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VARIABLE PRESSURE FORMING

Detailed experimental studies on rock-forming minerals (see Chakraborty and Ganguly, 1991, and references therein) have shown that the pressure effect on elemental diffusivity cannot be neglected in petrologic studies, in which highly variable pressure regimes are commonly involved. [Pg.212]

Interest in the pressure dependence of structural relaxation in fluids has been stimulated by recent applications [175, 176] of a simple pressure analogue of the VFTH equation for the relaxation time x at a constant pressure P to the analysis of experimental data at variable pressures. Specifically, x(P) for both polymer and small molecule fluids has been found to extrapolate to infinity at a critical pressure Pg, and this divergence takes the form of an essential singularity,... [Pg.189]

The problem really centers on understanding that these polymers are reactive chemical systems. They have variable kinetics, form numerous adducts and phase morphology as a function of the actual process (time, temperature, pressure, etc.) pathway incurred. The ability of a material to uniformly exhibit consistent process behavior and mechanical properties will therefore depend on controlling the variations within a materials chemical process boundaries. [Pg.188]

Figure 1-3 shows two different types of batch reactors used for gas-phase reactions. Reactor A is a constant-volume (variable-pressure) reactor and Reactor B is a constant-pressure (variable-volume) reactor. At time r = 0, the reactants are injected into the reactor and the reaction is initiated. To see clearly the different forms the mole balance will take for eadi type of reactor, consider the follovring examples, in which the gas-phase decomposition of dimethyl ether is taking place to form methane, hydrogen, and carbon monoxide ... [Pg.21]

For each phase we have one equation of condition, or, in other words, the three variables, pressure, temperature, and volume, which determine completely the condition of a system not under the influence of electrical, magnetic, or other forces, are not independent of one another. If we fix two of these variables arbitrarily, the third is determined by an equation of the form... [Pg.187]

A screw extruder is another type of pressure forming equipment used. The material is fed into the rear of the extruder, conveyed along the screw inside the barrel, and forced through an orifice die plate. The barrel can be heated or cooled to mediate the flow properties of the material. The screw is driven by a motor with variable speeds. The orifice of the die plate can be shaped into tri-lobe, quad-lobe, or other geometric shapes. The material flow within the barrel is primarily due to the drag force of the screw and can be estimated using the equation (for a single-screw machine) ... [Pg.357]

In a set of intermediate steps, the evolution of the mixture pressure and velocity components are calculated. The variable density form of the Navier-Stokes equations are split into two intermediate steps. [Pg.1059]

The study of fluid viscosity has occupied scientists for many years. Intellectual interest has been sparked by attempts to link the underlying molecular dynamics to the viscosity, especially the multiple-decade-viscosity change found in simple glass-forming fluids. The many practical consequences which arise from fluid-flow characteristics (from low-viscosity liquids to high-viscosity glasses) have provided ample incentive for applied studies. Variable-pressure data are valuable to both theoretical and practical investigations. [Pg.122]

The thermodynamic state of unit mass of a homogeneous fluid is definite when fixed values are assigned to any two of the following three variables pressure, p, temperature, T, and specific volume, v. These variables will be connected by an equation of state of the form ... [Pg.21]

It is possible, as a general procedure, to form a new thermodynamic variable dependent solely on the thermodynamic state by combining any two or more of the thermodynamic variables above. An example of which we will make extensive use is specific enthalpy. Specific enthalpy, h (J/kg), is formed by amalgamating specific internal enetgy with two basic thermodynamic variables, pressure and specific volume ... [Pg.22]

Equilibrium competitive binding between H20 and H2 is shown by variable-pressure IR spectra of a solution of W(CO)3(PiPr3)2 in 1% H20/THF.2 H2 pressures in excess of 1000 psi are required to quantitatively form W(CO)3(PiPr3)2(H2) at 25°C, as monitored by relative intensities of vro. The equilibrium constants for displacement of H2 by H20 can be determined at pressures of several atm H2 at 25 to -70°C. As the temperature is lowered, the peaks owing to the H2 complex decrease and new peaks owing to the H20 complex appear. The thermodynamic parameters for Eq. (7.9) are readily obtained from van t Hoff plots ... [Pg.215]

Equations (3.1.47) and (3.1.50) express the relations between gas phase concentrations and the fraction conversion for variable volume systems that satisfy the linearity assumption of equation (3.1.40). This assumption is a reasonably unrestrictive one that is valid for all practical purposes in isothermal constant pressure systems in which one need not be concerned with consecutive reactions. The assumption is also valid for many nonisothermal condensed phase systems. For nonisothermal or variable pressure gaseous systems, a modification of the form of equation (3.1.44) is more appropriate for use. [Pg.29]

The phase behavior of mixtures forms the basis of industrial separations. What makes such separation possible is the fact that when a mixture is brought into a region of multiple coexisting phases, each phase has its own composition. Understanding the phase behavior of multicomponent systems is very important in the calculation of separation processes. In this chapter we review graphical representations of the phase behavior of binary and ternary systems. Since we are dealing with several independent variables, pressure, temperature, and composition, special conventions are used in order to represent information in two-dimensional graphs. [Pg.312]

The typical sequence of operations in horizontal diaphragm and filter presses is shown schematically in Figure 6.3 (see also Sections 1.4.2.5 and 1.4.2.3). Suspension is fed into the chambers of the press, with either a positive displacement or centrifugal pump to initiate respectively constant rate/variable pressure or variable rate/variable pressure filtration. Cakes are usually formed simultaneously on the two opposing sides of each chamber. In plate... [Pg.260]

If the resistance of the filter medium is neglected (i.e. K2 = 0) then the optimum cake form time is exactly equal to the total period for which the filter is carrying out non-cake forming duties. Similar calculation steps can be followed to find optimum conditions for variable pressure filtrations, although in some cases numerical techniques may need to be used. [Pg.286]


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See also in sourсe #XX -- [ Pg.92 ]




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