1995
DOI: 10.1016/0030-4018(95)00261-6
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Polarization switch in a Zeeman laser in the presence of dynamical instabilities

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Cited by 29 publications
(8 citation statements)
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“…This subset of equations is independent of and . The general solution (29) leads always to a zero eigenvalue, associated with the arbitrary global phase and two complex conjugate eigenvalues with negative real parts. These complex eigenvalues are associated with ordinary relaxation oscillations characteristic of many lasers, including semiconductor lasers.…”
Section: Polarization States and Their Stability For Isotropic Gainmentioning
confidence: 99%
“…This subset of equations is independent of and . The general solution (29) leads always to a zero eigenvalue, associated with the arbitrary global phase and two complex conjugate eigenvalues with negative real parts. These complex eigenvalues are associated with ordinary relaxation oscillations characteristic of many lasers, including semiconductor lasers.…”
Section: Polarization States and Their Stability For Isotropic Gainmentioning
confidence: 99%
“…The fields will be decomposed in a circularly polarized basis. The resulting two-level Maxwell-Bloch equations can be written as [1,7,9] …”
Section: Numerical Resultsmentioning
confidence: 99%
“…In particular, the degeneracy of the angular momentum states of the laser transition sublevels has been considered as the coupling source between different polarization states. Dynamical models have been developed to explore the role of the anisotropy due to the laser medium [2][3][4][5][6][7][8]. In a quasi-isotropic laser, the medium as well as the optical cavity introduce anisotropy.…”
Section: Introductionmentioning
confidence: 99%
“…18 For most lasers the polarization is either fixed or switches between two mutually orthogonal directions imposed by the cavity polarization anisotropy. In a gas laser the polarization-dependent phase and loss anisotropies originate mainly from the laser mirrors.…”
Section: Mode Pullingmentioning
confidence: 99%