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Transport coefficients of liquids

Relaxation times and transport coefficients of liquid HMX obtained from MD simulations. [Pg.294]

In Section 2 the DFT is briefly reviewed and in Section 3 a Langevin-diffusion(L-D) equation for the density field n r,t) is presented. In Section 4 we consider, as applications of the TD-DFT, (A) density fluctuations in liquids and solutions and (B)mass flow around a fixed petrticle to calculate transport coefficients of liquids. Section 5 contains some remarks and summary of this paper. [Pg.131]

The theory for various molecular dynamics simulation algorithms for the calculation of transport coefficients of liquid crystals is presented. We show in particular how the thermal conductivity and the viscosity are obtained. The viscosity of a nematic liquid crystal has seven independent components because of the lower symmetry. We present numerical results for various phases of the Gay-Berne fluid even though the theory is completely general and applicable to more realistic model systems. [Pg.325]

We have now reviewed most of the theory necessary for the evaluation of transport coefficients of liquid crystals. We are going to start by showing how the thermal conductivity can be calculated. In a uniaxially symmetric system this transport coefficient is a second rank tensor with two independent components. The component An n relates temperature gradients and heat flows in the direction parallel to the director. The component Aj j relates forces and fluxes perpendicular to the director. The generalised Fourier s law reads... [Pg.336]

P. J. Daivis and D. J. Evans, Transport Coefficients of Liquid Butane near the Boiling Point by Equilibrium Molecular Dynamics, J. Chem. Phys. [Pg.356]

The elucidation of the temperature dependence of the transport coefficients of liquids is complicated by the fact that thermal expansion of the liquid takes place together with the rise in temperature, so that the pure temperature and the volumetric dependence of the transport processes are combined in isobaric observations of the temperature dependence.1 7 Thus we have... [Pg.137]

Luo, H. Hoheisel, C. (1992). Computation of transport coefficients of liquid benzene and cyclohexane using rigid pair interaction models. J. Chem. Phys., 96, 3173-3176. [Pg.71]

Table 9.6. Computed and experimental transport coefficients of liquid benzene. Table 9.6. Computed and experimental transport coefficients of liquid benzene.
It could be expected, that combustion reactions and possibly flames can be produced in such dense supercritical mixtures. Technical aspects of hydrothermal oxydation at moderate pressures have already been tested and discussed [7,8]. The study of combustion and flames in supercritical phases offers several possibilities 1. The variation of pressure over wide ranges should influence reaction mechanisms and flame characteristics because the density can be changed from low, gas-like, to high, liquid-like, values. 2. The variable temperature of the dense, fluid environment can have an influence on reactions and flames. 3. The chemical and physical character of this environment can be varied considerably, for example by using supercritical water as the major component, as in the present experiments. Certainly, the knowledge of transport coefficients of gases involved is desirable. For water the viscosity has been determined to... [Pg.1]

Usually, the values of the transport coefficients for a gas phase are extremely sensitive to pressure, and therefore predictive methods specific for high-pressure work are desired. On the other hand, the transport properties of liquids are relatively insensitive to pressure, and their change can safely be disregarded. The basic laws governing transport phenomena in laminar flow are Newton s law, Fourier s law, and Fick s law. Newton s law relates the shear stress in the y-direction with the velocity gradient at right angles to it, as follows ... [Pg.92]

In ThFFF, the fundamental retention parameter X is related to the temperature drop across the channel AT and the transport coefficients of the polymer-carrier liquid system by... [Pg.186]

We have presented EMD and NEMD simulation algorithms for the study of transport properties of liquid crystals. Their transport properties are richer than those of isotropic fluids. For example, in a uniaxially symmetric nematic liquid crystal the thermal conductivity has two independent components and the viscosity has seven. So far the different algorithms have been applied to various variants of the Gay-Beme fluid. This is a very simple model but the qualitative features resembles those of real liquid crystals and it is useful for the development of molecular dynamics algorithms for transport coefficients. These algorithms are completely general and can be applied to more realistic model systems. If the speed of electronic computers continues to increase at the present rate it will become possible to study such systems and to obtain agreement with experimental measurements in the near future. [Pg.354]

The values of the transport coefficients obtained for the Gay-Beme fluid, agree qualitatively with the transport coefficients of real liquid crystals. The thermal conductivities of nematic liquid crystals consisting of prolate ellipsoids are greater in the parallel direction than in perpendicular the direction. The reverse is true for nematic systems composed of oblate ellipsoids. [Pg.354]

Yaws, C.L. (1995), Handbook of Transport Property Data Viscosity, Thermal Conductivity and Diffusion Coefficients of Liquids and Gases , Gulf, Houston. [Pg.55]

Here, the electroosmotic flow is proportional to the proton current density jp with a drag coefficient n (wx). D Arcy flow as the mechanism of water backflow proceeds in the direction of the negative gradient of liquid pressure, which (for A P% = 0) is equal to the gradient of capillary pressure. The density of water, cw, and the viscosity, /1, are assumed to be independent of w. The transport coefficient of D Arcy flow is the hydraulic permeability K wx). [Pg.466]

