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Confining walls

The success of compression agglomeration depends on the effective utilization and transmission ofthe applied external force and on the ability of the material to form and maintain interparticle bonds during pressure compaction (or consolidation) and decompression. Both these aspects are controlled in turn by the geometiy of the confined space, the nature of the apphed loads and the physical properties of the particulate material and of the confining walls. (See the section on Powder Mechanics and Powder Compaction.)... [Pg.1899]

Fig. 1 illustrates possible setups that have been used in various studies. Scheme (a) allows the simulation of two equivalent interfaces between aqueous and non-aqueous phases. Scheme (b) simulates two equivalent aqueous/non-aqueous and two equivalent non-aqueous/vacuum interfaces and can be used to avoid the interactions between the aqueous phase and its images. Scheme (c), usually used when the non-aqueous phase is solid, simulates simultaneously an aqueous/non-aqueous, a solid/vacuum and an aqueous/gas interface. In addition, a confining wall at large distances from the aqueous/gas interface may be employed to prevent the loss of molecules from the simulation cell. [Pg.353]

FIG. 1 Geometries for simulations of aqueous/non-aqueous interfaces. A, N, G, V, and W denote aqueous phase, non-aqueous phase, gas phase, vacuum, and confining wall, respectively. The basic simulation box is indicated by thick dashes. [Pg.353]

FIG. 2 Geometry for a simulation of a cylindrical pore in contact with a bulk-like aqueous phase. A, V, P, and W denote the aqueous phase, the excluded volume, the pore wall, and the confining walls, respectively. [Pg.354]

The blanket of air that cloaks our planet behaves as an ideal gas, but the atmosphere is bound to the Earth by gravitational attraction, not by confining walls. The pres-sure exerted by the atmosphere can be thought of as the pressure of a column of air. Just as the pressure exerted by mercuiy in a barometer is the pressure of the column of mercury. The higher we rise into the atmosphere, the less air there is above us. Less air above us means that the pressure exerted by the column of air is lower. Lower pressure, in turn, means lower molecular density, as indicated... [Pg.325]

Considering the wall-jet or impinging-jet type of detectors, there has been some confusion in the literature about the names of the different types149 Fig. 5.24 shows the difference between the free and the confined wall-jet detectors, where the flow jet is appreciably smaller than in the impinging-jet types. [Pg.364]

In some cases, friction between two surfaces is dominated by the bulk viscosity of the fluid embedded between them.49 In these cases, it is often suitable to model the bulk sheared fluid and neglect the presence of confining walls. In this section, we describe computational approaches for shearing bulk systems and identify the conditions under which it is appropriate to treat the system in this manner. We start in the next section with a discussion of the conditions under which one may neglect confining walls. This is followed with a discussion of how to impose shear on bulk systems. We then close by exploring ways in which the system can be constrained to accurately reproduce certain phenomena. [Pg.91]

Figure 12 Damping coefficient yr 1(.0 = F/Av obtained from simulating two atomically flat surfaces separated by a simple fluid consisting of monomers at constant temperature and normal pressure. Different coverages were investigated. The numbers in the graph denote the ratio of atoms contained in the fluid Ng relative to the atoms contained per surface layer of one of the two confining walls Nw. The walls are (111) surfaces of face-centered-cubic solids. They are rotated by 90° with respect to each other in the incommensurate cases. Full circles represent data for which Nt-]/Nw is an integer. The arrow indicates the point at which the damping coefficients for commensurate walls increases exponentially. Figure 12 Damping coefficient yr 1(.0 = F/Av obtained from simulating two atomically flat surfaces separated by a simple fluid consisting of monomers at constant temperature and normal pressure. Different coverages were investigated. The numbers in the graph denote the ratio of atoms contained in the fluid Ng relative to the atoms contained per surface layer of one of the two confining walls Nw. The walls are (111) surfaces of face-centered-cubic solids. They are rotated by 90° with respect to each other in the incommensurate cases. Full circles represent data for which Nt-]/Nw is an integer. The arrow indicates the point at which the damping coefficients for commensurate walls increases exponentially.
In many simulations, it is desirable to simulate as many layers of the confining walls as possible to closely reproduce experimental situations. However, from a computational point of view, one would like to simulate as few degrees of freedom as possible. Unless conditions are special, all processes far away... [Pg.102]

Confined charges have smaller critical and limiting diameters than unconfined chges and the stronger the inertial resistance of confining walls, the smaller are these diameters... [Pg.658]

For expls of low brisance the strength of confining wall is of importance... [Pg.658]

These tests are more varied in their nature and complexity than are the input tests. This difference may be attributed to the fact that the output of a firing train component may be req uired to produce a wide variety of effects to detonate a lead or booster by shock to do mechanical work in driving a firing pin to initiate a detonator by shock, flame, or hot particles to ignite a delay by flame hot particles or to lock a train in the armed position by moving detents or expanding confining walls... [Pg.1084]

Consider a plane of area A perpendicular to the x axis somewhere between the two confining wall, as illustrated in Fig. 10.2. In some time period At, any molecule with (positive) velocity vx will pass through the plane if it is within a distance vxAt of the plane at r = 0. Thus any molecules that have velocity vx that are within the volume V defined by the area of plane A times the distance vxAt will pass through the plane traveling from left to right. (We are only interested here in the flux of molecules traversing the plane from one side.)... [Pg.410]

Fig. E4.2 Soft-sphere DEM model for two disks being compressed by two confining walls moving in opposite direction with a velocity v. [Reprinted by permission from P. A. Cundall and O. D. L. Strack, A Distinct Element Model for Granular Assemblies, Geotechnique, 29, 47-65 (1979).]... Fig. E4.2 Soft-sphere DEM model for two disks being compressed by two confining walls moving in opposite direction with a velocity v. [Reprinted by permission from P. A. Cundall and O. D. L. Strack, A Distinct Element Model for Granular Assemblies, Geotechnique, 29, 47-65 (1979).]...
A is the conductivity of the solution. A streaming potential is established by a confined solution flowing under pressure through small-diameter pores and capillaries. It is believed that the confining walls, typically glass, become charged with OH-, thereby initiating the potential. [Pg.47]

These constants take into account the effect of confining walls. [Pg.168]


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See also in sourсe #XX -- [ Pg.91 ]




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