1993
DOI: 10.1016/0032-3861(93)90452-g
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Transient inhomogeneities in polymeric liquids and solutions: characterization by static and dynamic light scattering

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Cited by 14 publications
(14 citation statements)
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“…Since we observed the heterogeneities in all studied solutions, and there in a reproducible manner, we feel that this might be the case. In an earlier work 9 we found that the heterogeneity scattering vanished after months; however, the chemical stability cannot be insured over such a long time, and this might change the behavior. The samples used by Brown in his studies 4 obviously didn't show the heterogeneity scattering, thus enabling the observation of the qindependent network reorganization modes.…”
Section: Discussionmentioning
confidence: 76%
“…Since we observed the heterogeneities in all studied solutions, and there in a reproducible manner, we feel that this might be the case. In an earlier work 9 we found that the heterogeneity scattering vanished after months; however, the chemical stability cannot be insured over such a long time, and this might change the behavior. The samples used by Brown in his studies 4 obviously didn't show the heterogeneity scattering, thus enabling the observation of the qindependent network reorganization modes.…”
Section: Discussionmentioning
confidence: 76%
“…[9][10][11][12] For example, Koch et al 10 found that the slow mode of short polyisoprene and polystyrene chains in semidilute solutions was diffusive, i.e., Γ s ∝ q 2 , supported by other similar results. 1, 11 Brown et al 1 and Burchard 13 suggested that the dissolution process might result in an inhomogeneous network-like structure, or in other words, the overlapping of polymer chains in semidilute solution might lead to some "transient clusters".…”
Section: Introductionmentioning
confidence: 78%
“…To treat dynamical properties at arbitrary times, generalized transport functions are introduced. A straightforward generalization of eq 5 leads to the definition of a generalized time-dependent "frequency matrix" Q(q,t) by j¡Kq,t) = -Q(q,tH{q,t) (8) If the matrix ( , ) is approximately constant over a certain range of time, the mathematical procedure mentioned in the preceding section can be used to evaluate the decay rates relevant for this specific time domain. This is of special importance in the short-time or in the long-time limit.…”
Section: Dynamics At Arbitrary Timesmentioning
confidence: 99%