Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Polymer heat transport properties

Finally, a relatively new area in the computer simulation of confined polymers is the simulation of nonequilibrium phenomena [72,79-87]. An example is the behavior of fluids undergoing shear flow, which is studied by moving the confining surfaces parallel to each other. There have been some controversies regarding the use of thermostats and other technical issues in the simulations. If only the walls are maintained at a constant temperature and the fluid is allowed to heat up under shear [79-82], the results from these simulations can be analyzed using continuum mechanics, and excellent results can be obtained for the transport properties from molecular simulations of confined liquids. This avenue of research is interesting and could prove to be important in the future. [Pg.109]

These two methods are different and are usually employed to calculate different properties. Molecular dynamics has a time-dependent component, and is better at calculating transport properties, such as viscosity, heat conductivity, and difftisivity. Monte Carlo methods do not contain information on kinetic energy. It is used more in the lattice model of polymers, protein stmcture conformation, and in the Gibbs ensemble for phase equilibrium. [Pg.113]

The polymer blend PDMS/PEMS with molar masses of Mw = 16.4 and 22.3kgmol 1, respectively, is similar to the one which has previously been used for the investigation of transport properties in the critical regime [81]. A 515nm and 20 mW laser was used for local heating. The blend with a PDMS weight fraction of c = 0.536 is almost critical with a critical temperature of Tc = 37.7°C. A minute amount of an inert dye (quinizarin) was added for optical absorption at... [Pg.175]

ID CNTs inserted in the 2D clay platelet network is believed to be responsible for this, as this unique nanostructure provides larger tortuosity and obstacle for the heat transport. The large improvement in thermal stability of chitosan may arise from following two reasons (1) good heat barrier properties of CNTs and clay for polymer matrix during formation of chars and (2) formation of carbonaceous layer. [Pg.105]

The close interrelations among mass, momentum, and energy transport can be explained in terms of a molecular theory of monatomic gases at low density. The continuity, motion, and energy equations can all be derived from the Boltzmann equation for the velocity distribution function, from which the molecular expressions for the flows and transport properties are produced. Similar derivations are also available for polyatomic gases, monatomic liquids, and polymeric liquids. For monatomic liquids, the expressions for the momentum and heat flows include contributions associated with forces between two molecules. For polymers, additional forces within the polymer chain should be taken into account. [Pg.87]

Thermal and thermal storage properties are very important and they determine the limitation of any applications such as molecular electronics, and conducting polymer composites, and so on. The carbon nanotubes have a higher specific heat and a higher thermal conductivity than any other known materials. " " It is known that the heat transport in carbon nanotubes occurs through phonons.The electronic and phonon spectra of carbon nanotubes are quantized owing to their smaller diameter. Low-energy... [Pg.5976]

The fir.st, and obvious, area of interest in thermal properties is for applications involving thermal insulation. The polymer type most frequently involved is foams. For plastics and rubbers there is also a need for transport properties, particularly diffusivity. in the prediction of processing behavior. Most processes for forming these materials involve heat, often for quite short times, and the rate at which heat is transferred can be critical. [Pg.280]

The Prandtl number is simply the ratio of kinematic viscosity (t /p) to thermal diffu-sivity (a). Physically, the Prandtl number represents the ratio of the hydrodynamic boundary layer to the thermal boundary layer in the heat transfer between fluids and a stationary wall. In simple fluid flow, it represents the ratio of the rate of impulse transport to the rate of heat transport, ft is determined by the material properties for high viscosity polymer melts, the number is of the order of 10 to 10 . [Pg.167]

Heat Transport. There are no good fundamental theories to predict the thermal conductivity k (W/(m K)), heat capacity c (kJ/(kg K)), or density p (kg/m ) of condensed phases (eg, solid or molten polymers) from chemical structure but empirical structure-property correlation allows calculation of these properties from additive atomic or chemical group contributions if the chemical structure of the polymer is known. Table 4 lists thermal properties of polymers, some of which were calculated from the chemical structure using additive contributions (22,28) when experimental values were not available. [Pg.3265]

Oriontation-Induced Effects. Orientation and combined heat and orientation processing affect the transport properties of glassy polymers. Especially when crystallites are present, the effects can become surprisingly large. As noted for rubbery semicrystalline materials, the obvious improvements in barrier properties associated with organization of lamellar crystalline domains with their platelets perpendicular to the direction of penetrant flow can produce significant... [Pg.8643]

To prepare the FRP composite, the respective fiber is embedded in a polymer matrix mostly thermoset or thermoplastic resins. The role of the matrix is (i) to bind the fibers together, (ii) to transfer stresses between fibers, and (iii) to protect them against environmental attack and damage due to mechanical abrasion. The matrix also controls the processability, the maximum service temperatures, as well as the flammability and corrosion resistance of FRP. Most FRPs are made in order to improve mechanical performances such as elastic properties (modulus of elasticity) and ultimate properties (strength, toughness). To some extent and based on the choice of constituents, preparation of composites makes it also possible to tailor other physical properties, such as electrical conductivity, mass transport properties, heat conduction, etc. [49]. [Pg.263]


See other pages where Polymer heat transport properties is mentioned: [Pg.330]    [Pg.155]    [Pg.201]    [Pg.100]    [Pg.400]    [Pg.510]    [Pg.1022]    [Pg.584]    [Pg.332]    [Pg.265]    [Pg.6]    [Pg.29]    [Pg.70]    [Pg.76]    [Pg.658]    [Pg.610]    [Pg.319]    [Pg.339]    [Pg.367]    [Pg.308]    [Pg.58]    [Pg.370]    [Pg.11]    [Pg.67]    [Pg.38]    [Pg.117]    [Pg.187]    [Pg.613]    [Pg.11]    [Pg.371]    [Pg.195]    [Pg.27]    [Pg.337]    [Pg.2]    [Pg.60]    [Pg.342]   
See also in sourсe #XX -- [ Pg.330 ]




SEARCH



Heat properties

Heat transport

Polymer transport

Polymers transport properties

Transport properties

Transporters properties

© 2024 chempedia.info