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Velocity calculation

Suppliers process equipment and rates higher capacity units may be available. SO concentration includes sum of initial reaction gas plus equalizer diluent air. Nominal reaction gas velocity calculated in absence of organics. [Pg.87]

A. Solid particles suspended in agitated vessel containing vertical baffles, continuous phase coefficient -2 + 0.6Wi f,.Wi D Replace Osi p with Vj = terminal velocity. Calculate Stokes law terminal velocity [S] Use log mean concentration difference. Modified Frossling equation K, -< T.d,P. [97] [146] p.220... [Pg.616]

The results obtained were probably as accurate and precise as any available and, consequently, were unique at the time of publication and probably unique even today. Data were reported for different columns, different mobile phases, packings of different particle size and for different solutes. Consequently, such data can be used in many ways to evaluate existing equations and also any developed in the future. For this reason, the full data are reproduced in Tables 1 and 2 in Appendix 1. It should be noted that in the curve fitting procedure, the true linear velocity calculated using the retention time of the totally excluded solute was employed. An example of an HETP curve obtained for benzyl acetate using 4.86%v/v ethyl acetate in hexane as the mobile phase and fitted to the Van Deemter equation is shown in Figure 1. [Pg.319]

Cross-draft velocity was normalized by dividing the measured cross-draft ve-locit by the capture velocity calculated at the tatik centerline. Capture velocity at the tank centerline was calculated using Silverman s - centerline velocity (Eq. (JO.l)) for unflanged slot hoods. There was considerable scatter in the data, show ing chat cross-draft velocity alone is not responsible for low capture efficiency. [Pg.823]

At lower velocities the valve has less pressure drop and thus has less maintenance associated with it. Velocities calculated from this equation can be used to compare valve designs. [Pg.300]

For cylinders with horizontal axes, the initial trajectory will be low, typically 5° or 10°. Table 9.10 shows maximum ranges for initial velocities calculated by each method with various low trajectory angles assumed. [Pg.329]

Typical velocities in plate heat exchangers for waterlike fluids in turbulent flow are 0.3-0.9 meters per second (m/s) but true velocities in certain regions will be higher by a factor of up to 4 due to the effect of the corrugations. All heat transfer and pressure drop relationships are, however, based on either a velocity calculated from the average plate gap or on the flow rate per passage. [Pg.395]

Compared with the parabolic profile for a Newtonian fluid (n = 1), the profile is flatter for a shear-thinning fluid ( < 1) and sharper for a shear-thickening fluid (n > l). The ratio of the centre line (uCl) to mean (k) velocity, calculated from equation 3.133, is ... [Pg.124]

However, it was Maxwell in 1848 who showed that molecules have a distribution of velocities and that they do not travel in a direct line. One experimental method used to show this was that ammonia molecules are not detected in the time expected, as derived from their calculated velocity, but arrive much later. This arises l om the fact that the ammonia molecules tnterdiffuse among the air moixules by intermolecular collisions. The molecular velocity calculated for N-ls molecules from the work done by Joule in 1843 was 5.0 xl02 meters/sec. at room temperature. This implied that the odor of ammonia ought to be detected in 4 millisec at a distance of 2.0 meters from the source. Since Maxwell observed that it took several minutes, it was fuUy obvious that the molecules did not travel in a direct path. [Pg.11]

The length of chamber required to settle a given particle size can be estimated from the settling velocity (calculated using Stokes law) and the gas velocity. A design procedure is given by Jacob and Dhodapkar (1997). [Pg.448]

Water flows through a 45° expansion pipe bend at a rate of 200 gpm, exiting into the atmosphere. The inlet to the bend is 2 in. ID, the exit is 3 in. ID, and the loss coefficient for the bend is 0.3 based on the inlet velocity. Calculate the force (magnitude and direction) exerted by the fluid on the bend relative to the direction of the entering stream. [Pg.141]

