1989
DOI: 10.1109/8.18721
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Series expansions for the mutual coupling in microstrip patch arrays

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Cited by 25 publications
(12 citation statements)
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“…3 shows that the mutual impedance between two patches from using the closed-form (10) and those from commercial software IE3D are in good agreement. Using the constructed mutual-impedance formula together with the correcting procedure [23], the in-array mutual impedance (11) is obtained to perform the optimization design of TMAs in the following examples. The modified artificial bee colony algorithm [29], [30] is adopted as an optimization strategy.…”
Section: Simulated Examplesmentioning
confidence: 99%
See 3 more Smart Citations
“…3 shows that the mutual impedance between two patches from using the closed-form (10) and those from commercial software IE3D are in good agreement. Using the constructed mutual-impedance formula together with the correcting procedure [23], the in-array mutual impedance (11) is obtained to perform the optimization design of TMAs in the following examples. The modified artificial bee colony algorithm [29], [30] is adopted as an optimization strategy.…”
Section: Simulated Examplesmentioning
confidence: 99%
“…Based on formula (10), a first approximation of the array impedance matrix, termed as an isolated impedance matrix [Z iso ], which is the mutual impedance between two isolated elements, is obtained. The effect of the parasitic elements is ignored, thus, to obtain the in-array impedance matrix which involves the interactions between the elements in the array configuration, a correcting procedure proposed in [23] is adopted. The correcting procedure that only requires the knowledge of the input impedance of an isolated element and mutual impedance of two isolated elements, resulting in a corrected matrix termed as an in-array impedance matrix [Z inar ], which is a good approximation of the real one.…”
Section: B In-array Mutual Impedance Formulamentioning
confidence: 99%
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“…In general, Z parameters are functions of the positions of every element in an array, as well as of its operating frequency, and hence require simulations or measurements of a full array to determine. However, the isolated Z-parameter matrix, Z 1 , is often used as an approximation of the exact parameters [19,20]. This approximate impedance matrix is generated by ignoring the effects of neighboring array elements in the calculation of the self-and mutual -impedance terms.…”
Section: Rapid Nn Driving-point-impedance Estimationmentioning
confidence: 99%