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NUMERICAL CALCULATIONS FOR RELATIVISTIC ELECTRON CYCLOTRON DAMPING WITH AN ARBITRARY DISTRIBUTION FUNCTION AT ARBITRARY HARMONICS

机译:任意谐波具有任意分布函数的相对论电子回旋障的数值计算

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The relativistic expressions for the anti-hermitian (damping) parts of the dielectric tensor elements can be expressed as a single integral over the parallel momentum variable (see Eq. (l) below). A computer program has been written for the calculation of this single integral[1]. The numerical results are tested for a relativistic Maxwellian distribution and agree with analytical expressions derived for this case [1,2]. The computer code is therefore an essential element for the validation of powerful analytical results. The computer code is then applied to calculate electron cyclotron damping at arbitrary harmonics for any electron distribution function, distorted for example by an electric field or by both electron cyclotron and lower hybrid waves. For generality, we also include the case of relativistic Landau damping.
机译:介电张量元件的抗密度尼斯(阻尼)部分的相对论表达可以在平行动量变量上表示为单一积分(参见下面的Eq。(L))。已编写计算机程序以计算此单个积分[1]。测试数值结果以获得相对论的最大威斯康斯分布,并同意为这种情况推出的分析表达式[1,2]。因此,计算机代码是验证强大的分析结果的基本要素。然后应用计算机代码以计算用于任何电子分布函数的任意谐波的电子回气管,例如通过电场或通过电子回流和较低的混合波扭曲。对于一般性,我们还包括相对论Landau阻尼的情况。

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