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Rate evaluations

Various experimental methods to evaluate the kinetics of flow processes existed even in the last centuty. They developed gradually with the expansion of the petrochemical industry. In the 1940s, conversion versus residence time measurement in tubular reactors was the basic tool for rate evaluations. In the 1950s, differential reactor experiments became popular. Only in the 1960s did the use of Continuous-flow Stirred Tank Reactors (CSTRs) start to spread for kinetic studies. A large variety of CSTRs was used to study heterogeneous (contact) catalytic reactions. These included spinning basket CSTRs as well as many kinds of fixed bed reactors with external or internal recycle pumps (Jankowski 1978, Berty 1984.)... [Pg.53]

The component failure rate data used as input to the fault tree model came from four basic sources plant records from Peach Bottom (a plant of similar design to Limerick), actual nuclear plant operating experience data as reported in LERs (to produce demand failure rates evaluated for pumps, diesels, and valves), General Electric BWR operating experience data on a wide variety of components (e.g., safety relief SRV valves, level sensors containment pressure sensors), and WASH-1400 assessed median values. [Pg.120]

From these rate evaluations it is therefore possible to calculate the equilibrium constants Kx and K2 separately. Table 5-1 presents data for pK and pK2 for a series of diazonium ions taken from the paper of Jahelka et al. (1973 a), and pATm values published by Beranek et al. (1973) for the same diazonium ions. Instructive data from Machackova and Sterba (1972 a) and from Littler (1963) are also included in the table. [Pg.94]

When dealing with reactions where a liquid feed must be vaporized prior to being fed to the reactor proper, one must state very clearly whether the space velocity is based on the volumetric flow rate of the feed as a liquid or as a gas. Unless an explicit statement to the contrary is made, the term space velocity in this text will refer to the ratio of the volumetric flow rate evaluated at reactor inlet conditions tc> the reactor volume. [Pg.256]

In equation 1.75, pt0 and are the values of the apparent viscosity for the lower and upper Newtonian regions respectively. The constant ym is the shear rate evaluated at the mean apparent viscosity (po + p. )/2. [Pg.52]

When the scalar spectrum is not fully developed, the vortex-stretching term Vf will depend on the scalar spectral energy transfer rate evaluated at the scalar-dissipation wavenumber 7 (kd, O-32 Like the vortex-stretching term Vf appearing in the transport... [Pg.107]

As an excellent, simple example of how fluctuating parameters can affect a reacting system, one can examine how the mean rate of a reaction would differ from the rate evaluated at the mean properties when there are no correlations among these properties. In flow reactors, time-averaged concentrations and temperatures are usually measured, and then rates are determined from these quantities. Only by optical techniques or very fast response thermocouples could the proper instantaneous rate values be measured, and these would fluctuate with time. [Pg.216]

Zone I combustion proceeds at an overall rate equal to the product of the intrinsic burning rate, evaluated at the ambient oxygen concentration, and the total internal surface area. The char diameter necessarily stays constant and the particle density continually decreases as particle mass is evenly removed throughout the particle on the pore surfaces (constant-diameter combustion). [Pg.540]

To find how pore resistance influences the rate evaluate Mj or then find from the above equations or figures, and insert < into the rate equation. Desirable processing range Fine solids are free of pore diffusion resistance but are difficult to use (imagine the pressure drop of a packed bed of face powder). On the other hand a bed of large particles have a small Ap but are liable to be in the regime of strong pore diffusion where much of the pellets interior is unused. [Pg.391]

J C Leung, "The Omega Method for Discharge Rate Evaluation", International Symposium on Runaway Reactions and Pressure Relief Design, 367-393, AlChE, 1995, ISBN 0-8169-0676-9... [Pg.221]

In conclusion we should stress that quantification of rates of redox reactions in natural systems is difficult. Numerous compound- and system-specific factors may influence the overall reaction rate. Evaluation of the relative reactivities of a series of structurally related compounds that are likely to react by the same reaction mechanism(s), may, however, provide important insight into the processes determining a given reaction in a given system. Such information may allow at least order-of-magnitude estimates of how fast a given compound will undergo oxidation or reduction in that system. [Pg.602]

Reaction of dissolved gases in clouds occurs by the sequence gas-phase diffusion, interfacial mass transport, and concurrent aqueous-phase diffusion and reaction. Information required for evaluation of rates of such reactions includes fundamental data such as equilibrium constants, gas solubilities, kinetic rate laws, including dependence on pH and catalysts or inhibitors, diffusion coefficients, and mass-accommodation coefficients, and situational data such as pH and concentrations of reagents and other species influencing reaction rates, liquid-water content, drop size distribution, insolation, temperature, etc. Rate evaluations indicate that aqueous-phase oxidation of S(IV) by H2O2 and O3 can be important for representative conditions. No important aqueous-phase reactions of nitrogen species have been identified. Examination of microscale mass-transport rates indicates that mass transport only rarely limits the rate of in-cloud reaction for representative conditions. Field measurements and studies of reaction kinetics in authentic precipitation samples are consistent with rate evaluations. [Pg.95]

Photoinitiator concentration 1 mol% of benzophenone moieties in the HDDA/APDG mixture. Irradiation performed by a medium-pressure linear (15 cm) Hg lamp (5(X) W) on a 10 pm thick liquid film between two NaCl discs located at a distance of 20 cm Half-time of the process as determined by IR spectroscopy Polymerization rate evaluated at ti/2 and expressed as % conversion over time... [Pg.136]

Polymerization rate evaluated at t /2 and expressed as % conversion over time... [Pg.136]

Polymerization conditions see Table 1 Half-time of the process, as determined by IR spectroscopy Polymerization rate evaluated at ti/2 and expressed as % conversion over time... [Pg.140]

An other approximation is to use the energy release rate evaluated on basis of the experimental as the critical energy release rate, since it is hardly dependant on the level of residual stress (see Table 6 as well as Fig, 7). This would give a critical energy release rate of about 650 J/m, Worth adding is that this value is only valid in mode I, and not in mixed... [Pg.474]

The actual rate of reaction is related to the reaction rate evaluated at the bulk concentrations. The actual rate can be expressed in terms of the rate per unit volume, —rA, trie rate per unit mass, and the rate per unit surface area, —rX, which are related by the equation... [Pg.757]

It was recommended that the target values for each proficiency test should be released soon after the deadline for data submission for the world-wide test. It was also requested that other field intercomparison exercises (gamma does rate evaluation by in-situ gamma-spectrometry, sampling in aquatic systems, etc.) should be organized. [Pg.210]


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See also in sourсe #XX -- [ Pg.96 , Pg.97 , Pg.98 , Pg.99 , Pg.100 , Pg.101 , Pg.102 , Pg.103 , Pg.104 ]




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