1996
DOI: 10.1557/proc-464-33
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Glass-Forming Liquids in Mesopores Probed by Solvation Dynamic and Dielectric Techniques

Abstract: The orientational dynamics of organic supercooled liquids of low molecular weight confined to the geometry of porous glasses are studied by two highly related techniques, the optical method of probing the dynamics of solvation regarding a chromophoric host molecule and dielectric relaxation spectroscopy. The dielectric results display marked effects of the confinement to mesopores in terms of altered structural dynamics which appear to separate into a raster and slower responses relative to the bulk liquid. We… Show more

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Cited by 12 publications
(11 citation statements)
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“…16 For a polar filler such as D-sorbitol in a dielectrically inert matrix, a quantitative analysis requires determining f *(ω) on the basis of c *(ω) and m *(ω). 17 Being interested mainly in the confinement effects associated with the β-relaxation, we can refrain from such a calculation because f *(ω) ≈ m *(ω) in the glassy state of D-sorbitol. In this special case, the Maxwell-Wagner equation reduces practically to a linear rescaling which corrects for the volume fraction of the filler.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…16 For a polar filler such as D-sorbitol in a dielectrically inert matrix, a quantitative analysis requires determining f *(ω) on the basis of c *(ω) and m *(ω). 17 Being interested mainly in the confinement effects associated with the β-relaxation, we can refrain from such a calculation because f *(ω) ≈ m *(ω) in the glassy state of D-sorbitol. In this special case, the Maxwell-Wagner equation reduces practically to a linear rescaling which corrects for the volume fraction of the filler.…”
Section: Resultsmentioning
confidence: 99%
“…According to the Maxwell−Wagner−Sillars theory, the composite dielectric function ε c *( ω ) depends in a nonlinear fashion on the dielectric properties of the filler material, ε f *( ω ), and of the silica glass matrix having ε m *( ω ) ≈ 3, where φ is the filler volume fraction and n is the depolarization factor with n = 1/3 for spherical particles . For a polar filler such as d -sorbitol in a dielectrically inert matrix, a quantitative analysis requires determining ε f *( ω ) on the basis of ε c *( ω ) and ε m *( ω ) . Being interested mainly in the confinement effects associated with the β-relaxation, we can refrain from such a calculation because ε f *( ω ) ≈ ε m *( ω ) in the glassy state of d -sorbitol.…”
Section: Resultsmentioning
confidence: 99%
“…Because the progress of the relaxation is monitored in terms of a time dependent redshift of the emission energy of solute molecules, the amount of volume probed and the signal intensities do not affect the results directly. Furthermore, ambiguities resulting from dielectric mixing effects [25][26][27] remain absent in these experiments. In recent studies, we have used triplet state solvation techniques for focusing on the dynamics of a confined liquid at the liquid/solid interface, 28 and for comparing hard versus soft boundary conditions.…”
Section: Introductionmentioning
confidence: 95%
“…glass transition | thin film | interfacial dynamics | elastic activation | nanoconfinement S patially heterogeneous dynamics in glass-forming liquids confined to nanoscale domains (1-7) play a major role in determining the properties of molecular, polymeric, colloidal, and other glass-forming materials (8), including thin films of polymers (9,10) and small molecules (11)(12)(13)(14)(15), small-molecule liquids in porous media (2,4,16,17), semicrystalline polymers (18,19), polymer nanocomposites (20)(21)(22), ionomers (23)(24)(25), self-assembled block and layered (26)(27)(28)(29)(30)(31)(32)(33) copolymers, and vapor-deposited ultrastable molecular glasses (34)(35)(36). Intense interest in this problem over the last 30 y has also been motivated by the expectation that its understanding could reveal key insights concerning the mechanism of the bulk glass transition.…”
mentioning
confidence: 99%