1997
DOI: 10.1016/s1474-6670(17)42896-5
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Estimating Directions-of-Arrival of Completely and Incompletely Polarized Signals with Electromagnetic Vector Sensors

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Cited by 21 publications
(35 citation statements)
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“…Reference [10] is simplified in [35] and is extended in [27] for partially polarized sources. Reference [36] is first to use the vector cross-product DOA estimator in an ESPRIT-based direction finding scheme involving multiple vector sensors and is followed up by [32] and [37]. References [25], [28] apply the vector cross-product DOA-estimator in another ESPRIT-based with a solitary vector sensor.…”
Section: B Summary Of Relevant Literaturementioning
confidence: 99%
See 1 more Smart Citation
“…Reference [10] is simplified in [35] and is extended in [27] for partially polarized sources. Reference [36] is first to use the vector cross-product DOA estimator in an ESPRIT-based direction finding scheme involving multiple vector sensors and is followed up by [32] and [37]. References [25], [28] apply the vector cross-product DOA-estimator in another ESPRIT-based with a solitary vector sensor.…”
Section: B Summary Of Relevant Literaturementioning
confidence: 99%
“…From the direction-cosine estimates derived above, the th signal's azimuth and elevation arrival angles may be estimated as (28) (29) The corresponding polarization parameter estimates equal (30) (31) where (32) and has been defined in (3). Note that these estimates of the sources' azimuths, elevations, and polarization parameters have been automatically matched with no additional processing.…”
Section: Spatio-polarizational Beamspace Self-initiating Music-basmentioning
confidence: 99%
“…In [17,18], Jian Li integrated the polarization into ESPRIT successfully. The pencil-MUSIC algorithm is devised for DOA and polarization estimation in [19,20,21], which extend the ESPRIT-like algorithm to partially polarized sources. [22,23] provide an algorithm based on sparse ULA, consisting of sensors which can measure all six electrical and magnetic components.…”
Section: Introductionmentioning
confidence: 99%
“…The purpose of this paper is to provide a mathematical framework for sensitivity analysis of antenna near-eld imaging problems, based on the multipole expansion of the electromagnetic eld [1,7,10], linear estimation theory and the Fisher information [11] to quantify the quality of data, see also [18]. The presented framework has potential for many inverse, or antenna imaging problems such as e.g., in microwave tomography [5], digital holographic microscopy [6], non-destructive testing of wood [20], antenna near-eld imaging [19], multimode antenna analysis [23,29] or as an electromagnetic model for antenna array signal processing using vector sensors [8,14,24,28].…”
Section: Introductionmentioning
confidence: 99%