2001
DOI: 10.1039/b010086m
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Melting and freezing of water in ordered mesoporous silica materials

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Cited by 446 publications
(590 citation statements)
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“…Here, as done in the aforementioned experiments (neutron and NMR) (10, 11), we used as confining system a micelle-templated nanoporous silica matrix MCM-41-S (having 1D cylindrical tubes arranged in a hexagonal structure with a pore diameter of 1.4 nm) (10, 21). As proven by several experimental methods, this MCM system can be regarded as one of the most suitable adsorbent models available (22,23). In particular, it has been shown that in such a system, water dynamics is weakly affected by confinement effects.…”
mentioning
confidence: 99%
“…Here, as done in the aforementioned experiments (neutron and NMR) (10, 11), we used as confining system a micelle-templated nanoporous silica matrix MCM-41-S (having 1D cylindrical tubes arranged in a hexagonal structure with a pore diameter of 1.4 nm) (10, 21). As proven by several experimental methods, this MCM system can be regarded as one of the most suitable adsorbent models available (22,23). In particular, it has been shown that in such a system, water dynamics is weakly affected by confinement effects.…”
mentioning
confidence: 99%
“…In case of water TPM, this factor was investigated by a few authors but only with partially filled pores. Schreiber et al [27] or Findenegg et al [40] observed that whereas melting scans exhibited only a single peak, two or three peaks appeared in the freezing scans, depending of the degree of pore filling. They attributed this behaviour to the existence of two or more distinct arrangements of solid and liquid in the pores.…”
Section: Resultsmentioning
confidence: 99%
“…In order to use the solid-to-liquid phase transition water as a thermoporosimetry probe, it is necessary to establish the mathematical relationships between the diameter of the pores (D) and the corresponding phase transition temperature depression DT. The overall trend for most thermoporosimetry experiments cited in the references is that of a linear dependence between DT and the inverse of pore radius 1/R p [24][25][26][27]. This assumption allows fitting experimental data to the modified Gibbs-Thomson equation which take into account the presence and thickness of the non-freezing liquid layer t (Eq.…”
Section: Resultsmentioning
confidence: 99%
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