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Section Rating

The convection section must pick up the difference between the heat absorbed in the radiant [Pg.11]

Using these temperatures, calculate the average fluid temperature, the log mean temperature difference, the average gas temperature and the average gas film temperature. [Pg.12]

Convective heat transfer rate in Btu/hr. Overall convective heat transfer rate in Btu/hr. sq. ft. °F Log mean temperature difference, °F [Pg.12]

The calculated convection surface usually will not correspond to an integral number of tube rows. In many cases, the computed surface is simply rounded up to an even number of tube rows, and the excess is considered a margin of safety. If a more exact rating is desired, it is necessary to assume a new overall efficiency and repeat the entire rating. The results can then be interpolated to the desired number of tubes. [Pg.13]

Finally, calculate the flue gas pressure drop through the convection section using the equation for velocity head,, inches of water. Evaluate the flue gas density at the same average temperature used in calculating the transfer coefficients. [Pg.13]


This chapter deals with qnantal and semiclassical theory of heavy-particle and electron-atom collisions. Basic and nsefnl fonnnlae for cross sections, rates and associated quantities are presented. A consistent description of the mathematics and vocabnlary of scattering is provided. Topics covered inclnde collisions, rate coefficients, qnantal transition rates and cross sections. Bom cross sections, qnantal potential scattering, collisions between identical particles, qnantal inelastic heavy-particle collisions, electron-atom inelastic collisions, semiclassical inelastic scattering and long-range interactions. [Pg.2003]

Perrin J, Leroy O and Bordage M C 1996 Cross-sections, rate constants and transport coefficients in silane chemistry Contr. Plasma Phys 36 3-49... [Pg.2812]

Pipe Section Rate Factor for Single-Acting and Double-Acting Cylinders... [Pg.592]

Following development in the previous section, rate laws of this type can be written in a general form,... [Pg.249]

Section 2 deals with reactions involving only one molecular reactant, i.e. decompositions, isomerisations and associated physical processes. Where appropriate, results from studies of such reactions in the gas phase and condensed phases and induced photochemically and by high energy radiation, as well as thermally, are considered. The effects of additives, e.g. inert gases, free radical scavengers, and of surfaces are, of course, included for many systems, but fully heterogeneous reactions, decompositions of solids such as salts or decomposition flames are discussed in later sections. Rate parameters of elementary processes involved, as well as of overall reactions, are given if available. [Pg.280]

Again the radiative association kinetics described above allow a direct comparison for some realistic values of k and k. For most chemically activated systems at the threshold for unimolecular dissociation, the observed radiative rate constants are of the order of 10-100 s and hence are much below the values expected for k of about 10 s . Therefore, the first limit is most likely to be valid, with the interesting conclusion that the observed unimolecular dissociation rate constant will depend only on the photon density and the absorption cross section (rate constant) at a given wavelength. [Pg.76]

Rate at constant pressure and temperature as a function of overpotential (Section ). Rate at constant potential and pressure as a function of temperature (Section 7.5.11) Rotating disk with ring (Section 7.5.141... [Pg.545]

Cross-sections, rate coefficients and branching ratios for molecules by heavy particle impact (758 sets). [Pg.373]

The critical analysis of the results on foam rheology, proposed by Heller and Kuntamukkula [16], has shown that in most of the experiments the structural viscosity depends on the geometrical parameters of the device used to study foam flow. This means that incorrect data about flow regime and boundary conditions, created at the tube and capillary walls, etc., are introduced in the calculation of viscosity (slip or zero flow rate). Most unclear remains the problem of the effect of the kind of surfactant and its surface properties on foam viscosity and on the regime of foam flow (cross section rate profile and condition of inhibition of motion at the wall surface). [Pg.585]

In this section rate-equilibrium correlations for proton transfer to olefins and aromatic systems will be discussed. Although the kinetic behaviour varies from one unsaturated system to another some general features will become apparent. Most results for proton transfer involving unsaturated carbon have been obtained by studies of an overall reaction in which proton transfer to carbon is involved as a rate-determining step. The mechanisms of reactions of this type were discussed in Sects. 2.2.3 and 2.2.4. In these cases the rate coefficient for proton addition to form a carbonium ion is obtained. However, a few examples will be described where the equilibrium between an unsaturated system and a carbonium ion has been measured giving rate coefficients in both directions. [Pg.161]

