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- W2095185615 abstract "We present results for the effective surface impedance tensor (EIT) of polycrystals of metals in a weak uniform magnetic field H . The frequency region corresponds to the region in which the local impedance boundary conditions are applicable. We suppose that the resistivity tensor ρ i k ( H ) of the single crystal grains out of which the polycrystal is composed, is known up to the terms of O ( H 2 ) . For polycrystals of metals of arbitrary symmetry, the elements of the EIT can be calculated to the same order in H , even if the tensor ρ i k ( H ) is strongly anisotropic. As examples, we write down the EIT of polycrystals of (i) cubic metals, (ii) metals with ellipsoidal Fermi surfaces, and (iii) metals of tetragonal symmetry whose tensor ρ i k ( 0 ) is strongly anisotropic. Although polycrystals are metals that are isotropic on average, in the presence of a uniform magnetic field the structure of the EIT is not the same as the structure of the impedance tensor of an isotropic metal with a spherical Fermi surface. The results cannot be improved either by taking into account higher powers of H , or with respect to the anisotropy of the single crystal grains." @default.
- W2095185615 created "2016-06-24" @default.
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- W2095185615 date "2006-03-01" @default.
- W2095185615 modified "2023-10-17" @default.
- W2095185615 title "Calculation of effective impedance of polycrystals in weak magnetic fields" @default.
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- W2095185615 doi "https://doi.org/10.1016/j.physleta.2005.10.108" @default.
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