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Flow rate volume

Now integrate the equation (5) taking into account the formulae for pi and pN. As a result we arrive to the specific volume flow rate in a film, referred to the unit of length for cross section ... [Pg.617]

A simple law, known as Darcy s law (1936), states that the volume flow rate per unit area is proportional to the pressure gradient if applied to the case of viscous flow through a porous medium treated as a bundle of capillaries,... [Pg.580]

Here z denotes distance measured along the tube from the injection point and f is the volume flow rate of carrier gas, per unit total cross-section. [Pg.107]

Torr (mm of mercury) Torr Volume flow rate ... [Pg.108]

Interfacial Mass-Transfer Coefficients. Whereas equiHbrium relationships are important in determining the ultimate degree of extraction attainable, in practice the rate of extraction is of equal importance. EquiHbrium is approached asymptotically with increasing contact time in a batch extraction. In continuous extractors the approach to equiHbrium is determined primarily by the residence time, defined as the volume of the phase contact region divided by the volume flow rate of the phases. [Pg.62]

Holdup and Flooding. The volume fraction of the dispersed phase, commonly known as the holdup can be adjusted in a batch extractor by means of the relative volumes of each Hquid phase added. In a continuously operated weU-mixed tank, the holdup is also in proportion to the volume flow rates because the phases become intimately dispersed as soon as they enter the tank. [Pg.69]

Both catalyst space velocity and bed geometry play a role. The gas hourly space velocity (GHSV) is used to relate the volumetric flow rate to the catalyst volume. GHSV has units of inverse hour and is defined as the volume flow rate per catalyst volume. [Pg.506]

G Mass velocity kg/(s-m") lb/(s-fP) q Volume flow rate mVs ftVs... [Pg.881]

General Principles There are two main types of mass flowmeters (1) the so-called true mass flowmeter, which responds directly to mass flow rate, and (2) the inferential mass flowmeter, which commonly measures volume flow rate aud flmd density separately. A variety of types of true mass flowmeters have been developed, including the following (a) the Maguus-effect mass flowmeter, (b) the axial-flow, transverse-momentum mass flowmeter, (c) the radial-flow, transverse-momentum mass flowmeter, (d) the gyroscopic transverse-momentum mass flowmeter, aud (e) the thermal mass flowmeter. Type b is the basis for several commercial mass flowmeters, one version of which is briefly described here. [Pg.897]

The results of a specific case study are shown in Fig. 26-49. This depicts the change in inbreathing volume flow rate as a function of time. The middle curve describes the case when the tank is filled with dry air that is, no condensation occurs. When the air is saturated with water vapor at 55°C (131°F) and condensation occurs, the top curve is obtainea. The bottom line represents the volume flow rate brought about by thermal contraction alone, not including the amount condensed. Because of the heat of condensation released, this fraction is less than the volume flow rate without condensation, but this effect is more than compensated for by the additional volume flow rate due to condensation. [Pg.2336]

Variables sueh as eoneentration of reaetants, reaetion eoil length, injeetion volume, flow rate. ete. are studied and optimized. Reprodueibility, linearity, deteetion limit and statistieal evaluation are shown. The methods results are in good agreement to other standard methods. [Pg.356]

It follows from equation (2) that the sample load will increase as the square of the column radius and thus the column radius is the major factor that controls productivity. Unfortunately, increasing the column radius will also increase the volume flow rate and thus the consumption of solvent. However, both the sample load and the mobile phase flow rate increases as the square of the radius, and so the solvent consumption per unit mass of product will remain the same. [Pg.432]

Engineering factors include (a) contaminant characteristics such as physical and chemical properties - concentration, particulate shape, size distribution, chemical reactivity, corrosivity, abrasiveness, and toxicity (b) gas stream characteristics such as volume flow rate, dust loading, temperature, pressure, humidity, composition, viscosity, density, reactivity, combustibility, corrosivity, and toxicity and (c) design and performance characteristics of the control system such as pressure drop, reliability, dependability, compliance with utility and maintenance requirements, and temperature limitations, as well as size, weight, and fractional efficiency curves for particulates and mass transfer or contaminant destruction capability for gases or vapors. [Pg.22]

For the small element of fluid ABCD the volume flow rate dQ % given by... [Pg.252]

It is possible to make a simple estimate of the orientation in blown film by considering only the effects due to the inflation of the bubble. Since the volume flow rate is the same for the plastic in the die and in the bubble, then for unit time... [Pg.267]

This example illustrates the simplified approach to film blowing. Unfortunately in practice the situation is more complex in that the film thickness is influenced by draw-down, relaxation of induced stresses/strains and melt flow phenomena such as die swell. In fact the situation is similar to that described for blow moulding (see below) and the type of analysis outlined in that section could be used to allow for the effects of die swell. However, since the most practical problems in film blowing require iterative type solutions involving melt flow characteristics, volume flow rates, swell ratios, etc the study of these is delayed until Chapter 5 where a more rigorous approach to polymer flow has been adopted. [Pg.268]

T] = viscosity of the plastic L = length of channel Q = volume flow rate R = radius of channel... [Pg.289]

If the volume flow rate towards point J is (ie the input at the sprue is Iq) then at J the flow will split as follows ... [Pg.289]

Now if the top platen moves down by a distance, dH, the volume displaced is (nr dH) and the volume flow rate is nr dHjdt). [Pg.324]

In this apparatus the plastic to be tested is heated in a barrel and then forced through a capillary die as shown in Fig. 5.16, Normally the ram moves at a constant velocity to give a constant volume flow rate, Q. From this it is conventional to calculate the shear rate from the Newtonian flow expression. [Pg.371]

Solution Firstly it is necessary to determine the volume flow rate through the runners and gates. The total volume of the mnners, gates and cavities may be calculated as follows ... [Pg.377]

The fill time is 2 seconds so the total volume flow rate, Q, is given by... [Pg.378]


See other pages where Flow rate volume is mentioned: [Pg.580]    [Pg.1938]    [Pg.96]    [Pg.97]    [Pg.82]    [Pg.108]    [Pg.84]    [Pg.388]    [Pg.130]    [Pg.335]    [Pg.896]    [Pg.897]    [Pg.897]    [Pg.923]    [Pg.2014]    [Pg.2336]    [Pg.138]    [Pg.140]    [Pg.697]    [Pg.108]    [Pg.123]    [Pg.153]    [Pg.414]    [Pg.348]    [Pg.350]    [Pg.355]    [Pg.367]    [Pg.368]    [Pg.376]   
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See also in sourсe #XX -- [ Pg.5 , Pg.25 , Pg.31 , Pg.38 , Pg.39 , Pg.41 , Pg.54 , Pg.61 , Pg.68 , Pg.109 , Pg.111 , Pg.120 , Pg.155 , Pg.177 , Pg.179 , Pg.180 , Pg.182 , Pg.187 , Pg.189 , Pg.202 , Pg.207 , Pg.211 , Pg.236 , Pg.251 , Pg.253 , Pg.255 , Pg.260 , Pg.265 , Pg.283 , Pg.313 , Pg.329 , Pg.331 , Pg.335 , Pg.336 , Pg.343 , Pg.344 , Pg.347 , Pg.425 , Pg.429 ]




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