2011
DOI: 10.1016/j.optcom.2011.05.067
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Broadband second harmonic generation in a tapered isotropic semiconductor slab using total internal reflection quasi phase matching

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Cited by 19 publications
(17 citation statements)
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“…Fig. 2 shows the variation of the bounce lengths with respect to the number of bounces inside the slab corresponding to the fundamental centre wavelength of 9.146 m. As explained in our earlier work [11], the present scheme also corresponds mainly to non-resonant QPM since the interaction lengths between successive bounces cannot be optimized to be equal to an odd multiple of the coherence length for all the frequencies available in the input band of fundamental laser radiations. But a situation may arise wherein one length may coincide with an odd multiple of the coherence length of a particular frequency in the input band of fundamentals, whereas another length may coincide with an odd multiple of the coherence length of another frequency in the band and so may not give rise to resonant QPM scenario.…”
Section: Proposed Schemementioning
confidence: 88%
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“…Fig. 2 shows the variation of the bounce lengths with respect to the number of bounces inside the slab corresponding to the fundamental centre wavelength of 9.146 m. As explained in our earlier work [11], the present scheme also corresponds mainly to non-resonant QPM since the interaction lengths between successive bounces cannot be optimized to be equal to an odd multiple of the coherence length for all the frequencies available in the input band of fundamental laser radiations. But a situation may arise wherein one length may coincide with an odd multiple of the coherence length of a particular frequency in the input band of fundamentals, whereas another length may coincide with an odd multiple of the coherence length of another frequency in the band and so may not give rise to resonant QPM scenario.…”
Section: Proposed Schemementioning
confidence: 88%
“…The expression for generated SH field after the first bounce inside the slab can be written as [6,11,13] E 2 (L 1 ) = JS 1 L 1 1 − e i2 1 2 1 where 2 1 = kL 1 , L 1 is given by Eq. (1), J = (16 2 ω 2 /n 2 1 c 2 )d eff (in cgs), S 1 is the fundamental beam intensity and d eff is the effective value of the d-coefficient corresponding to the slab material.…”
Section: Calculation Of Sh Conversion Efficiencymentioning
confidence: 99%
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“…A c c e p t e d M a n u s c r i p t converter is affected by optical beam walk-off which was absent in case of broadband SHG proposed by Saha et al using a similar configuration [24]. In a tapered slab, the interaction length between the successive bounces are all unequal which ensures the possibility of resonant as well as non-resonant QPM.…”
Section: Page 4 Of 42mentioning
confidence: 99%