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Competing solutions of Landau's kinetic equation for zero sound and first sound in thin arbitrarily polarized Fermi-liquid films

机译:Landau的零声和声的动力学方程的竞争解决方案   薄的任意极化费米液膜中的第一声

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摘要

We examine in detail the method introduced by Sanchez-Castro, Bedell, andWiegers (SBW) to solve Landau's linearized kinetic equation, and compare itwith the well-known standard method introduced by Abrikosov and Khalatnikov(AK). The SBW approach, hardly known, differs from AK in the way that momentsare taken with respect to the angular functions of the Fourier transformedkinetic equation. We compare the SBW and AK solutions for zero-sound andfirst-sound propagation speeds and attenuation both analytically in the zeroand full polarization limits, and numerically at arbitrary polarization usingLandau parameters appropriate for thin $^{3}$He films. We find that the lesserknown method not only yields results in close agreement with the standardmethod, but in most cases does so with far less analytic and computational
机译:我们详细研究了Sanchez-Castro,Bedell和Wiegers(SBW)引入的求解Landau线性动力学方程的方法,并将其与Abrikosov和Khalatnikov(AK)引入的标准方法进行了比较。 SBW方法(几乎不为人所知)与AK的不同之处在于,相对于傅立叶变换动力学方程的角函数采取力矩。我们比较了零声和第一声传播速度和衰减的SBW和AK解决方案,它们在零极化和完全极化极限下都进行了解析,并使用适合薄$ ^ {3} $ He薄膜的Landau参数在数值上在任意极化下进行了比较。我们发现鲜为人知的方法不仅产生的结果与标准方法非常一致,而且在大多数情况下,其分析和计算量也要少得多

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