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About one bilateral approximation method of determination of the branching points of nonlinear integral equation arising in the theory of antennas synthesis

机译:关于确定天线综合理论中非线性积分方程分支点的一种双边近似方法

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The problem of construction of numerical bilateral approximation for determination of branching points of one nonlinear integral operator, arising in the theory of antennas synthesis according to the given amplitude directivity pattern, is considered. The basic difficulty consists in that the kernel of integral operator nonlinearly depends on the parameter, which play role of the spectral one. Thus the problem is reduced to a nonlinear eigenvalue problem with application the technique of the alternating approximations of eigenvalues. The technique is based on a generalization of the known Rayleigh ratio for iinear problem onto nonlinear (initial and some auxiliary) eigenvalue problems. These generalized Rayleigh ratioes are used for constructing an iterative process of alternating eigenvalue approximations.
机译:考虑到根据给定的幅度方向图,在天线合成理论中出现的用于确定一个非线性积分算子的分支点的数值双边逼近的构造问题。基本困难在于,积分算子的核非线性地取决于参数,而该参数起着频谱的作用。因此,通过应用特征值的交替逼近技术,将该问题简化为非线性特征值问题。该技术基于将已知问题的Rayleigh比率推广到非线性问题(初始特征值和一些辅助特征值)上。这些广义瑞利比用于构建交替特征值近似的迭代过程。

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  • 来源
    《》|2005年|P.132-136|共5页
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    Podlevskyi; B.M.;

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