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Density-temperature phase

The density-temperature phase diagram for SPC/E water at the pressure of 1 bar has been reported by us earlier [40, 41], The famous density maximum of water, located experimentally at 277 K, is found for this model at the temperature 240 K. Our simulations of two-phase ice/water coexistence for SPC/E model resulted in the melting temperature, which is approximately 50 K below the estimated value of 279 K from the free energy study of melting point for SPC/E water by Arbuckle and Clancy [42], A similar tendency was pointed out by Morris [43], when the melting point from two-phase coexistence simu-... [Pg.339]

In certain regions of the density-temperature plane, a significant fraction of nuclear matter is bound into clusters. The EOS and the region of phase instability are modified. In the case of /3 equilibrium, the proton fraction and the occurrence of inhomogeneous density distribution are influenced in an essential way. Important consequences are also expected for nonequilibrium processes. [Pg.90]

Column pressure usually has little effect on enantioselectivity in SFC. However, pressure affects the density of the mobile phase and thus retention factor [44]. Therefore, similar to a modifier gradient, pressure or density programming can be used in fast separation of complex samples [106]. Later et al. [51] used density/temperature programming in capillary SFC. Berger and Deye [107] demonstrated that, in packed column SFC, the effect of modifier on retention was more significant than that of pressure. They also showed that the enhanced solvent strength of polar solvent-modified fluid was nof due fo an increase in densify, caused by fhe addition of fhe liquid phase modifier, buf mainly due fo fhe change in composition. [Pg.230]

Keywords Electron density Low temperature Phase transitions X-ray diffraction... [Pg.33]

It has now become apparent that f-band superconductors can be understood in a normal way, like d-band ones" we have just to think about density of states, bandwidth lattice unstabilities and electron correlations to interpret it. This was clearly summarized by Smith after the discovery of superconductivity of Pa and Am. Superconductivity of Am is made by the J = 0 ground state of its six 5 f electrons as was stressed by Johansson , this could also be the case for stabilized trivalent europium metal. The importance of lattice instabilities (like in A-15 high Tc superconductors) was put forward by Fournier who showed that the very large 6T/8p slope for U was mainly due to a very targe change in the electron-phonon coupling associated with the low temperature phase transition. [Pg.47]

The shape of a typical density-temperature diagram is given in Figure 2-11. The line shows the densities of the liquid and gas that coexist in the two-phase region. Often these are called the saturated densities. Notice that the densities of the liquid and gas are identical at the critical point. [Pg.60]

Phase Diagram for a Pure Substance — Use of Phase Diagrams — Vapor Pressure of a Pure Substance Pressure-Volume Diagram for a Pure Substance -Density-Temperature Diagram for a Pure Substance Two-Component Mixtures 61... [Pg.554]

To calculate the WAXS fiber pattern of PTFE phase I, we assumed that the CF2 units are equally distributed around the chain axis due to the high mobility of twin reversals in the high-temperature phase. In other words, the electron density of the PTFE chains is cylindrically symmetric in space average. Thus we are able to calculate the mean molecular structure amplitude according to Eq. (26). [Pg.83]

Polyoxybenzoate is a stiff chain, lyotropic liquid crystalline material, as was discussed on the basis of its copolymers with ethylene terephthalate (see Sect. 5.1.4). The crystal structure of the homopolymer polyoxybenzoate was shown by Lieser 157) to have a high temperature phase III, described as liquid crystalline. X-ray and electron diffraction data on single crystals suggested that reversible conformational disorder is introduced, i.e. a condis crystal exists. Phase III, which is stable above about 560 K, has hexagonal symmetry and shows an 11 % lower density than the low temperature phases I and II. It is also possible to find sometimes the rotational disorder at low temperature in crystals grown during polymerization (CD-glass). [Pg.47]

Similarly, the last two variables in the above list (volume/density and phase amounts) are difficult to measure with commonly available instruments. As a result, hydrate phase equilibria are normally determined in terms of four variables (1) pressure, (2) temperature, (3) water-free hydrocarbon phase composition, and (4) the free-water phase composition (excluding hydrocarbons but including salts, alcohols, and glycols). [Pg.194]

Figure 6. Vibrational frequency shift for the CH stretch of ethane at two supercritical temperatures. The experimental and theoretical shifts are plotted relative to their zero density vapor phase values. Figure 6. Vibrational frequency shift for the CH stretch of ethane at two supercritical temperatures. The experimental and theoretical shifts are plotted relative to their zero density vapor phase values.
Supercritical water represents a potentially important component of sonochemistry, in addition to the free-radical reactions and thermal/pyrolytic effects. Because the reaction occurs at or close to the bubble/water interface, compounds more hydrophobic than p-NPA are expected to exhibit even higher hydrolysis rate enhancements. Finally, the existence of the supercritical phase in an ultrasonically irradiated solution suggests a modification of the conventional view of the reactive area at the cavitation site. This region is normally considered to consist of two discrete phases a high-temperature, low-density gas phase and a more condensed, lower temperature liquid shell. [Pg.459]

Assuming the material density or the intrinsic averaged density of phase k to be constant (as is true for the solids and almost true for the fluid when the effect of temperature variation on the material density can be neglected), we have... [Pg.194]

To a first approximation [393] the selectivity (a) on a given stationary phase may be expected to be independent of the mobile phase density. Consequently, the problem of stationary phase selection is similar to that encountered in GC. In GC each stationary phase will require a given temperature at which the capacity factors are in the optimum range. In SFC, each stationary phase will require a given mobile phase density. Different phases may be compared at their individual optimum conditions. [Pg.105]


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