Retroreflecting mirror for dynamic compensation of optical inhomogeneities

Orlov, V. K.; Virnik, Ya Z; Vorotilin, S P; Gerasimov, V B; Kalinin, Yu. A.; Sagalovich, A Ya

doi:10.1070/qe1978v008n06abeh010413

Cited by 21 publications

(2 citation statements)

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“…In (1 8), making c =0, then p = oo, this kind of array is plane array, from (1 8) we know that plane array will get pseudo-conjugation well with a = 1, b 0, c =0, d -1. it contents only two factors, by paraxial theory this two kinds of arrays have same compensative ability, but our theory, as well as experiments{6] [9] proves that the former array has more compensative ability than the later.…”

Section: Discussion and Experimentsmentioning

confidence: 66%

Optimum design of optical array used as pseudoconjugator

Xiao

Song

et al. 1991

SPIE Proceedings

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Based on unparaxial ray theory, the imaging properties of optical array are analysed in this paper.A high order imaging theory has also been got in this paper, this theory not only includes paraxial theory, but also can be shown in regular matrixs, from which we consider a kind of surface optical array that can get phase conjugation fairly, experiment in this paper also proves our theoretical analyses.

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Section: Discussion and Experimentsmentioning

confidence: 66%

Optimum design of optical array used as pseudoconjugator

Xiao

Song

et al. 1991

SPIE Proceedings

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“…Orlov et al demon-strated that such an array can correct the dynamic index profile in optically pumped Nd:glass laser amplifiers. 2 Mathieu and Belanger 3 showed recently that a retroreflective array of corner cubes can be used as a mirror to compensate for distorting elements inside a resonator, and they also pointed out that the laser operates normally for retroreflector tilts as large as 250. Very severe distortion can be corrected if the distorting element is located close to the retroreflective array.…”

Section: Introductionmentioning

confidence: 99%

Modes of a laser resonator with a retroreflective mirror

Zhou

Casperson

1981

Appl. Opt.

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The self-consistent integral equation for the field distribution of the resonant modes in an inclined retroreflective grating resonator is solved in the limit of large Fresnel numbers. The transverse field distribution in the direction perpendicular to the grating grooves can be described in terms of Hermite-Gaussian functions provided that lambda << d << w, where lambda is the wavelength, d is the grating spacing, and w is the beam spot size.

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Matrix methods in treating decentred optical systems

Wang¹

1985

Opt Quant Electron

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Retroreflecting mirror for dynamic compensation of optical inhomogeneities

Cited by 21 publications

References 0 publications

Optimum design of optical array used as pseudoconjugator

Optimum design of optical array used as pseudoconjugator

Modes of a laser resonator with a retroreflective mirror

Matrix methods in treating decentred optical systems

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