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Mechanics, fluid atmospheric pressure

A number of analytical techniques such as FTIR spectroscopy,65-66 13C NMR,67,68 solid-state 13 C NMR,69 GPC or size exclusion chromatography (SEC),67-72 HPLC,73 mass spectrometric analysis,74 differential scanning calorimetry (DSC),67 75 76 and dynamic mechanical analysis (DMA)77 78 have been utilized to characterize resole syntheses and crosslinking reactions. Packed-column supercritical fluid chromatography with a negative-ion atmospheric pressure chemical ionization mass spectrometric detector has also been used to separate and characterize resoles resins.79 This section provides some examples of how these techniques are used in practical applications. [Pg.407]

In principle, the recovery of LNAPL is similar in mechanical operation to production of a low-pressure, water-driven reservoir. Almost all documented petroleum remediations have been characterized by subsurface conditions under water table conditions (i.e., the top surface of the fluids are at atmospheric pressure). Few cases of confined aquifer situations have been reported in the literature, and although the mechanical recovery procedures are slightly different, the economic considerations are similar. [Pg.333]

If one dips a tubing into water (or any fluid) and applies a suitable pressure, then a bubble is formed (Figure 2.4). This means that the pressure inside the bubble is greater than the atmospheric pressure. Thus, curved liquid surfaces induce effects that need special physicochemical analyses in comparison to flat liquid surfaces. It must be noted that, in this system, a mechanical force has induced a change on the... [Pg.14]

We focus our attention on a packet of fluid, or a fluid particle, whose size is small compared to the length scales over which the macroscopic velocity varies in a particular flow situation, yet large compared to molecular scales. Consider air at room temperature and atmospheric pressure. Using the ideal-gas equation of state, it is easily determined that there are approximately 2.5 x 107 molecules in a cube that measures one micrometer on each side. For an ordinary fluid mechanics problem, velocity fields rarely need to be resolved to dimensions as small as a micrometer. Yet, there are an enormous number of molecules within such a small volume. This means that representing the fluid velocity as continuum field using an average of the molecular velocities is an excellent approximation. [Pg.13]

Catalytic dehydrogenation takes place in the liquid phase at 150°C and atmospheric pressure, in the presence of Raney nickel. An inert high-boiling solvent is used to raise the reaction temperature and to keep the mixture in the liquid state. The catalyst remains in suspension by means of agitation, which is either mechanical or achieved by the circulation of fluids by a thermosyphon effect The heat required for the reaction and the heat of vaporization of the products are provided by external heating and the introduction of the feed in the vapor state. [Pg.128]

Experimental Verification of Elastoconstriction and Elastogap Models. Experimental data have been obtained for the elastoconstriction resistance of point contacts [47] and line contacts [63] for a range of sphere and cylinder diameters, material properties, and mechanical loads. Data were obtained for the verification of the elastogap model for the point contact [46] and line contact [63]. The elastogap models have been tested with air, argon, helium, and nitrogen as the gap fluid at gas pressures from 10"6 torr to atmospheric pressure. [Pg.183]

Clearly, as discussed in some detail by Orrin et al (11), fluid mechanical effects are not the whole story when one is using the plasma jet as a source of ignition. Figure 2(B) show a series of photographs of ignition by a plasma jet and for comparison (Figure 2(C)) by a conventional spark in a combustion bomb containing a methane-air mixture at four atmospheres pressure. [Pg.196]

All these models may be specialized also to incompressible fluids, which practically model liquids (at nonextreme, say atmospheric, pressures). Such fluids may be defined mechanically by / = 1 [10, 83], cf. Rems. 26,35 or thermodynamically [24, 43] and this will be discussed at the end of Sect. 3.7. [Pg.115]

For hydraulic subsystems, it is common to choose the atmospheric pressure as reference. After elimination of its associated 0-zero junction along with all incident bonds, 0-junctions represent gage pressures. This results in a simplification of the construction of bond graphs for hydraulic systems. Gage pressures are represented by 0-junction, C elements are attached directly to a proper 0-junction. TF elements in bond graphs of hydraulic systems relate a pressure, p, to its associated mechanical force, F, and a volume flow rate, V, of incompressible fluid flow to its associated translational velocity v. [Pg.254]

It is found that there exists a pressure difference across the curved interfaces of liquids (such as drops or bubbles). For example, if one dips a tube into water (or any fluid) and applies a suitable pressure, then a bubble is formed (Figure 1.13). This means that the pressure inside the bubble is greater than the atmosphere pressure. It thus becomes apparent that curved liquid surfaces induce effects, which need special physicochemical analyses in comparison to flat liquid surfaces. It must be noticed that in this system a mechanical force has induced a change on the surface of a liquid. This phenomenon is also called capillary forces. Then one may ask, does this also require similar consideration in the case of solids The answer is yes, and will be discussed later in detail. For example, in order to remove liquid, which is inside a porous media such as a sponge, one would need force equivalent to these capillary forces. Man has been fascinated with bubbles for many centuries. As seen in Figure 1.13, the bubble is produced by applying a suitable pressure, AP, to obtain a bubble of radius R, where the surface tension of the liquid is y. [Pg.19]

Physically, a22 is the ambient (atmospheric) pressure and, without loss of generality, one can set it equal to zero. (Recall that one frequently uses the gauge pressure in elementary fluid mechanics.) Then, the difference between Eq. (8a) and Eq. (8b) yields... [Pg.79]

The osmotic pressure becomes equivalent to a mechanical pressure in a two phase fluid model where the solvent is treated as a pure phase. Under these circumstances, a mechanical pressure increases the solvent chemical potential and it flows to a lower pressure (or lower osmotic pressure), hi a polymer solution, the pressures of the polymer and the water must sum to the applied (often atmospheric) pressure. As the polymer concentration is increased, the chemical potential of the water is reduced. In the two phase fluid models, this is equivalent to reducing the pressure of the solvent (indeed it can go negative). When exposed to suspensions where the solvent is at atmospheric pressure (higher chemical potential) the solvent flows from the suspension to the polymer solution until the pressures (chemical potentials) equilibrate. As a result, osmotic consolidation can be used to densify aggregated suspensions while keeping them saturated and with the application of no external pressure. These same ideas can be applied to drying and... [Pg.430]


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