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Calculation conditions

Various data sources (44) on plasma parameters can be used to calculate conditions for plasma excitation and resulting properties for microwave coupling. Interactions ia a d-c magnetic field are more compHcated and offer a rich array of means for microwave power transfer (45). The Hterature offers many data sources for dielectric or magnetic permittivities or permeabiHty of materials (30,31,46). Because these properties vary considerably with frequency and temperature, available experimental data are iasufficient to satisfy all proposed appHcations. In these cases, available theories can be appHed or the dielectric parameters can be determined experimentally (47). [Pg.340]

TABLE 13-31 Calculated Conditions for each Operation Step... [Pg.1341]

System Based on technical calculations, conditions achievable by System description... [Pg.18]

Compare calculated conditions to the target levels of the zone. [Pg.31]

In this case, the crosslinking density is the sum of the effective crosslinking density and the secondary cyclization, since both crosslinkages are elastically effective. The calculation conditions are the same as Figure 1 except that the number of secondary cycles formed per effective crosslinkage T) is 20. [Pg.248]

Among other parameters, LCA calculates conditional probabilities. A conditional probability is the proportion of members of a given class that scored a certain value on the indicator. Assume that in the depression example we have an indicator of severity of depression that reads How much does your depressed mood interfere with your life Assume further that three latent classes have the following conditional probabilities (see Table 3.3). Notice that the numbers in the columns add up to one, but the rows do not. [Pg.91]

Techniques are available to calculate conditions under which enclosed fires are ventilation- or fuel- controlled. Computer models are available to estimate compartment fire growth and temperature effects. In particular, the zone fire model C-FAST (Jones et al., 2000) is widely used. Additional information on models is contained in Appendix C. [Pg.61]

This method of calculating the conditional power assumes that the observed difference between the treatments at the interim stage is the true difference, termed the conditional power under the current trend. It is also possible to calculate conditional power under other assumptions, for example, that the true treatment difference in the remaining part of the trial following the interim analysis is equal to d. These calculations under different assumptions about how the future data should behave will provide a broad basis on which to make judgements about terminating the trial for futility. [Pg.216]

The main advantage of the effective potential method consists in the relative simplicity of the calculations, conditioned by the comparatively small number of semi-empirical parameters, as well as the analytical form of the potential and wave functions such methods usually ensure fairly high accuracy of the calculated values of the energy levels and oscillator strengths. However, these methods, as a rule, can be successfully applied only for one- and two-valent atoms and ions. Therefore, the semi-empirical approach of least squares fitting is much more universal and powerful than model potential methods it combines naturally and easily the accounting for relativistic and correlation effects. [Pg.260]

Jensen Webb (Ref 43) examined the data predicting the extent of afterburning in fuel-rich exhausts of metal-modified double-base proplnt rocket motors so as to determine the amt of an individual metal which is required to suppress this afterburning. The investigatory means they used consisted of a series of computer codes. First, an equilibrium chemistry code to calculate conditions at the nozzle throat then a nonequilibrium code to derive nozzle plane exit compn, temp and velocity and, finally, a plume prediction code which incorporates fully coupled turbulent kinetic energy boundary-layer and nonequilibrium chemical reaction mechanisms. Used for all the code calcns were the theoretical environment of a static 300 N (67-lb) thrust std research motor operating at a chamber press of S.SMNm 2 (500psi), with expansion thru a conical nozzle to atm press and a mass flow rate... [Pg.899]

The simulations of the cell performance are carried out under the six different calculating conditions listed in Table 10.2. Calculating condition 1 is set as the standard case and all the calculated results are compared with to this. The parameters used for the calculations are also listed in Table 10.3. [Pg.339]

Table 10.2 Calculation conditions for cell performance using the single-unit model. [Pg.340]

Figures 10.16 and 10.17 show the simulated temperature distribution in the electrolyte for the three-cell and ten-cell stack models, respectively. For the three-cell and ten-cell stack models, the flow rates of air and fuel are three times and ten times those for the single-cell stack model, respectively. The other calculation conditions are the same as those employed in the single-cell stack model. In Figure 10.16, the upper and lower diagrams correspond to the upper and the middle cells in the threecell stack, respectively. It can be observed that the maximum temperature is higher in the middle cell than in the upper cell. This is because the generated heat in the middle cell dissipates indirectly to outside the cell stack through the upper and lower cells. This indirect dissipation of the generated heat from the middle cell to the outside cell is smaller in the ten-cell stack, and as a result, the generated heat remains in the middle cell. Accordingly, the temperature in the middle cell in the ten-cell stack... Figures 10.16 and 10.17 show the simulated temperature distribution in the electrolyte for the three-cell and ten-cell stack models, respectively. For the three-cell and ten-cell stack models, the flow rates of air and fuel are three times and ten times those for the single-cell stack model, respectively. The other calculation conditions are the same as those employed in the single-cell stack model. In Figure 10.16, the upper and lower diagrams correspond to the upper and the middle cells in the threecell stack, respectively. It can be observed that the maximum temperature is higher in the middle cell than in the upper cell. This is because the generated heat in the middle cell dissipates indirectly to outside the cell stack through the upper and lower cells. This indirect dissipation of the generated heat from the middle cell to the outside cell is smaller in the ten-cell stack, and as a result, the generated heat remains in the middle cell. Accordingly, the temperature in the middle cell in the ten-cell stack...
Next, as other examples of the simulations for the calculating conditions in Table 10.2, the calculated 5 distribution in the interconnector for the pre-reforming and co-flow pattern cases are shown in Figures 10.38a and 10.39a, respectively. In... [Pg.371]

