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Polymers heat capacity

Initial width of fluid channel Final width of fluid channel Height of fluid channel Metal plate thickness Metal thickness at the edges Channel length Volumetric polymer flowrate Polymer inlet temperature Temperature of Dowtherm Polymer density Polymer heat capacity Polymer thermal conductivity Metal thermal conductivity... [Pg.529]

Most of the physical properties of the polymer (heat capacity, expansion coefficient, storage modulus, gas permeability, refractive index, etc.) undergo a discontinuous variation at the glass transition. The most frequently used methods to determine Tg are differential scanning calorimetry (DSC), thermomechanical analysis (TMA), and dynamic mechanical thermal analysis (DMTA). But several other techniques may be also employed, such as the measurement of the complex dielectric permittivity as a function of temperature. The shape of variation of corresponding properties is shown in Fig. 4.1. [Pg.133]

Advanced Thermal Analysis System (ATHAS) Polymer Heat Capacity Data Bank... [Pg.355]

GAUR and WUNDERLICH ATHAS Polymer Heat Capacity Data Bank 359... [Pg.359]

The polymer heat capacity data bank is, as outlined in the Introduction, is only the first step towards the establishment of a comprehensive Thermal Properties Data Bank. Presently we are expanding our efforts to include glass transition temperatures, melting temperatures and heats of fusion. In the planning stage are specific volune, compressibility, and thermal conductivity data banks, as well as the expansion to non-equilibrium properties. [Pg.361]

Polymer Heat capacity (J/gK) Total heat (kJ/g) CHAR yields (%)... [Pg.1892]

STANDARD MICROCALORIMETER FOR DETERMINING POLYMER HEAT CAPACITY. [Pg.160]

Details for the ATHAS calculations are given in Pyda M, Bartkowiak M, Wunderlich B (1998) Computation of Heat Capacities of Solids Using a General Tarasov Equation. J. Thermal Anal Calorimetry 52 631-656. Zhang G, Wunderlich B (1996) A New Method to Eit Approximate Vibrational Spectra to the Heat Capacity of Solids with Tarasov Eunctions. J Thermal Anal 47 899-911. Noid DW, Varma-Nair M, Wunderlich B, Darsey JA (1991) Neural Network Inversion of the T arasov Eunction Used for the Computation of Polymer Heat Capacities. J Thermal Anal 37 2295-2300. Pan R, Varma-Nair M, Wunderlich B (1990) A Computation Scheme to Evaluate Debye and Tarasov Equations for Heat Capacity Computation without Numerical Integration. J Thermal Anal 36 145-169. Lau S-F, Wunderlich B (1983) Calculation of the Heat Capacity of Linear Macromolecules from -Temperatures and Group Vibrations. J Thermal Anal 28 59-85. Cheban YuV, Lau SF, Wunderlich B (1982) Analysis of the Contribution of Skeletal Vibrations to the Heat Capacity of Linear Macromolecules. Colloid Polymer Sd 260 9-19. [Pg.185]

The application of neural networks to are described by Noid DW, Varma-Nair M, Wunderlich B, Darsey, JA (1991) Neural Network Inversion of the Tarasov Function Used for the Computation of Polymer Heat Capacities. 1 Thermal Anal 37 2295-2300. Darsey JA, Noid DW, Wunderlich B, Tsoukalas L (1991) Neural-Net Extrapolations of Heat Capacities of Polymers to Low Temperatures. Makromol Chem Rapid Commun 12 325-330. [Pg.187]

The change of the polymer structure is accompanied by the change of their technological properties the tensile strength of the studied films improves by 13%, the surface electrical resistance decreases by a factor of 3.3, and the transmission density of the films increases in the region close to an infrared one, which leads to an increase in the polymer heat capacity. [Pg.198]

Other adiabatic calorimeters used for polymer heat capacity measurements have been described by Popov and Kolesov (1956) Warfield, Petree, and Donovan (1959) Hellw e, Knappe, and Wetzel (1962) Burdzhanadze, Privalov, and Tarvkhelidze (1963) Nolting (1983) Hager (1964) Braun, Hellwege, and Knappe (1967) and Grewer and Wilski (1968). [Pg.265]

Fig. III. 13. Heat capacity of amorphous and crystalline polyethylene as a function of crystallinity. Open circles show the amorphous, filled circles the crystalline polymer heat capacity. Below 220° K difierences are too small to show on the graph. See Big. 111.9 and TaMe 111.8... Fig. III. 13. Heat capacity of amorphous and crystalline polyethylene as a function of crystallinity. Open circles show the amorphous, filled circles the crystalline polymer heat capacity. Below 220° K difierences are too small to show on the graph. See Big. 111.9 and TaMe 111.8...
Finally combining the three acrjdic polymer heat capacities and that of polyethylene, PE, an estimate of the heat capacity id, of the ester group COO can be obtained ... [Pg.331]

Fig. 10. Temperature dependence of polymer heat capacity, thermal conductivity, and density. Fig. 10. Temperature dependence of polymer heat capacity, thermal conductivity, and density.

See other pages where Polymers heat capacity is mentioned: [Pg.357]    [Pg.358]    [Pg.363]    [Pg.365]    [Pg.467]    [Pg.649]    [Pg.266]    [Pg.268]    [Pg.294]    [Pg.336]   
See also in sourсe #XX -- [ Pg.477 ]




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