2010 IEEE International Symposium on Phased Array Systems and Technology 2010
DOI: 10.1109/array.2010.5613357
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Phased array calibration and characterization based on orthogonal coding: Theory and experimental validation

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Cited by 64 publications
(15 citation statements)
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“…Based on (7.b), the Moore-Penrose inversions of the formed large-scale matrices are also formed with the Moore-Penrose inversions of the small-scale matrices, which reduces the complexity of the calibration method greatly. In this paper, we provide three matrices with very small condition numbers as in (8) and the Hadamard matrices employed in [21] to be basic matrices. A Hadamard matrix has good properties required by our method, which are that its condition number is 1 and its Moore-Penrose inversion is itself divided by its order.…”
Section: A) Ifmentioning
confidence: 99%
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“…Based on (7.b), the Moore-Penrose inversions of the formed large-scale matrices are also formed with the Moore-Penrose inversions of the small-scale matrices, which reduces the complexity of the calibration method greatly. In this paper, we provide three matrices with very small condition numbers as in (8) and the Hadamard matrices employed in [21] to be basic matrices. A Hadamard matrix has good properties required by our method, which are that its condition number is 1 and its Moore-Penrose inversion is itself divided by its order.…”
Section: A) Ifmentioning
confidence: 99%
“…Content may change prior to final publication. multi-element calibration methods [20][21][22][23]. The bit-number of the analog phase shifters with digital control used in this comparison is 6.…”
Section: A) Ifmentioning
confidence: 99%
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“…This orthogonal encoding and decoding approach, based on the Hadamard coding scheme, was applied to the array presented in this paper [9]. Briefly described, the technique receives a CW (continuous wave) signal transmitted from a calibration probe in front of the array.…”
Section: Array Antenna Calibration and Controlmentioning
confidence: 99%