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Pattern Recovery in Linear Arrays Using Grasshopper Optimization Algorithm

机译:基于蚱hopper优化算法的线性阵列模式恢复

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In this paper, the technique of restoring the pattern even after the element failure is demonstrated in linear arrays (LA). The process involves in determining the amplitude excitation coefficients of each element in the linear array using grasshopper algorithm (GHA). Linear array with 20 elements is considered for the implementation, while the analysis is carried out using the radiation pattern in terms of side lobe level. Two cases of element failure are considered. In the first case, second element failure is inflicted, while in the second case, the same is repeated with 30-element linear array. The simulation is carried out using MATLAB, and the results are analyzed using the corresponding radiation pattern plots and convergence plots.
机译:在本文中,在线性阵列(LA)中展示了即使在元件故障后也可以恢复图案的技术。该过程涉及使用蚱hopper算法(GHA)确定线性阵列中每个元素的振幅激励系数。考虑使用具有20个元素的线性阵列进行实施,而分析是根据旁瓣水平使用辐射方向图进行的。考虑了两种元件故障的情况。在第一种情况下,会导致第二个元素失效,而在第二种情况下,会重复使用30个元素的线性阵列。使用MATLAB进行仿真,并使用相应的辐射图和收敛图分析结果。

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