Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Optics Communications

Reciprocity and phase conjugation: application to the study of the double phase conjugate mirror

Philippe Delaye, Andrei A. Fotiadi, Gérald Roosen

Published Jan 1, 2000• 2 citations
Publisher
DOI
10.1016/s0030-4018(99)00643-4

Related papers

Double phase-conjugate mirror: analysis, demonstration, and applications

Shimon Weiss, Shmuel Sternklar, Baruch Fischer

WORLD SCIENTIFIC eBooks•Jul 1, 1995•0 citations

The double phase conjugate mirror is an oscillator

Kenneth D. Shaw

Optics Communications•Jun 1, 1992•12 citations

Nonperturbative Analysis of Optical Double Resonance with Application to Phase Conjugation

Govind Prasad Agrawal

Springer eBooks•Jan 1, 1984•0 citations

Operation of the double phase conjugate mirror for TE polarization: exact solution and failure of the slowly varying envelope approximation

Kenneth D. Shaw

Optics Communications•Nov 1, 1993•4 citations

The physics of phase conjugate mirrors

M. C. Gower

Progress in Quantum Electronics•Jan 1, 1984•10 citations

Reciprocity and conjugation fidelity in double phase conjugate mirrors

Philippe Delaye, Andrei A. Fotiadi, Gérald Roosen

It is well known that the conservation of energy in an optical system can be described by an invariant (intensity of the optical wave) during propagation. We identically show that reciprocity can be described by an invariant. This invariant is the overlap integral of two counterpropagating waves, that stays constant in every place of a reciprocal optical system. Applied to the double phase conjugate mirror (DPCM) this invariant can be rewritten as an equality between the ratio of the conjugation fidelity of the two ports of the DPCM and the ratio of the transmission in intensity of the two beams. If restricted to a plane wave case this relation becomes the well known equality of the diffraction efficiencies in both directions. We have implemented an experimental set-up that allows to show that the double phase conjugate mirror is reciprocal what confirms all the above discussion. We use the same set-up to measure the conjugation fidelity of the DPCM.

Proceedings of SPIE, the International Society for Optical Engineering/Proceedings of SPIE•Sep 20, 1999•0 citations
It is well known that the conservation of energy in an optical system can be described by an invariant (intensity of the optical wave) during propagation. We identically show that reciprocity can be described by an invariant. This invariant is the overlap integral of two counterpropagating waves, that stays constant in every place of a reciprocal optical system. Applied to the double phase conjugate mirror (DPCM) this invariant can be rewritten as an equality between the ratio of the conjugation fidelity of the two ports of the DPCM and the ratio of the transmission in intensity of the two beams. If restricted to a plane wave case this relation becomes the well known equality of the diffraction efficiencies in both directions. We have implemented an experimental set-up that allows to show that the double phase conjugate mirror is reciprocal what confirms all the above discussion. We use the same set-up to measure the conjugation fidelity of the DPCM.