Figure 9. Variation of particle number with reaction time in batch operation (calculation conditions S = 6.25 g/L H20 I0 = 1.25 g/L H20 Scue = 0.50 g/L... Figure 9. Variation of particle number with reaction time in batch operation (calculation conditions S = 6.25 g/L H20 I0 = 1.25 g/L H20 Scue = 0.50 g/L...
Figure 12. Effect of mean residence time and monomer concentration on steady-state particle number when a plug flow-type prereactor is used for the first stage (calculation conditions SF = 6.25 g/L H20 lF = 1.25 g/L H20 SCmc = 0.50... Figure 12. Effect of mean residence time and monomer concentration on steady-state particle number when a plug flow-type prereactor is used for the first stage (calculation conditions SF = 6.25 g/L H20 lF = 1.25 g/L H20 SCmc = 0.50...
The thermodynamic stability constant of silver sulfadiazine in water has been measured by Boelema et al. (20). They made use of a microcomputer-controlled titrator and measured simultaneously the pH value with a Radiometer G2040C glass electrode and the silver ion concentration with an Orion research 941600 ion-selective silver sulfide electrode. The measured stability constant and standard deviation were logK=3.62i 0.05 n = 9, temperature 25°C, ionic strength 0.1 (sodium nitrate). The calculated conditional stability constant log K at pH 7.4 was 3.57. [Pg.563]

Figure 13.29 Same experimental and calculation conditions as in Figure 13.28, except the values of the ratio of the concentrations of BA and PE, 1 3 (left) and 2 1 (right), of the total solute concentration, 30 g/1 (left) and 40 g/1 (right), and of the MBA concentration in the mobile phase, 10 g/1 (left) and 20 g/1 (right). Volume injected 0.5 ml. Reproduced with permission from I. QuiHones, ]. C. Ford, G. Guiochon, Anal. Chem., 72 (2000) 1495 (Figs. 10 and 12). 2000 American Chemical Society. Figure 13.29 Same experimental and calculation conditions as in Figure 13.28, except the values of the ratio of the concentrations of BA and PE, 1 3 (left) and 2 1 (right), of the total solute concentration, 30 g/1 (left) and 40 g/1 (right), and of the MBA concentration in the mobile phase, 10 g/1 (left) and 20 g/1 (right). Volume injected 0.5 ml. Reproduced with permission from I. QuiHones, ]. C. Ford, G. Guiochon, Anal. Chem., 72 (2000) 1495 (Figs. 10 and 12). 2000 American Chemical Society.
Figure 14.11 Numerical solutions of the reaction-dispersive model obtained for various values of the rate constant of the adsorption-desorption kinetics. Calculation conditions = 1%. Npisp = 1000. Chro-... Figure 14.11 Numerical solutions of the reaction-dispersive model obtained for various values of the rate constant of the adsorption-desorption kinetics. Calculation conditions = 1%. Npisp = 1000. Chro-...
A variety of separation and nonseparation methods have been used to speciate metal ions in the presence of HS, assess complexing capacity of HS, and calculate conditional stability constants and quotients of metal-HS complexes. Because of the extreme amplitude of the topic, only a brief overview of the methods most commonly applied to soil HS is provided here. A number of reviews and book chapters have been published on the topic, to which the reader can refer for details (Saar and Weber, 1982 Stevenson and Fitch, 1986 Weber, 1988 Dabek-Zlotorzynska et al., 1998 Nifant eva et al., 1999). [Pg.159]

The correlation of structures and biological activities with the aid of 2D RDF descriptors leads to reliable predictions. Nevertheless, the matter of structure-activity relationship is a complex problem depending on many atomic and molecular properties and experimental conditions. It is advisable to use several descriptors in combination with 2D RDF descriptors and to adjust the latter ones by adequate selection of calculation conditions for the specific task. [Pg.226]

In this paper, a spherical-shaped micromechanical model is considered. The diameter of the inside sphere is 5(im, the thickness of the outside spherical shell can be changed. The calculation condition for the thermal load is sintered at 1300°C and cooled down to room temperature (25°C). [Pg.405]

Fig. 5. NMR structure ensemble examples calculated by distributed computing with procedure described in Fig. 4. All heavy atoms are displayed. (A) Ne-ocarzinostatin (PDB ID 105P) 60 conformers, (B) cytochrome c552 (PDB ID 2AI5) 20 conformers. Because cytochrome c552 contains many a-helices, the calculation completed very much faster (within a few days) than all (5-protein ne-ocarzinostatin (weeks) using the same calculation conditions (except for the number of final structures). Fig. 5. NMR structure ensemble examples calculated by distributed computing with procedure described in Fig. 4. All heavy atoms are displayed. (A) Ne-ocarzinostatin (PDB ID 105P) 60 conformers, (B) cytochrome c552 (PDB ID 2AI5) 20 conformers. Because cytochrome c552 contains many a-helices, the calculation completed very much faster (within a few days) than all (5-protein ne-ocarzinostatin (weeks) using the same calculation conditions (except for the number of final structures).

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See also in sourсe #XX -- [ Pg.421 ]




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