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Temperature dependence polymer thermodynamics

For the individual interested in molecular motion, the important feature of spin-lattice relaxation (or other relaxation mechanisms) is the dependency on molecular motion to provide an efficient energy pathway for relaxation. Thus, molecular motions at the Larmor frequency for individual carbon atoms in a molecular framework may be mapped by T] measurements. Since the frequency of molecular motion is temperature dependent, additional thermodynamic and kinetic information may be obtained by measuring Tj values for different carbons over a range of temperatures. In the paper by Lyerla and coworkers in this volume, Tj measurements made for the first time over a range of low temperatures yielded specific information about motion in the backbone and side chains of a semi-crystalline and a glassy pol3nner. The data was taken at a Larmor frequency of 15.1 MHz for nuclei. It was also noted in this paper that the Tj values measured for the glassy polymer showed nonexponential behavior. As stated in the paper, this represented a distribution of Tj values due to the many different environments, and therefore the many different Tj mechanisms, present in the polymer. [Pg.37]

CHEOPS is based on the method of atomic constants, which uses atom contributions and an anharmonic oscillator model. Unlike other similar programs, this allows the prediction of polymer network and copolymer properties. A list of 39 properties could be computed. These include permeability, solubility, thermodynamic, microscopic, physical and optical properties. It also predicts the temperature dependence of some of the properties. The program supports common organic functionality as well as halides. As, B, P, Pb, S, Si, and Sn. Files can be saved with individual structures or a database of structures. [Pg.353]

The flow behavior of the polymer blends is quite complex, influenced by the equilibrium thermodynamic, dynamics of phase separation, morphology, and flow geometry [2]. The flow properties of a two phase blend of incompatible polymers are determined by the properties of the component, that is the continuous phase while adding a low-viscosity component to a high-viscosity component melt. As long as the latter forms a continuous phase, the viscosity of the blend remains high. As soon as the phase inversion [2] occurs, the viscosity of the blend falls sharply, even with a relatively low content of low-viscosity component. Therefore, the S-shaped concentration dependence of the viscosity of blend of incompatible polymers is an indication of phase inversion. The temperature dependence of the viscosity of blends is determined by the viscous flow of the dispersion medium, which is affected by the presence of a second component. [Pg.611]

Cationic polymerization of cyclic acetals generally involves equilibrium between monomer and polymer. The equilibrium nature of the cationic polymerization of 2 was ascertained by depolymerization experiments Methylene chloride solutions of the polymer ([P]0 = 1.76 and 1.71 base-mol/1) containing a catalytic amount of boron trifluoride etherate were allowed to stand for several days at 0 °C to give 2 which was in equilibrium with its polymer. The equilibrium concentrations ([M]e = 0.47 and 0.46 mol/1) were in excellent agreement with that found in the polymerization experiments under the same conditions. The thermodynamic parameters for the polymerization of 1 were evaluated from the temperature dependence of the equilibrium monomer concentrations between -20 and 30 °C. [Pg.54]

This stipulation of the interaction parameter to be equal to 0.5 at the theta temperature is found to hold with values of Xh and Xs equal to 0.5 - x < 2.7 x lO-s, and this value tends to decrease with increasing temperature. The values of = 308.6 K were found from the temperature dependence of the interaction parameter for gelatin B. Naturally, determination of the correct theta temperature of a chosen polymer/solvent system has a great physic-chemical importance for polymer solutions thermodynamically. It is quite well known that the second viiial coefficient can also be evaluated from osmometry and light scattering measurements which consequently exhibits temperature dependence, finally yielding the theta temperature for the system under study. However, the evaluation of second virial... [Pg.107]

This reasoning also means that we were not really describing a thermodynamic measurement of the glass transition in a polymer melt but instead a macroscopic determination of the temperature dependence of volume-related internal relaxation processes, i.e., a dynamic measurement in the disguise of a thermodynamic measurement. [Pg.21]

As demonstrated by numerous experiments, temperature does not well influence the exclusion processes (compare Equation 16.6) in eluents, which are thermodynamically good solvents for polymers. In this case, temperature dependence of intrinsic viscosity [ii] and, correspondingly, also of polymer hydrodynamic volume [p] M on temperature is not pronounced. The situation is changed in poor and even theta solvents (Section 16.2.2), where [p] extensively responds to temperature changes. [Pg.463]

Figure 1 also shows that plasticized polyvinyl chloride begins to flow at a lower temperature. This is to be expected in view of the fact that equilibrium melting temperature of polymer crystals is depressed by monomeric diluents. A statistical thermodynamic treatment by Flory (13), showed that this effect depends on the nature of the polymer, concentration of the diluent, and the degree of polymer-diluent interaction in the following manner ... [Pg.128]

Based on thermodynamic considerations, criteria for the existence of domains in the melt in simple shear fields are developed. Above a critical shear stress, experimental data for the investigated block copolymers form a master curve when reduced viscosity is plotted against reduced shear rate. Furthermore the zero shear viscosity corresponding to data above a critical shear stress follow the WLF equation for temperatures in a range Tg + 100°C. This temperature dependence is characteristic of homopolymers. The experimental evidence indicates that domains exist in the melt below a critical value of shear stress. Above a critical shear stress the last traces of the domains are destroyed and a melt where the single polymer molecules constitute the flow units is formed in simple shear flow fields. [Pg.531]

In the early 1940s, Flory and Huggins proposed, separately, a lattice model to describe polymer solutions and introduced the interaction parameter This parameter increases as solvent power decreases hence, a thermodynamically good solvent is characterized by a low interaction parameter. In practice, most polymer-solvent combinations result in x-values ranging from 0.2 to 0.6. Moreover, the theory predicts that a polymer will dissolve in a solvent only if the interaction parameter is less than a critical value Xc. which, at a given temperature, depends on the degree of polymerization (x) of the dissolved polymer ° ... [Pg.602]


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See also in sourсe #XX -- [ Pg.2 , Pg.1202 , Pg.1203 , Pg.1204 , Pg.1205 ]




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