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Transition indicator, phase

Figure 3.10. Idealized pressure vs. area isotherm indicating phase transitions of the ML. Figure 3.10. Idealized pressure vs. area isotherm indicating phase transitions of the ML.
Figure 4.16. Schematic F- phase diagram of decanethiol on Au(lll). The different regions and phases are denoted as S (stripes), IS (intermediate structures), C [c(4 X 2)] and L (liquid). The broken lines indicate phase boundaries of the IS, which are not yet fully established. The solid curve between C and L (melting transition) exhibits a sharp rise near full coverage. Adapted from Schreiber et al, 1998. Figure 4.16. Schematic F- phase diagram of decanethiol on Au(lll). The different regions and phases are denoted as S (stripes), IS (intermediate structures), C [c(4 X 2)] and L (liquid). The broken lines indicate phase boundaries of the IS, which are not yet fully established. The solid curve between C and L (melting transition) exhibits a sharp rise near full coverage. Adapted from Schreiber et al, 1998.
Figure 44. Plot of the E/C product ratios from irradiation of neat 81a versus temperature (°C) on cooling from the isotropic phase (O) and on heating from the solid I phase ( ). Arrows indicate phase transitions on cooling from the isotropic phase. Figure 44. Plot of the E/C product ratios from irradiation of neat 81a versus temperature (°C) on cooling from the isotropic phase (O) and on heating from the solid I phase ( ). Arrows indicate phase transitions on cooling from the isotropic phase.
Figure 46. Plot of the E/C product ratios from irradiation of neat 81c versus temperature. Arrows indicate phase transitions. Figure 46. Plot of the E/C product ratios from irradiation of neat 81c versus temperature. Arrows indicate phase transitions.
In Fig. 3 c the schematic volume-temperature curve of a non crystallizing polymer is shown. The bend in the V(T) curve at the glass transition indicates, that the extensive thermodynamic functions, like volume V, enthalpy H and entropy S show (in an idealized representation) a break. Consequently the first derivatives of these functions, i.e. the isobaric specific volume expansion coefficient a, the isothermal specific compressibility X, and the specific heat at constant pressure c, have a jump at this point, if the curves are drawn in an idealized form. This observation of breaks for the thermodynamic functions V, H and S in past led to the conclusion that there must be an internal phase transition, which could be a true thermodynamic transformation of the second or higher order. In contrast to this statement, most authors... [Pg.108]

To extract concrete predictions for experimental parameters from our calculations is a non-trivial task, because neither the energetic constant B nor the rotational viscosity yi are used for the hydrodynamic description of the smectic A phase (but play an important role in our model). Therefore, we rely here on measurements in the vicinity of the nematic-smectic A phase transition. Measurements on LMW liquid crystals made by Litster [33] in the vicinity of the nematic-smectic A transition indicate that B is approximately one order of magnitude less than Bo. As for j we could not find any measurements which would allow an estimate of its value in the smectic A phase. In the nematic phase y increases drastically towards the nematic-smectic A transition (see, e.g., [51]). Numerical simulations on a molecular scale are also a promising approach to determine these constants [52],... [Pg.115]

A DSC heating scan of a fully hydrated aqueous dispersion of dipalmitoylphosphatidylcholine (DPPC), which has been annealed at 0°C for 3.5 days, is displayed in Fig. 2. The sample exhibits three endothermic transitions, termed (in order of increasing temperature) the subtransition, pretransition, and main phase transition. The thermodynamic parameters associated with each of these lipid phase transitions are presented in Table 1. The presence of three discrete thermotropic phase transitions indicates that four different phases can exist in aimealed, fully hydrated bilayers of this phospholipid, depending on temperature and thermal history. All of these phases are lamellar or bilayer phases differing only in their degree of organization. [Pg.129]

Structural information on the remaining phases was not found and other investigators have not indicated phase transitions within this region at high temperatures... [Pg.30]

The Solid- olid Phase Transition.—A phase transition in the solid was indicated, by the vapour pressure data, to be between 35° and room temperature, but because of the small change in slope of the log vs. IJT plot, it was not possible, precisely, to locate the transition point from this data. The nature of the transition was determined by X-ray powder photography and the temperature of transition obtained accurately with the aid of a polarizing microscope. [Pg.252]

Tables which show only values for the stable phases at 1 bar pressure are multiphase tables. Multiphase tables can always be recognized by the presence of solid lines, indicating phase transitions, on the table. They are prepared in a manner similar to tables for condensed phases. The functions are evaluated in the same manner as for a solid up to the first transition point then the enthalpy and entropy of transition are added and the integration is continued using the heat capacities of the next phase. At each transition, the above process is repeated. Tables which show only values for the stable phases at 1 bar pressure are multiphase tables. Multiphase tables can always be recognized by the presence of solid lines, indicating phase transitions, on the table. They are prepared in a manner similar to tables for condensed phases. The functions are evaluated in the same manner as for a solid up to the first transition point then the enthalpy and entropy of transition are added and the integration is continued using the heat capacities of the next phase. At each transition, the above process is repeated.
The fact that liquids can be supercooled, that is, maintained for extended periods of time at temperatures below their thermodynamic phase transition, indicates that kinetics must play a significant role in crystal formation. The study of nucleation in liquids is aimed at understanding what factors prevent or encourage nucleation, and what rate of nucleation one can expect under a given set of circumstances. As we shall see, nucleation typically involves changes in clusters of molecules in the liquid, with from several tens to several hundreds of molecules taking part in the key steps. These numbers are intermediate between microscopic and macroscopic, so that methods of study based on small clusters and those based on the use of the thermodynamic limit both are useful but both also have limitations. [Pg.264]

Figure 7. Variation of measured relaxation rates 2F+ and 2F for D,. line ( —solid o—liquid) and n line ( —solid —liquid) of Fermi doublet in CO2. Dashed line indicates phase transition. Note scale change between liquid and solid. Full lines are calculated using a four-phonon relaxation mechanism. Figure 7. Variation of measured relaxation rates 2F+ and 2F for D,. line ( —solid o—liquid) and n line ( —solid —liquid) of Fermi doublet in CO2. Dashed line indicates phase transition. Note scale change between liquid and solid. Full lines are calculated using a four-phonon relaxation mechanism.
Figure 10. NMR spectra (without MAS) of AIPO4 cristobalite taken just below (473 K) and above (523 K) the a-f transition, with y-axis scaling proportional to absolute intensity. Spectrum of the a-phase contains only the central transition, whereas that for the f-phase contains also the satellite transitions, indicating Cq = 0 (cf Fig. 4) and consistent with cubic point symmetry. For the a-phase, the central transition comprises 9/35 of the total intensity the remainder occurs in the satellite transition powder spectrum that spans a wide frequency range according to Equation 3, with Cq = 0.9 MHz. Origin of the frequency scale is arbitrary. [Redrawn from data of Phillips et al. (1993).]... Figure 10. NMR spectra (without MAS) of AIPO4 cristobalite taken just below (473 K) and above (523 K) the a-f transition, with y-axis scaling proportional to absolute intensity. Spectrum of the a-phase contains only the central transition, whereas that for the f-phase contains also the satellite transitions, indicating Cq = 0 (cf Fig. 4) and consistent with cubic point symmetry. For the a-phase, the central transition comprises 9/35 of the total intensity the remainder occurs in the satellite transition powder spectrum that spans a wide frequency range according to Equation 3, with Cq = 0.9 MHz. Origin of the frequency scale is arbitrary. [Redrawn from data of Phillips et al. (1993).]...

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