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Molecular thermal conduction layer

In the molecular thermal conduction layer, adjacent to the plate surface, the deviation of the average temperature T from the wall temperature Ts depends linearly on the transverse coordinate ... [Pg.124]

In the molecular thermal conduction layer, adjacent to the tube wall, the deviation of the average temperature T from the wall temperature Ts satisfies the linear dependence (3.3.10). In the logarithmic layer, the average temperature can be estimated using relations (3.3.11), which are valid for liquids, gases, and liquid metals within a wide range of Prandtl numbers, 6 x 10-3 < Pr < 104 [209,212,289],... [Pg.143]

Determination of oxygen. The sample is weighed into a silver container which has been solvent-washed, dried at 400 °C and kept in a closed container to avoid oxidation. It is dropped into a reactor heated at 1060 °C, quantitative conversion of oxygen to carbon monoxide being achieved by a layer of nickel-coated carbon (see Note). The pyrolysis gases then flow into the chromatographic column (1 m long) of molecular sieves (5 x 10-8 cm) heated at 100 °C the CO is separated from N2, CH4, and H2, and is measured by a thermal conductivity detector. [Pg.248]

In these equations x and y denote independent spatial coordinates T, the temperature Tib, the mass fraction of the species p, the pressure u and v the tangential and the transverse components of the velocity, respectively p, the mass density Wk, the molecular weight of the species W, the mean molecular weight of the mixture R, the universal gas constant A, the thermal conductivity of the mixture Cp, the constant pressure heat capacity of the mixture Cp, the constant pressure heat capacity of the species Wk, the molar rate of production of the k species per unit volume hk, the speciflc enthalpy of the species p the viscosity of the mixture and the diffusion velocity of the A species in the y direction. The free stream tangential and transverse velocities at the edge of the boundaiy layer are given by = ax and Vg = —ay, respectively, where a is the strain rate. The strain rate is a measure of the stretch in the flame due to the imposed flow. The form of the chemical production rates and the diffusion velocities can be found in (7-8). [Pg.406]

ORR rate constant as defined by eq 61, 1/s ORR rate constant in Figure 11, cm/s thermal conductivity of phase k, J/cm K relative hydraulic permeability saturated hydraulic permeability, cm electrokinetic permeability, cm catalyst layer thickness, cm parameter in the polarization equation (eq 20) loading of platinum, g/cm molecular weight of species i, g/mol symbol for the chemical formula of species i in phase k having charge Zi... [Pg.483]

Obtain the Taylor-Prandtl modification of the Reynolds analogy between momentum and heat transfer and give the corresponding analogy for mass transfer. For a particular system a mass transfer coefficient of 8.71 x 10-6 m/s and a heat transfer coefficient of 2730 W/m2K were measured for similar flow conditions. Calculate the ratio of the velocity in the fluid where the laminar sub-layer terminates, to the stream velocity. Molecular diffusivity = 1.5 x 10 9 m2/s. Viscosity = 1 mN s/m2. Density = 1000 kg/m3. Thermal conductivity = 0.48 W/m K. Specific heat capacity = 4.0 kJ/kg K. [Pg.306]

Silicon thin film thermal conductivities are predicted using equilibrium molecular dynamics and the Grccn-Kubo relation. Periodic boundary conditions are applied in the direetions parallel to the thin film surfaees (Fig. 5). Atoms near the surfaces of the thin film are subjeeted to the above-described repulsive potential in addition to the Stillinger-Weber potential [75]. Simulations were also performed adding to each surface four layers of atoms kept frozen at their crystallographic positions, in order to eompare the dependence of the predieted thermal eonduetivities on the surface boundary eonditions. We found that the thermal eonduetivities obtained using frozen atoms or the repulsive potential are identical within the statistical deviations, exeept for the in-plane thermal eonduetivity of films with thickness less than 10 nm [79]. Therefore, in the present study, we present only the predietions obtained with the repulsive potential. [Pg.391]

Several strategies based on novel device architectures have been developed in an effort to improve overall thermoelectric efficiency, one of the most promising of which is the use of quantum well superlattices. In certain superlattice systems, the electrical conductivity through the wells is dramatically increased due to an increase in the density of electronic states in the two dimensional system. At the same time, in a layered structure such as a superlattice, thermal conductivity is decreased due to enhanced phonon scattering at interfaces. Hicks, et al. have shown that a significant increase in the figure of merit can be achieved using quantum well superlattices synthesized by molecular beam epitaxy (4). [Pg.283]

J9A,mix in the expressions for 5c and Sc represents a diffusivity instead of a molecular transport property, one must replace a, mix by the thermal diffusivity 0 (= kidpCp, where p = density, Cp = specific heat, and kjc = thermal conductivity) to calculate the analogous heat transfer boundary layer thickness Sj and the Prandtl number [i.e., Pr = d/p)ja. In the creeping flow regime, where g 9) = I sine. [Pg.295]

It is necessary to replace A, mix inequation (11-111) for c.iocai by the thermal conductivity, which corresponds to the molecular transport property for heat transfer, to calculate the local heat transfer coefficient, by analogy. However, as mentioned above, it is necessary to replace j0A,mix in the expression for Sc by the thermal diffusivity to calculate the analogous thermal boundary layer... [Pg.299]

Once again, mass diffusivity J0a, mix and thermal conductivity tc in these expressions represent molecular transport properties via Pick s and Fourier s law, respectively. However, the fluid properties that appear in Sc and St should be interpreted as diffusivities, not molecular transport properties. In terms of the analogies between heat and mass transfer, sometimes 30A,mix represents a diffusivity, and other times it represents a molecular transport property. This ambiguity does not exist in the corresponding expressions for heat transfer. In general, 30a, mix represents a diffusivity in the mass transfer equation and in expressions for the boundary layer thickness Sc. [Pg.349]

The geometry of the molecules in the adsorbed layer and the resultant structure of the adsorbed layer on a molecular scale are fundamental to the lubrication phenomena, and knowledge of the mechanism on this scale is essential for any major technological leaps in this area. However, while there has been a significant amount of work on a macroscopic scale to study the thickness of the film, its rheology, thermal conductivity, oxidation ability [5], and corrosion, there has been only a very limited effort to determine the adsorption properties [6], and no studies have been carried out, to the authors knowledge, to understand the molecular structure of the adsorbed film in relation to lubrication. [Pg.431]

Early in the year 2000, based on molecular dynamics (MD) simulation, the thermal conductivity of suspended single-layer graphene had been predicted to be as high as 6000 W/mK. This value is higher than for any other material. The experimental measurement of thermal conductivity of graphene... [Pg.27]


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See also in sourсe #XX -- [ Pg.143 ]




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Conducting layers

Layer thermal conduction

Molecular conduction

Molecular conductivity

Molecular layering

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