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Conduction parameter

As the pressure increases from low values, the pressure-dependent term in the denominator of Eq. (101) becomes significant, and the heat transfer is reduced from what is predicted from the free molecular flow heat transfer equation. Physically, this reduction in heat flow is a result of gas-gas collisions interfering with direct energy transfer between the gas molecules and the surfaces. If we use the heat conductivity parameters for water vapor and assume that the energy accommodation coefficient is unity, (aA0/X)dP — 150 I d cm- Thus, at a typical pressure for freeze drying of 0.1 torr, this term is unity at d 0.7 mm. Thus, gas-gas collisions reduce free molecular flow heat transfer by at least a factor of 2 for surfaces separated by less than 1 mm. Most heat transfer processes in freeze drying involve separation distances of at least a few tenths of a millimeter, so transition flow heat transfer is the most important mode of heat transfer through the gas. [Pg.678]

Following the procedure described in section 2.1, initially, conductivity parameters of dozens of materials were analyzed. Below, we present data for conductivity of typical representatives of families of conductive materials, which we used in our study. Data is given in Table 1. [Pg.47]

Thermal conductivity parameter K of die six Cu samples, before (first three items) and after (last three items) annealing at 450°C... [Pg.271]

Cardiovascular (mild increase) diastolic blood pressure and EKG conduction parameters with daily doses >3.5 mg/kg Treatment requires serum level and EKG monitoring... [Pg.449]

Weight gain Cardiovascular (blood pressure and EKG conduction parameter changes, especially with daily doses >... [Pg.758]

As we shall see, the solution conductivity depends on the ion concentration and the characteristic mobility of the ions present. Therefore, conductivity measurements of simple, one-solute solutions can be interpreted to indicate the concentration of ions (as in the determination of solubility or the degree of dissociation) or the mobility of ions (as in the investigations of the degree of solvation, complexation, or association of ions). In multiple-solute solutions, the contribution of a single ionic solute to the total solution conductivity cannot be determined by conductance measurements alone. This lack of specificity or selectivity of the conductance parameter combined with the degree of tedium usually associated with electrolytic conductivity measurements has, in the past, discouraged the development of conductometry as a widespread electroanalyti-cal technique. Today, there is a substantial reawakening of interest in the practical applications of conductometry. Recent electronic developments have resulted in automated precision conductometric instrumentation and applications... [Pg.237]

The is a dimensionless overpotential variable and is a dimensionless conduction parameter, in which the group ai Lp is a characteristic property for electrode reaction, while Lhc is a characteristic property for conduction resistance. [Pg.255]

Electrical conductivity is a critical issue in nonaqueous electrochemistry, since the use of nonaqueous solvents, which are usually less polar than water, means worse electrolyte dissolution, worse charge separation, and, hence, worse electrical conductivity compared with aqueous solutions. In this section, a short course on electrical conductivity in liquid solutions is given, followed by several useful tables summarizing representative data on solution conductivity and conductivity parameters. [Pg.27]

Table 5 Typical Conductance Parameters for Lithium Salts in Different Solvents... [Pg.35]

Table 6 Conductance Parameters for LiAsF6 in Different Solutions... [Pg.36]

In the electroklnetic literature Du, or closely related ratios, are represented by different symbols. Dukhln himself used the symbol Rel In the Australian literature a "surface conduction parameter" A Is Introduced, which is identical to our Du and a quantity p which is equal to A D +D )/D for a z-z electrolyte, l.e. for ions of equal difTuslvlty p = 2Du. The very idea that the ratio K°/aK is Important In discriminating various electroklnetic regimes is older, and has for Instance been put forward by Blkerman ... [Pg.511]

There have been several attempts made to correlate p to other conductivity parameters like Edc and inter-carrier-ion distance decrease monotonically with increasing concentration. This is in... [Pg.293]

In the current notation, the transport coefficients for heat and species mass are defined in terms of the superficial flow velocity. The species mass diffusivity - and the heat conductivity parameters may alternatively be expressed in terms of the interstitial gas flow velocity applying the following relations [3] Dez = sD z icl k z = ... [Pg.959]

Table 2 Mean values of water pH, Total Dissolved Solids (TDS) and conductivity parameters (n = 40)... Table 2 Mean values of water pH, Total Dissolved Solids (TDS) and conductivity parameters (n = 40)...
In this work, an attempt was made to prepare IrSbs by liquid-solid phase sintering (LSPS) and hot pressing of pulverized LSPS powders. The LSPS powder were characterized by using an X-ray diffractometer. These procedures were also applied to form an IrSbs-CoSba solid solution. The electrical conduction parameters of these materials were examined on the electrical measurement. The thermal stability of the hot-pressed IrSbs was also investigated. [Pg.583]

The moisture flux due to capillarity can be expressed in terms of the product of a liquid conductivity parameter and moisture gradient. In this case, the governing equation has, in fact, the same form as the diffusion equation. [Pg.1682]

For a crossflow exchanger, temperature gradients in the wall exist in the x and y directions (two fluid flow directions). As a result, two longitudinal conduction parameters Xh and Xc are used to take into account the longitudinal conduction effects in the wall. Detailed tabular results are presented in Ref. 15, as reported by Chiou, on the effect of Xh and X, on the exchanger e for an unmixed-unmixed crossflow exchanger. [Pg.1289]

From the known heat capacity rates on each fluid side, compute C = Cmm/Cmax. From the known UA, determine NTU = fM/Cmin. Also calculate the longitudinal conduction parameter X. With the known NTU, C, X, and the flow arrangement, determine the crossflow exchanger effectiveness (from either closed-form equations of Table 17.6 or tabular/ graphical results from Kays and London [20]. [Pg.1342]

Now calculate the core dimensions. In the first iteration, use NTU computed in step 2. For subsequent iterations, calculate longitudinal conduction parameter X and other dimensionless groups for a crossflow exchanger. With known e, C, and X, determine the correct value of NTU using either a closed-form equation or tabulated/graphical results [10], Determine A, from NTU using U, from previous step and known Cmm. [Pg.1344]

X Longitudinal wall conduction parameter based on the total conduction area, X =... [Pg.1395]


See other pages where Conduction parameter is mentioned: [Pg.2]    [Pg.575]    [Pg.14]    [Pg.174]    [Pg.288]    [Pg.88]    [Pg.52]    [Pg.282]    [Pg.193]    [Pg.2]    [Pg.385]    [Pg.558]    [Pg.45]    [Pg.471]    [Pg.532]    [Pg.1262]    [Pg.325]    [Pg.619]    [Pg.139]    [Pg.2]    [Pg.111]    [Pg.193]    [Pg.422]    [Pg.1287]    [Pg.1293]    [Pg.305]   
See also in sourсe #XX -- [ Pg.49 ]




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