1996
DOI: 10.1103/physrevlett.76.932
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Role of Network Topology on the Vibrational Lifetime of anH2O Molecule in the Ge-As-Se Glass Series

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Cited by 22 publications
(8 citation statements)
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“…The chalcogenide glasses of the type Ge-͑As͒-Se are a physical realization of rigidity percolation problem because of the weakness of the energy associated with the dihedral angle. [20][21][22][23][24][25] In our experiment, the spectral dimensionality of the bending fractons extends to ͗r͘ϭ2.44, which gives a similar result to Boolchand and co-worker's claim. 22 They claimed that the rigidity threshold in Ge-Se glasses occurs at ͗r͘ ϭ2.46.…”
Section: ͑4͒supporting
confidence: 87%
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“…The chalcogenide glasses of the type Ge-͑As͒-Se are a physical realization of rigidity percolation problem because of the weakness of the energy associated with the dihedral angle. [20][21][22][23][24][25] In our experiment, the spectral dimensionality of the bending fractons extends to ͗r͘ϭ2.44, which gives a similar result to Boolchand and co-worker's claim. 22 They claimed that the rigidity threshold in Ge-Se glasses occurs at ͗r͘ ϭ2.46.…”
Section: ͑4͒supporting
confidence: 87%
“…22 They claimed that the rigidity threshold in Ge-Se glasses occurs at ͗r͘ ϭ2.46. However, Wang et al 23 and Taniguchi et al 24 Recently, Phillips discussed the relation between ␤/␣ ratio and the constraint theory of network glass 26 to explain the Uebbing and Sievers' data 25 for the relaxation rate ␥ of the H 2 O symmetrical stretching mode. For ͗r͘Ͼ2.4, ␤ bending constraints have been replaced by ␣ stretching constraints, which causes an increase in the concentration of the ␣ localized mode.…”
Section: ͑4͒mentioning
confidence: 99%
“…The interplay between network topology and macroscopic properties in network glass formers ( 53 ), and more specifically in chalcogenide network glasses ( 54 , 55 ), has been well addressed in the context of RP ( 18 ). Attempts have been made to reconcile RP with isotropic jamming ( 21 ), yet such a connection has been evasive.…”
Section: Discussionmentioning
confidence: 99%
“…These inelastic interactions of an oscillator with the low-frequency modes result in energy relaxation times that are typically hundreds of femtoseconds to hundreds of picoseconds in solids. [5][6][7][8][9][10] The energy relaxation lifetime most often cannot be derived from the linewidth of the linear absorption spectrum. 11,12 This is due to the fact that generally elastic interactions leading to dephasing of the vibrational transition and the associated line broadening ͑pure dephasing͒ occur on even shorter time scales.…”
Section: Introductionmentioning
confidence: 99%