2017
DOI: 10.1109/lawp.2017.2764069
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Synthesis of Unequally Spaced Linear Antenna Arrays With Minimum Element Spacing Constraint by Alternating Convex Optimization

Abstract: A novel method called alternating convex optimization is presented to synthesize unequally spaced linear arrays with minimum element spacing constraint. In this method, the problem of synthesizing an unequally spaced array is formulated as a sequence of alternating convex optimization problems, and the excitation vector and auxiliary weighting vector are alternately chosen as the optimization variables. The minimum spacing constraint for considering the physical element antenna size can be easily imposed in th… Show more

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Cited by 42 publications
(27 citation statements)
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“…In these two papers, the array aperture formed by 22 elements in the literature was only 9.66 wavelengths, so the average spacing of array elements is 0.439 wavelengths, which increases the risk of mutual coupling among array elements and the complexity of the system. A flat-top beam pattern is also synthesized in [18]. ese papers validated the effectiveness of convex optimization algorithm in side lobe suppression and beamforming.…”
Section: Introductionmentioning
confidence: 92%
See 1 more Smart Citation
“…In these two papers, the array aperture formed by 22 elements in the literature was only 9.66 wavelengths, so the average spacing of array elements is 0.439 wavelengths, which increases the risk of mutual coupling among array elements and the complexity of the system. A flat-top beam pattern is also synthesized in [18]. ese papers validated the effectiveness of convex optimization algorithm in side lobe suppression and beamforming.…”
Section: Introductionmentioning
confidence: 92%
“…e convex problem solved iteratively was transformed into a standard second-order cone programming (SOCP) for calculation, which achieved simultaneous optimization of element position and excitation, thus suppressing the grating lobes and obtaining the desired beam [17]. You et al also used alternating convex optimization to optimize the position of antenna elements and suppress the side lobe level in [18]. In these two papers, the array aperture formed by 22 elements in the literature was only 9.66 wavelengths, so the average spacing of array elements is 0.439 wavelengths, which increases the risk of mutual coupling among array elements and the complexity of the system.…”
Section: Introductionmentioning
confidence: 99%
“…Obviously, the optimization model is convex for the optimization variable A 0 under a fixed W and is also convex for the optimization variable W under a fixed A 0 . So, the optimization model in (9) can be called the biconvex optimization model [26] for the optimization variables A 0 , W. Inspired by the method in [27], alternating convex optimization (ACO) can be applied to solve the optimization model in (9). at is to solve a sequence of alternating weighted l 1 − norm optimization problems:…”
Section: Problem Solutionmentioning
confidence: 99%
“…Recently, an alternating convex optimization (ACO) method is firstly proposed in [31] to synthesize singlebeam sparse linear arrays with minimum interspacing control. In this method, a set of alternating weighted 1 -norm optimizations are performed and the element excitation vector and weighting vector are alternately chosen as the optimization variables.…”
Section: Introductionmentioning
confidence: 99%