1998
DOI: 10.1070/qe1998v028n11abeh001377
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Consecutive quasi-phase-matched generation of the third harmonic of the radiation from an Nd:YAG laser in a periodicaly poled Y:LiNbO3crystal

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Cited by 13 publications
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“…y Volkov, Laptev, Morozov, Naumova, and Chirkin [1998] Abbreviations: QPOS -quasi periodical optical superlattices; BPM -birefringence phase matching; PR-QPM -phase reversed QPM structure (see ); 2D-NPC -two-dimensional photonic crystals; 2D-QPMtwo-dimensional QPM structure.…”
Section: Third-harmonic Multistep Processesmentioning
confidence: 99%
“…y Volkov, Laptev, Morozov, Naumova, and Chirkin [1998] Abbreviations: QPOS -quasi periodical optical superlattices; BPM -birefringence phase matching; PR-QPM -phase reversed QPM structure (see ); 2D-NPC -two-dimensional photonic crystals; 2D-QPMtwo-dimensional QPM structure.…”
Section: Third-harmonic Multistep Processesmentioning
confidence: 99%
“…However, only recently the rapid progress in a fabrication of high quality ferroelectric crystals with a periodic domain inversion made the QPM method very popular [9,12]. We should stress that the conditions for QPM may be fulfilled for several wave-mixing processes simultaneously; the QPM also has an advantage as using of largest nonlinear coefficient.Nowadays there are several experiments on an observation of third and fourth harmonics in different periodically or quasiperiodically poled ferroelectric crystals with χ (2) nonlinearity [7,13,14], which clearly demonstrate an importance of multiple-mixing in NPCs for the potential applications. Modern theoretical activities on the nonlinear lightwaves interactions in NPCs are mainly focused on the studies of strong energy interchange between the waves [12] (this is a development of the earlier activities [2,3]), as well as on the formation of spatial optical solitons [15].…”
mentioning
confidence: 99%
“…The integrable limit corresponds to the particular values of two combinations of wave phases at the boundary of nonlinear medium. In particular, the problem of THG belongs to the integrable limit, therefore in the conditions of recent experiments [7,13,14], nonlinear light dynamics should be always regular. However, even a rather small change in amplitudes and phases of waves at the boundary of crystal, in respect to those considered in [7,13,14], should result in a transition to chaos.…”
mentioning
confidence: 99%
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