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Nonlinear optical phenomena
Photorefractive effect and photoinduced quadratic nonlinear susceptibility in germanosilicate fibres fabricated in nitrogen and helium atmospheres by the MCVD technique
S. A. Vasil'eva, N. N. Vechkanova, E. M. Dianova, A. N. Gur'yanovb, V. M. Mashinskya, O. I. Medvedkova, O. D. Sazhina, V. F. Khopinb, Yu. P. Yatsenkoc a Fiber Optics Research Center of the Russian Academy of Sciences
b Institute of Chemistry of High-Purity Substances RAS, Nizhnii Novgorod
c Lomonosov Moscow State University, Skobeltsyn Institute of Nuclear Physics
Abstract:
Single-mode optical fibres were fabricated from a germanosilicate glass by the method of modified chemical vapour deposition (MCVD), which used sintering of a porous glass in a reducing (helium or nitrogen-containing) atmosphere. The optical fibres exhibit a high photoinduced change in the refractive index and a high efficiency of recording quadratic nonlinear susceptibility compared to a standard germanosilicate fibre. Sintering, both in nitrogen and in helium atmospheres, was shown to increase the concentration of germanium oxygen-deficient centres in glass. It is likely that nitrogen enters into a germanosilicate glass in the concentration that is sufficient to modify the glass structure and to additionally increase its photosensitivity. The replacement of oxygen or silicon in the close vicinity of an oxygen vacancy by nitrogen may play a key role in the photosensitivity enhancement owing to the formation of additional valence bonds and blocking of recombination processes.
Received: 20.03.2000
Citation:
S. A. Vasil'ev, N. N. Vechkanov, E. M. Dianov, A. N. Gur'yanov, V. M. Mashinsky, O. I. Medvedkov, O. D. Sazhin, V. F. Khopin, Yu. P. Yatsenko, “Photorefractive effect and photoinduced quadratic nonlinear susceptibility in germanosilicate fibres fabricated in nitrogen and helium atmospheres by the MCVD technique”, Kvantovaya Elektronika, 30:9 (2000), 815–820 [Quantum Electron., 30:9 (2000), 815–820]
Linking options:
https://www.mathnet.ru/eng/qe1808 https://www.mathnet.ru/eng/qe/v30/i9/p815
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Abstract page: | 227 | Full-text PDF : | 94 | First page: | 1 |
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