1999
DOI: 10.1103/physrevb.59.13494
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Precipitate coarsening and self organization in erbium-doped silica

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Cited by 27 publications
(17 citation statements)
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“…The atomic fraction of the Er atoms in the matrix after annealing for the sample Si 4% , Si 9% and Si 16% is respectively 9 Â 10 20 at cm À3 , 4 Â 10 20 at cm À3 and 7 Â 10 20 at cm À3 . The Er content in the matrix, for all samples is above the solubility limit of Er atoms in SiO 2 estimated to 0.1 at.% (7 Â 10 19 at cm À3 ) [6]. This indicates that after annealing 1 h at 1100 + C, the thermodynamic equilibrium may not be yet reached.…”
Section: Clusters Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…The atomic fraction of the Er atoms in the matrix after annealing for the sample Si 4% , Si 9% and Si 16% is respectively 9 Â 10 20 at cm À3 , 4 Â 10 20 at cm À3 and 7 Â 10 20 at cm À3 . The Er content in the matrix, for all samples is above the solubility limit of Er atoms in SiO 2 estimated to 0.1 at.% (7 Â 10 19 at cm À3 ) [6]. This indicates that after annealing 1 h at 1100 + C, the thermodynamic equilibrium may not be yet reached.…”
Section: Clusters Analysismentioning
confidence: 99%
“…Moreover, the low solubility limit of Er ions in silicon oxide imposes major limitation. When Er content exceeds a critical modest concentration (10 19 at cm À3 ) [6], Er 3þ ions will precipitate through clustering or formation of compounds such as oxides [6,7]. In many cases, these precipitates are responsible of emission deterioration, limiting thereby the progress of the optical properties of the system.…”
Section: Introductionmentioning
confidence: 99%
“…%. 67) On the other hand, in multi-component glasses such as soda lime silicate glass, RE ions can be uniformly dissolved into the melts. That is, phase separation needs to be suppressed in silica glass melt to have a uniform RE-doped pure SiO 2 glass.…”
Section: Local Structure Around Rare-earth Ionsmentioning
confidence: 99%
“…This means that the clusters tend to reduce in density while increasing in mean size. From [34] and [35], the relation for Ostwald ripening is (3) where is the cluster diameter, is a diffusion constant dependent on temperature, and is the annealing time.…”
Section: A Results and Discussionmentioning
confidence: 99%