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Synthesis of linearly polarised patterns of conical arrays by the method of least square

机译:最小二乘法合成圆锥阵列的线偏振图案。

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Method of least squares is employed for pattern synthesis of non-uniform conical arrays using Euler rotation of coordinate axes. Design specifications involve beam-width of main-lobe, side-lobe and cross-polarisation levels. This method is effective for conformal arrays, because pattern multiplication is not applicable for them. Constructed error function depends on element spacing and current excitations (amplitudes and phases of input currents). Combination of conjugate gradient and genetic algorithms is used for its miniaturisation to determine element spacing and excitations. Recent literature on non-uniform arrays mostly deals with non-uniform excitations with complicated input networks. The non-uniformly spaced arrays will realise any specification obtained by non-uniform excitations. Two examples of non-uniform current excitations are presented. First example leads to reduction of side-lobe level (SLL) from 12 to 20 dB. Second example deals with different upper and lower SLLs. Third example treats non-uniform spacing, which results in the reduction of SLL from 12 to 18 dB. Fourth example synthesises both non-uniform spacing and unequal excitations, which provides the SLL reduction from 12 to 25 dB, besides the reduction of cross-polarisation level from 12 to 25 dB, compared with Qing- Qjang . 2011, which decreased SLL by only 8 dB.
机译:最小二乘法被用于利用坐标轴的欧拉旋转来合成非均匀圆锥阵列的图形。设计规范涉及主瓣,旁瓣和交叉极化水平的波束宽度。此方法对保形数组有效,因为模式乘法不适用于它们。构造的误差函数取决于元件间距和电流激励(输入电流的幅度和相位)。共轭梯度法和遗传算法的结合被用于其小型化,以确定元素间距和激发。关于非均匀阵列的最新文献主要涉及具有复杂输入网络的非均匀激发。非均匀间隔的阵列将实现通过非均匀激励获得的任何规格。给出了两个非均匀电流激励的例子。第一个示例可将旁瓣电平(SLL)从12 dB降低到20 dB。第二个示例处理不同的上限和下限SLL。第三个示例处理非均匀间隔,这导致SLL从12 dB降低到18 dB。第四示例合成了不均匀的间隔和不相等的激励,与清强相比,除了使交叉极化电平从12dB降低到25dB外,还使SLL从12dB降低到25dB。 2011年,SLL仅降低了8 dB。

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