the excitations into condensed systems. Using the Fourier analysis, the author tries to combine the quasiparticles theory with quantum Schroedinger equation obtaining in consequence series interesting results .Despite different both assumptions as methods used by author, the accord of results as far as Fermi sphere radius is concerned is simply amazing. In consequence we are able to bestow a directly physical interpretation to this conception as yet treated as typical geometrical construction. Moreover the Einstein -Millikan equation seems to be a logical consequence of symmetry conservation, whereas the electronic work function obtains an interesting function dependency on the others physical parameters describing metal. However the principal result of presented paper seems to be equation which describes a general relation between frequency and wavelength of wave excited into condensed medium. It is worth emphasize that this equation has been obtained without any restrictions with the reference to potential produced by the set of interacting electrons. In the result if we know the potential produced by simple electron only we are able to find the accurate potential taking into account the electrons interactions, and next screening of the crystal lattice.
机译:下面的主要目的是一种新方法的呈现,是将激励融入凝聚系统的速度。使用傅里叶分析,作者试图将QuasiplyLicle理论与量子施罗德格方程组合在一起的结果系列有趣的结果。当作者使用的方法时,尽可能不同的两个假设,就Fermi球半径而言,结果的结果是简单的惊人。因此,我们能够赋予这种概念的直接物理解释,尚未视为典型的几何结构。此外,爱因斯坦-Millikan方程似乎是对称保护的逻辑后果,而电子工作函数从描述金属的其他物理参数获得有趣的函数依赖性。然而,所提出的纸张的主要结果似乎是等式,其描述了频率和波长波长膨胀到冷凝介质之间的一般关系。值得强调的是,在没有任何限制的情况下没有任何限制而没有通过该组的相互作用的电子产生的潜力。在结果中,如果我们知道简单电子产生的潜力,我们只能找到考虑到电子相互作用的准确潜力,以及晶格的下一次筛选。

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