Any disruption in the biosynthetic pathway will lead to very low maternal serum UE3. Conditions that cause disruption include fetal anencephaly, placental sulfatase deficiency, fetal death, chromosome abnormalities, molar pregnancy, and Smith-Lemlit Opitz syndrome (SLOS). Placental sulfatase deficiency presents in the infant as X-linked ichthyosis. It is present in approximately 1 in every 2000 males. Because of the lack of uEj, the mother often has delayed onset of labor. The cesarean section rate is significantly higher in these mothers. SLOS is a serious, rare birth defect that is the result of an inborn error in cholesterol metabolism, 7-dehydrosterol-7-reductase deficiency. Down syndrome leads to a modest decrease in uEj. Screening for Down syndrome is now the most common application of uEs measurements. ... [Pg.2185]

In the reduced-dimensionality space the dynamics is treated exactly, e.g.. by the quantum coupled-channel approach. The remaining degrees of freedom are described in one of several approximate ways which will be reviewed below. The advantage of this approach is that it is feasible for systems of arbitrary complexity. In addition, it enables one to calculate cross sections, rate constants, etc. that are implicitly averaged over those degrees of freedom not explicitly treated dynamically, thus enabling a direct comparison to experiments which in most cases are not fully state-resolved. The degrees of freedom which are neither state-resolved experimentally nor treated dynamically will often be the same because they are usually the low-frequency motions such as rotation which are widely populated initially and finally in a collision. In the next section we shall review the elements of this theory for reactive systems with particular emphasis on resonances. [Pg.44]

Peeling and sectioning ratings of grapefruit infused with commercial pectinases at equivalent protein levels varied from 2.5 to 4.0 (Table I). [Pg.143]

Pectinase Peel Rating Section Rating Fluid Loss %... [Pg.143]

While the two pectinases with the best peeling and sectioning ratings did have the highest PG activity per unit protein, other pectinases showed no correlation between ratings and PG activity (4). PE and cellulase activity levels were unrelated to peeling or sectioning ability, as was noted by Bruemmer (1). Fluid loss was not correlated... [Pg.143]

In the rate-based models, the mass and energy balances around each equilibrium stage are each replaced by separate balances for each phase around a stage, which can be a tray, a collection of trays, or a segment of a packed section. Rate-based models use the same m-value and enthalpy correlations as the equilibrium-based models. However, the m-values apply only at the equilibrium interphase between the vapor and liquid phases. The accuracy of enthalpies and, particularly, m-values is crucial to equilibrium-based models. For rate-based models, accurate predictions of heat-transfer rates and, particularly, mass-transfer rates are also required. These rates depend upon transport coefficients, interfacial area, and driving forces. It... [Pg.384]

The design conditions for the convection section are set by the overall design conditions and by the radiant section rating. The flue gas rate, the stack heat content, the stack temperature and the intube... [Pg.17]

The reactions of atoms and small molecules as studied by u.v., vacuum-U.V., and visible spectroscopy are discussed in a review which covers rate constants for addition and recombination reactions of molecules and atoms (includes Na, K, and Rb) collisional cross-sections rate constants for reactions and energy transfers of recently observed diatomic molecules and radicals (includes Lig). ... [Pg.42]

A. Ground State Integral Cross Sections, Rate Constants and Isotope Effects. [Pg.6]

The basic question posed in reactive scattering theory today is simple. Given a potential energy surface for the interacting molecules, what will be the outcome of a collision between them. The outcome is described in various terms such as a reaction probability, distribution of final states, differential cross section, rate constant etc. All of these quantities depend on the initial state of the colliders. [Pg.135]


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Cross-Sections and Rate Coefficients

Cross-sections and Rates

Cross-sections and rate constants

Loss of Rate Due to Poor Material Conveyance in the Feed Section

Maximum flow rate in a pipe of constant cross-sectional

Nature of the Measurements Rate Coefficients and Branching Ratios or Cross Sections

Radiant Section Rating

Reaction Cross Section Relation to the Rate Constant

The Relationship between Rate Constants and Cross Sections

The rate and cross-section of chemical reactions

Transition rate and differential cross section

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