These results prompted a number of experiments in subsequent missions designed to measure diffusion coefficients of liquid metals. Some of these experiments found a power law dependence on temperature, with the exponent varying around 2 for different materials, while others found a better fit with an Arrhenius model. However, all of the microgravity experiments consistently measured diffusion coefficients that were 30-50% lower than the accepted values, suggesting that all existing transport data for liquid metals may be contaminated by unwanted convection. A recent analysis demonstrated the difficulty of eliminating convective transport in such measurements in normal gravity.f ... [Pg.1636]

We first give a concise review of the effects of orientation and crystallinity on the barrier properties of polymeric materials, paying particular attention to their effects on the solubility and diffusion coefficients. This will provide useful background for considering the transport properties of liquid crystal polymers which, because of their unique properties, may have some role to play in the quest for improved barrier polymers. [Pg.61]

Transient permeation experiments were conducted on the copolyester films using a series of gases in the same manner described previously. In Table 5, the transport coefficients of the liquid crystalline films can be compared with amorphous and semi-crystalline PET(22). [Pg.84]

We note a significant difference between the liquid/liquid and the liquid/solid cases. For the liquid/solid case, convection in ascending fronts increases the front velocity but in the liquid/liquid case, convection slows the front. Convection increases the velocity of pH fronts and BZ waves. Why the difference between liquid/liquid frontal polymerization and other frontal systems In liquid/liquid systems the convection also mixes cold monomer into the reaction zone, which lowers the front temperature. The front velocity depends more strongly on the front temperature than on the effective transport coefficient of the autocatalyst. Convection cannot mix monomer into the reaction zone of a front with a solid product but only increases thermal transport so the velocity is increased. [Pg.111]

We now outline the techniques which have been developed to measure the principal electron transport parameters of liquid semiconductors. The three parameters which are most commonly investigated are the conductivity (a), the Hall coefficient (R) and the thermoelectric power (S). [Pg.386]

The usual orders of magnitude for effective transport coefficients of gases, liquids, and porous solid particles are [13] ... [Pg.49]

Processes involving water transport and transformation. What are the relevant mechanisms and transport coefficients of water fluxes (diffusion, convection, hydraulic permeation, electroosmotic drag) What are relevant mechanisms and rates of phase changes (between liquid water, water vapor, surface water, water in membrane) These mechanisms and relevant parameters are amenable to evaluation by ex situ diagnostics. The statistical theory of random composite media [136-138] and percolation theory [44-46] provides various tools for assessing effective parameters of transport and interfacial processes, as discussed in Section 8.4. [Pg.413]

Modern kinetic theory is able to predict the transport coefficients of the Lennard-Jones liquid (1-center Lennard-Jones interaction between particles) to a fairly good approximation (Karkheck 1986 Hoheisel 1993). The results of these theories have been compared in detail with the exact MD computation results (Borgelt et al. 1990). Comparisons for self-diffusion, shear viscosity and thermal conductivity are presented in Figures 9.2-9.4. [Pg.195]

Only the transport properties of pure substances are considered here. However, also for binary mixture systems, there are a lot of interesting results for transport coefficients of atomic liquids and a few studies for molecular liquids. Obviously, for atomic liquids all the thermal transport coefficients, including the thermal diffusion coefficient, can be obtained by MD calculations with reasonable accuracy. For molecular mixtures, the presently available theoretical investigations are too rare to give a sufficient picture of the transport phenomena. To be more specific, even the sign of the thermal diffusion coefficient of a molecular liquid mixture of about equal masses of the component molecules is difficult to obtain by MD calculations. [Pg.208]

Kozlov, A.D., Kuznetsov, V.M. Mamonov, Ju.V. (1982b). Method of obtaining reference data on the transport coefficients of gases and liquids. Teplofizicheskie svoistva veshchestv i materialov (Thermophysical properties of substances and materials), collection. Moscow Izd. Standartov, No. 17,148-161. [Pg.476]

In general, the volatilization rate, iJy, is a first-order kinetic process (Appendix D-4 Liss and Slater, 1974 Mackay and Leinonen, 1975). For hi ly volatile compounds and for Henry s law constant He > 3000 torr volatilization rate is determined by the diffusion through the liquid-phase boundary layer (Appendix D-5). In cases where He < 0 torr M , the diffusion through the gas-phase boundary layer limits the volatilization rate. For conditions between 3000 and 10 torr both liquid and gas phase are significant. In these cases, the mass transport coefficients of the chemical in the water column are estimated from representative values of mass transport coefficient for oxygen reaeration and water where liquid-phase resistance and gas-phase resistance are controlled, respectively. [Pg.8]

There are numerous more advanced theories of transport coefficients in liquids, mostly based on nonequilibrium classical statistical mechanics. Some are based on approximate representations of the time-dependent reduced distribution function and others are based on the analysis of time correlation functions, which are ensemble averages of the product of a quantity evaluated at time 0 and the same quantity or a different quantity evaluated at time t For example, the self-diffusion coefficient of a monatomic liquid is given by " ... [Pg.1193]


See other pages where Transport coefficients of liquids is mentioned: [Pg.152]    [Pg.9]    [Pg.70]    [Pg.284]    [Pg.164]    [Pg.111]    [Pg.188]    [Pg.284]    [Pg.284]    [Pg.209]    [Pg.5]    [Pg.431]    [Pg.75]    [Pg.8]    [Pg.99]    [Pg.35]   
See also in sourсe #XX -- [ Pg.61 , Pg.62 ]




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