1988
DOI: 10.1364/josaa.5.000681
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General analysis and optimization of the four-detector photopolarimeter

Abstract: The four-detector photopolarimeter (FDP) is analyzed for an arbitrary spatial configuration and any reflection characteristics (ri, /i, Ai) of the first three detectors. The instrument matrix A, which relates the output signal vector I to the input Stokes vector S by I = AS, and its determinant are derived explicitly. The essential condition that A be nonsingular (det A $ 0) is satisfied in general with uncoated absorbing detector surfaces, assuming that the plane of incidence (POI) is rotated between successi… Show more

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Cited by 153 publications
(87 citation statements)
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“…A general calibration technique for four detector polarimeters ("equator-poles method") was described by Azzam et al [18]. Incidentally, the phase dependency measurement shown in Figure 4 was an essential part of this calibration.…”
Section: B Calibrating the Polarimetermentioning
confidence: 99%
See 1 more Smart Citation
“…A general calibration technique for four detector polarimeters ("equator-poles method") was described by Azzam et al [18]. Incidentally, the phase dependency measurement shown in Figure 4 was an essential part of this calibration.…”
Section: B Calibrating the Polarimetermentioning
confidence: 99%
“…It is the technique that provides the best improvement to our estimated state for each additonal copy taken from the ensemble. Recently Rehácek et al proposed such a method for state estimation of polarization based single qubits [7], which can be viewed as an extension of classical techniques [10,11,18] to quantum systems.…”
Section: Introductionmentioning
confidence: 99%
“…The four-detector photopolarimeterl- 3 (FDP) is perhaps the simplest instrument for measuring the state of polarization of a monochromatic or quasi-monochromatic light beam as specified by the four Stokes parameters. 4 It consists of a stationary arrangement of four photodetectors as that produces an output current vector I = [ i i 2 it, which is linearly related by I =AS (1) to the input Stokes vector S = [So Si S 2 S 3 ]t, where the superscript t indicates the transpose.…”
Section: Introductionmentioning
confidence: 99%
“…A geometrical interpretation relating the stability of W to the trajectory on the Poincaré sphere was first proposed by Azzam et al [133] and later extended by Ambirajan and Look [134,135], Sabatke et al [136], and Tyo [139]. retardance [136].…”
Section: 6: Geometrical Interpretationmentioning
confidence: 99%