The mechanistic model developed in the last section is applied to the data collected experimentally. Bubble diameter and bubble velocity calculations were based on the empirical equations obtained from frame-by-frame analysis of high-speed motion pictures taken under the respective operating conditions (Yang et al., 1984c). The equations used are ... [Pg.306]

The Eulerian gas velocity field required in both the mass balance and the above transport equation for nh is found by an approximate method first, the complete field of liquid velocities obtained with FLUENT is adapted downward because the power draw is smaller under gassed conditions next, in a very simple way of one-way coupling, the bubble velocity calculated from the above force balance is just added to this adapted liquid velocity field. This procedure makes a momentum balance for the bubble phase redundant this saves a lot of computational effort. [Pg.205]

The electron therefore has about 2 percent probability of penetrating the barrier. However, if it is considered that the electron oscillates with a wavelength of about 2 bohr radii (a0 = 5.3 x 1(Anm), the electron velocity calculated from its momentum p = h/X = mv, corresponds to h/2mao. It therefore collides h/2ma times per second (i.e. 1.3 x 1017) with the barrier and penetrates after 1(A15 seconds, and moves freely through the crystal. [Pg.316]

A spherical glass particle is allowed to settle freely in water. If the particle starts initially from rest and if the value of the Reynolds number with respect to the particle is 0.1 when it has attained its terminal falling velocity, calculate ... [Pg.28]

Glass spheres are fluidised by water at a velocity equal to one half of their terminal falling velocities. Calculate ... [Pg.69]

The sizing of piping is based upon a hydraulic analysis for the water distribution network for the WCCE. The main delivery pipe should be sized to provide 150% of the design flow rate. A residual pressure and flow requirement at the most remote hydrocarbon process or storage location from the supply source dictates the sizing for the remaining system. Normal reliability requirements usually suggest that minimum of two sources of supply be available that are in themselves remote from each other. Therefore two remote flow calculations must be performed to determine the minimum pipe distribution size. NFPA 24 requires that the minimum residual pressure available in a fire main not be less than 6.9 bars (100 psi.). Velocity calculations should be performed which verify flows are not more than the limits of the material that is employed. [Pg.209]

Alternatively the radar sensor specific measured ranges and velocities ml can be used for a track update. In this case the tracking procedure can even be applied in the low target detection situation where the multilateration process cannot be applied. In the range-velocity-to-track association scheme the corresponding measurement equation is based on range and velocity calculations and has a nonlinear analytical structure,... [Pg.306]

The velocity calculated by dividing the volumetric flow rate by the whole cross-sectional area of the bed is known as the superficial velocity u. The mean velocity within the interstices of the bed is then ub = ule. [Pg.295]

D. COMPARISON OF DETONATION VELOCITY CALCULATIONS WITH EXPERIMENTAL RESULTS... [Pg.286]


See other pages where Velocity calculation is mentioned: [Pg.214]    [Pg.491]    [Pg.1537]    [Pg.2190]    [Pg.549]    [Pg.97]    [Pg.237]    [Pg.230]    [Pg.926]    [Pg.230]    [Pg.476]    [Pg.244]    [Pg.399]    [Pg.65]    [Pg.279]    [Pg.46]    [Pg.17]    [Pg.23]    [Pg.570]    [Pg.61]    [Pg.303]    [Pg.187]    [Pg.289]   
See also in sourсe #XX -- [ Pg.138 ]




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Bubble velocity calculations

Burning-velocity calculations

Calculation for weak velocity gradient

Calculation of Axial Velocities

Calculation of Radial Velocities

Calculation of Velocity Distributions

Cross-flow velocity calculating

Erosive velocities calculation

Example Calculation of the Gurney Velocity for a General Purpose Bomb

Fluid dynamics velocity calculation

Friction velocity, calculation

Mean-velocity field calculations

Pressure drop, limiting velocity and calculation of column dimensions

Radial velocity calculations

Sample Calculation with One-velocity Model

Sonic velocity calculation

Streaming velocity calculated

Superficial velocity calculations

Velocity calculations for

Velocity correlation coefficients calculation

Velocity correlation function calculation

Velocity, ionic calculation

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