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Pressure-density relationships, compression

Fig. 5.6. Flow and compression properties of feed solids for theoretical roll press design [15]. (a) Shear cell to measure internal friction of granular solid, (b) Cell to measure angle of friction between roll face and granular solid, (c) Pressure-density relationship of feed material. Fig. 5.6. Flow and compression properties of feed solids for theoretical roll press design [15]. (a) Shear cell to measure internal friction of granular solid, (b) Cell to measure angle of friction between roll face and granular solid, (c) Pressure-density relationship of feed material.
Many investigators have suggested empirical equations to describe the pressure-density (or pressure-porosity) relationships during compression processes. About 20 equations have been listed for powder compression in powder ceramics (Macleod, 1983) and for other kinds of powders (Peleg,... [Pg.265]

Density is the most commonly measured property of a gas, and is obtained experimentally by measuring the specific gravity of the gas (density of the gas relative to air = 1). As pressure increases, so does gas density, but the relationship is non-linear since the dimensionless gas compressibility (z-factor) also varies with pressure. The gas density (pg) can be calculated at any pressure and temperature using the real gas law ... [Pg.107]

Compressibility. The bulk density of a soHd is an essential value used in the analysis of its flow properties, such as when calculating mass flow hopper angles, opening sizes, bin loads, etc. Loose and/or packed density values ate not sufficient. Bulk soHds exhibit a range of densities that vary as a function of consoHdating pressure. This range of densities, called the compressibiHty of the soHd, can often be expressed on a log—log plot as a line or relationship. [Pg.554]

In this example we describe the calculation of the minimum work for ideal compressible adiabatic flow using two different optimization techniques, (a) analytical, and (b) numerical. Most real flows lie somewhere between adiabatic and isothermal flow. For adiabatic flow, the case examined here, you cannot establish a priori the relationship between pressure and density of the gas because the temperature is unknown as a function of pressure or density, hence the relation between pressure and... [Pg.464]

Figure 5 Relationship among loci of structural, dynamic, and thermodynamic anomalies in SPC/E water. The structurally anomalous region is bounded by the loci of q maxima (upward-pointing triangles) and t minima (downward-pointing triangles). Inside of this region, water becomes more disordered when compressed. The loci of diffusivity minima (circles) and maxima (diamonds) define the region of dynamic anomalies, where self-diffusivity increases with density. Inside of the thermodynamically anomalous region (squares), the density increases when water is heated at constant pressure. Reprinted with permission from Ref. 29. Figure 5 Relationship among loci of structural, dynamic, and thermodynamic anomalies in SPC/E water. The structurally anomalous region is bounded by the loci of q maxima (upward-pointing triangles) and t minima (downward-pointing triangles). Inside of this region, water becomes more disordered when compressed. The loci of diffusivity minima (circles) and maxima (diamonds) define the region of dynamic anomalies, where self-diffusivity increases with density. Inside of the thermodynamically anomalous region (squares), the density increases when water is heated at constant pressure. Reprinted with permission from Ref. 29.
The dependence of the elastic pressure on the density can be expressed approximately by a power function p = Bpn, usually called polytropic. It could alternatively be considered that the force centers are repelled according to the relationship F = a/(3n-2) as assumed in the Bohr theory of crystal lattices. The thermal motion, at this degree of compression, consists of small oscillations. To each vibrational degree of freedom there corresponds an energy RT (per mole). The total oscillatory energy equals cvT, where cv is independent of the volume in this approximation... [Pg.552]

Explosive properties. The apparent density od trimethylenetrinitrosamine (I) is 0.84, according to Medard and Dutour [83]. The same authors give the following relationship between density and the compressing pressure ... [Pg.123]

Courbe de compressibilite des explosifs solides (Curve of Compressibility of Solid Explosives). The curve detd by the test was described below gives the relationship between the density and pressure applied to powdered or granulated expls1 it is useful in cases in which loading of ammunition is done by pressing... [Pg.782]

Generally speaking, a fluid can be a liquid or a gas, where an important difference is in the equation of state that provides a relationship among the pressure, temperature, and mass density. Gases, of course, are compressible in the simplest case an ideal gas law provides the equation of state for a multicomponent mixture as... [Pg.12]

Figure 3.2 illustrates the relatively complex nature of the compressibility factor s dependence on temperature and pressure. It is evident that there can be very substantial departures from ideal-gas behavior. Whenever possible, it is useful to represent the equation of state as an algebraic relationship of pressure, temperature, and volume (density). Certainly, when applied in computational modeling, the benefits of a compact equation-of-state representation are evident. There are many ways that are used to accomplish this objective [332], most of which are beyond our scope here. [Pg.73]

Compressibility of Explosives The compressibility of a solid explosive is a measure of the change in vol caused by the application of pressure. Compressibility is the relationship between the density and the pressure applied to a granular or powdered expl. The resulting curve is useful where the loading of ammunition or of pellets is done by compression... [Pg.274]

The data are plotted as pressure vs density and a line is drawn between the points to show the compressibility relationship Refs 1)A. LeRoux, MP 32, 122 (1950) 2)M. [Pg.274]

In Chapter 1, the assumption that gases and gas mixtures behave ideally at low pressures (1 bar and below) was stated. (Deviation from this with large amounts of readily condensable vapours under compression near atmospheric pressure was dealt with in Chapter 3.) The ideal gas equation, expressing the relationship between the variables pressure, volume, temperature and amount (number of moles) of gas, together with the expression of pressure in terms of particle number density (n) and Dalton s law of partial pressures, allow many calculations useful to vacuum technology to be carried out (Examples... [Pg.219]

Since the surface tension is a manifestation of intermolecular forces, it may be expected to be related to other properties derived from intermolecular forces, such as internal pressure, compressibility and cohesion energy density. This is found to be so indeed. In the first place there exists a relationship between compressibility and surface tension. According to McGowan (1967) the correlation is ... [Pg.230]


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Compressibility density

Compression pressure

Pressurized density

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