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Enthalpies of solidification

A theoretical estimate of the temperature course at the inner wall surfaces of a 200 1 extraction vessel (solution via Laplace transformation) is shown in Figure 10. The recognisable deviations from the experimentally-measured course are attributed both to the decrease in heat transfer with time and to the lack of consideration of the enthalpy of solidification which is released during the formation of dry ice. It has also proved necessary to record the local temperatures which differ greatly during pressure release. [Pg.491]

The heat (or enthalpy) of solidification of a liquid is equal in magnitude to the heat of fusion. It represents removal of a sufficient amount of heat from a given amount (1 mol or 1 g) of liquid to solidify the liquid at its freezing point. For water. [Pg.504]

The transition temperature is given by the intersection of the vertical segment and the baseline. In the case of a rather big sample and a rather high cooling rate (t> 5 K/min) crystallization is not instantaneous. The important release of heat during the transformation induces the solidification of some parts of the sample at higher temperature. Thus, the enthalpies of solidification measured are overestimated. Bulk water represents the most unfavorable case Its latent heat of crystallization varies strongly with temperature. [Pg.192]

A thermal stability study was first carried out to determine the following information (1) the solidification temperature as a function of the concentration of the sulfonate (2) the enthalpy of decomposition by DTA (3) the autocatalytic nature of the decomposition by Dewar flask (4) kinetic data for decomposition by Dewar flask (5) the time to maximum rate by ARC, and (6) the heat generation as a function of temperature, also by ARC. In addition, the enthalpy of dilution was determined for various potential water leak rates. These data were useful in defining emergency response times. [Pg.170]

The enthalpy A W((lcUi is the energy required to melt 1 mol of material at constant pressure. We need to be careful when obtaining data from tables, because many books cite the enthalpy of fusion, which is the energy released during the opposite process of solidification. We do not need to worry, though, because we know from Hess s law that AH elt) = — A//( lsion). The molar enthalpy of melting water is +6.0 kJmol-1. [Pg.194]

Vitamin K3 (menadione) complexed with polycyclic hydrocarbons (e.g., pyrenes) was investigated by Laskowski using a mixed fusion method [129]. Similar 1 1 complexes exhibited intensification of color upon cooling. These complexes have small association constants [130], and their small, sometimes even positive enthalpies of dissociation are probably due to contact charge transfer in the melt because the colors disappear on solidification of the products, probably due to loss of favorable orientation of the interacting components [1,131]. [Pg.711]

Since condensation is the reverse of vaporization and enthalpy is a state property, the heat of condensation must be the negative of the heat of vaporization. Thus, the heat of condensation of water at 100°C and 1 atm must be -40.6 kJ/moi. Similarly, the heat of solidification is the negative of the heat of fusion at the same temperature and pressure. [Pg.378]

What happens in the reverse processes, when water vapor condenses to hq-uid water or liquid water freezes to ice The same amounts of energy are released in these exothermic processes as are absorbed in the endothermic processes of vaporization and melting. Thus, the molar enthalpy (heat) of condensation (A//gojjd) the molar enthalpy of vaporization have the same numerical value but opposite signs. Similarly, the molar enthalpy (heat) of solidification (A/Zg iid) and the molar enthalpy of fusion have the same numerical value but differ in sign. [Pg.502]

A solidified body is maintained by cooling at x = 0 at the constant temperature i90, which is lower than the solidification temperature E, Fig. 2.35. Only onedimensional heat conduction in the x-direction will be assumed. At the phase boundary x = s, which is moving to the right, the solid is touching the liquid which has already been cooled to the solidification temperature. By advance of the phase boundary, or in other words by solidifying a layer of thickness ds, the enthalpy of fusion is released and must be conducted as heat to the cooled surface of the solid at x = 0. [Pg.178]

The absolute difference in enthalpy at the beginning/end of the melting transition yields the latent heat of fusion or (seen from the opposite side) heat of solidification, a very important property if the amount of energy necessary for melting of a material or the amount of energy deposited into a coolant during solidification has to be known. [Pg.310]

Alkan, C. Enthalpy of melting and solidification of sulfonated paraffins as phase change materials for termal energy storage. Thermochim Acta 451 (2006) 126-130. [Pg.1480]

The reaction of PH3 with H2O yields H3PO3, H3PO4, and H2 at elevated temperature and is already described in Phosphor C, 1965, p. 34. PH3 in air and in N2 forms only traces of H3PO4 when stored over water. The reaction becomes faster in the presence of moist oxide clay soils, but is still slow and incomplete [29]. The formation of the solid hydrate (clathrate) PH3 5.9 H2O under pressure is also already covered in Phosphor C, 1965, p. 49. The entropy change for the reaction PH3(g) + 6 H20(l)- PH3 6 H20(s) was estimated from the entropies of solidification and condensation of the two reactants to be ArS = -52.3 cal mol" K". An entropy change of ArS = -61.0 cal-mol" -K" was calculated from the reaction enthalpy ArH = -16.4 kcal/mol and published thermodynamic data [30]. [Pg.245]

Melt viscosity Specific volume Thermal conductivity Specific heat Solidification temperaturef Ejection temperaturef Crystallization temperature (semicrystalline materials) Enthalpy of crystallization (semicrystalline materials) Temperature, shear rate Pressure, temperature, cooling rate Temperature Temperature Pressure, cooling rate Pressure, cooling rate Cooling rate... [Pg.895]

Homogeneous nudeation occurs in the interior of the parent phase without the involvement of a foreign substance. At temperatures below a material s melting point (Tm), the driving force for solidification is the difference in Gibbs free energy (AG) between the liquid and the solid. If we assume that the heat capacities of the liquid and solid are equal, then the molar enthalpy and molar entropy of solidification will each remain constant as a function of temperature, and AG can be calculated as follows ... [Pg.130]

AIST can calculate the values of density, compressibility, enthalpy, entropy, isochoric and isobaric heat capacity, speed of sound, adiabatic Joule-Thomson coefficient, thermal pressure coefficient, samrated vapor pressure, enthalpy of vaporization, heat capacities on the saturation and solidification lines, viscosity and thermal conductivity. Values of properties can be determined at temperatures from the triple point up to 1500 K and pressures up to 100 MPa. The system generates the following databases with appropriate algorithms and programs for their calculation ... [Pg.470]

To confirm that the matrix is amorphous following primary solidification, isothermal dsc experiments can be performed. The character of the isothermal transformation kinetics makes it possible to distinguish a microcrystalline stmcture from an amorphous stmcture assuming that the rate of heat released, dH/dt in an exothermic transformation is proportional to the transformation rate, dxjdt where H is the enthalpy and x(t) is the transformed volume fraction at time t. If microcrystals do exist in a grain growth process, the isothermal calorimetric signal dUldt s proportional to, where ris... [Pg.339]

In DSC the sample is subjected to a controlled temperature program, usually a temperature scan, and the heat flow to or from the sample is monitored in comparison to an inert reference [75,76], The resulting curves — which show the phase transitions in the monitored temperature range, such as crystallization, melting, or polymorphic transitions — can be evaluated with regard to phase transition temperatures and transition enthalpy. DSC is thus a convenient method to confirm the presence of solid lipid particles via the detection of a melting transition. DSC recrystaUization studies give indications of whether the dispersed material of interest is likely to pose recrystallization problems and what kind of thermal procedure may be used to ensure solidification [62-65,68,77]. [Pg.9]


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