2019
DOI: 10.2528/pierm18121002
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Multiple-Constraint Synthesis of Rotationally Symmetric Sparse Circular Arrays Using a Hybrid Algorithm

Abstract: Rotationally symmetric sparse circular arrays are synthesized under multiple constraints. By combining the modified differential evolution algorithm based on the harmony search (in short HSDE) with the vector mapping (VM) method, a hybrid algorithm, called VM-HSDE, is proposed for synthesizing sparse circular arrays with low sidelobe levels. Due to the array's specific geometry, the number of optimization variables is reduced, and the constrained optimization problem is simplified. Moreover, infeasible solutio… Show more

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Cited by 6 publications
(6 citation statements)
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“…Although the distances between the subarrays appear to be large, the length of the whole array might be not larger than the results synthesized by the other methods. In other methods, with the purpose of reducing the influences of the mutual coupling effects, they usually set the distances between the elements to be not less than 0.5 [36], [37]. Although the distances of the elements are preset long enough, for many of the actual arrays, the effects of mutual coupling remain significant, which will be shown in section III.…”
Section: A Modeling Processmentioning
confidence: 99%
“…Although the distances between the subarrays appear to be large, the length of the whole array might be not larger than the results synthesized by the other methods. In other methods, with the purpose of reducing the influences of the mutual coupling effects, they usually set the distances between the elements to be not less than 0.5 [36], [37]. Although the distances of the elements are preset long enough, for many of the actual arrays, the effects of mutual coupling remain significant, which will be shown in section III.…”
Section: A Modeling Processmentioning
confidence: 99%
“…Multiple constraints of the TMCCAs such as the total number of elements, the array aperture, and the minimum/maximum distances between two adjacent elements are generally considered, which lead to complicated nonlinear optimization problems. Some types of sparse circular arrays with different geometries have been investigated, such as sparse concentric ring arrays [14,15], sparse planar circular arrays [16], and rotationally symmetric sparse circular arrays (RSSCAs) [17][18][19][20]. In [15], Jiang investigated the uniformly weighted concentric ring arrays with the minimum element spacing constraint, while minimized array apertures and low PSLLs have been achieved.…”
Section: Introductionmentioning
confidence: 99%
“…The linkers of the compounds in Figure S1 and Figure S2 include the ether, alkene, and the amide moieties. Among these, the amide linker is a privileged linker given its druglike properties. , The amide linker was first disclosed by Incyte and later on adopted by several other groups and companies (Figure S1 and Figure S2).…”
mentioning
confidence: 99%
“…In the NFAT assay, the compounds had an EC 50 (half-maximal effective concentration) below 1000 nM, with 79% of the compounds having an EC 50 cutoff below 300 nM (Table ). Such data are not found in publications. The PD-1/PD-L1 inhibitors with an EC 50 above this cutoff are not considered potent enough to stimulate T cells to clinically relevant anticancer activity. Our most potent compound, 2 , features exceptionally high target affinity and demonstrated potency in cell-based assays with an EC 50 of 21.8 nM.…”
mentioning
confidence: 99%
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