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Volume moving

In the simplest version, a one-component system is simulated at a given temperature T in both boxes particles in different boxes do not interact directly with each other however, volume moves and particle creation and deletion... [Pg.2268]

The suction gas which enters from the periphery is trapped by the scrolls. The closed volumes move radially inward until the discharge port is reached, when vapor is pressed out. The orbiting scroll is driven by a short-throw crank mechanism. Similar to screw compressors, internal leakage should be kept low, and is occurring in gaps between cylindrical surfaces and between the tips of the involute and the opposing scroll base plate. [Pg.1112]

The continuity equation is a mathematical formulation of the law of conservation of mass of a gas that is a continuum. The law of conservation of mass states that the mass of a volume moving with the fluid remains unchanged... [Pg.117]

The momentum equation is a mathematieal formulation of the law of eonservation of momentum. It states that the rate of ehange in linear momentum of a volume moving with a fluid is equal to the surfaee forees and body forees aeting on a fluid. Figure 3-2 shows the veloeity eomponents in a generalized turbomaehine. The veloeity veetors as shown are resolved into three mutually perpendieular eomponents the axial eomponent (FJ, the tangential eomponent (Fg), and the radial eomponent (F ). [Pg.118]

Propeller fans are of low capital cost for the volume moved but are used in applications where the resistance is very small such as non-ducted openings through partitions. The power required increases with resistance. Their pressure-volume characteristic changes with the relative position of the blades and mounting plate. [Pg.449]

For a plug flow reactor, differential volume moves along the length. The following equation may express the material balance for a plug flow reactor ... [Pg.159]

Let us consider a case of steady evaporation. We will assume a one-dimensional transport of heat in the liquid whose bulk temperature is maintained at the atmospheric temperature, 7 X. This would apply to a deep pool of liquid with no edge or container effects. The process is shown in Figure 6.9. We select a differential control volume between x and x + dx, moving with a surface velocity (—(dxo/df) i). Our coordinate system is selected with respect to the moving, regressing, evaporating liquid surface. Although the control volume moves, the liquid velocity is zero, with respect to a stationary observer, since no circulation is considered in the contained liquid. [Pg.146]

Let us consider a medium moving with velocity v (components vx, Vy, vz). A medium with non-zero velocity is said to be advective. Let us first define in the most general way the flux of volume at a point M of the familiar 3D space this is simply the quantity of volume moving across the unit surface perpendicular to v per unit time. For an arbitrary surface 6S next to M and perpendicular to v (Figure 8.1) and during time dt, the volume will be... [Pg.401]

Understanding the condensed-phase properties of HE materials is important for determining stability and performance. Information regarding HE material properties [such as the physical, chemical, and mechanical behaviors of the constituents in plastic-bonded explosive (PBX) formulations] is necessary for efficiently building the next generation of explosives as the quest for more powerful energetic materials (in terms of energy per volume) moves forward.1... [Pg.159]

We now extend the model to the positive net flow situation, and assume that the differential volume moves axially. Although the axial flow is not plug flow, this is not an unreasonable approximation because as we recall the RTD is rather narrow. In this case, the elapsed time t becomes the mean residence time in the extmder given by the ratio of screw channel volume and net flow rate... [Pg.472]

The minimum porosity is attained at the ratio where the voids between the coarse particles are completely occupied by the finer partices. As follow s from Fig. 153, this is the case at about 70% of the coarse fraction. A sliarp minimum would be attained at a very high ratio of particle sizes. In fact, the behaviour of volume moves along the indicated curve, since the ratio of particle sizes attainable docs not usually exceed 1 10 in practice. With binary mixes, it is possible practically to attain a porosity of 25%, and for ternary mixes, 22%. This corresponds to a volume shrinkage of 22 — 40%, i.e. linear shrinkage 7—13 i - for sintered products. Theoretically, it should... [Pg.125]

Liquid phase velocities are related to the volume flows in each section while the adsorbent movement in the case of SMB is equal to the column volume moved per shifting time ... [Pg.302]

Momentum can enter and leave this volume due to the motion of the molecules across the boundary walls. However, if the control volume moves with the molar average velocity of the mixture m, then the flow of molecules into the volume across any of the surfaces in Figure 2.1 is exactly balanced by an equal flow of molecules out of the volume across the same surface. There is no net momentum change due to this movement of molecules. [Pg.15]

Fig. 1.1. (A) Finite Eulerian control volume fixed in space with the fluid moving through it. (B) Finite Lagrangian control volume moving with the fluid such that the same fluid particles are always in the same control volume (i.e., a material control volume). (C) Finite general Lagrangian control volume moving with an arbitrarily velocity not necessarily equal to the fluid velocity. The sohd line indicate the control volume surface (C5) at time t, while the dashed line indicate the same CS at time t + dt. Fig. 1.1. (A) Finite Eulerian control volume fixed in space with the fluid moving through it. (B) Finite Lagrangian control volume moving with the fluid such that the same fluid particles are always in the same control volume (i.e., a material control volume). (C) Finite general Lagrangian control volume moving with an arbitrarily velocity not necessarily equal to the fluid velocity. The sohd line indicate the control volume surface (C5) at time t, while the dashed line indicate the same CS at time t + dt.
Consider isotropic molecular motion in a Cartesian coordinate system. If there are n molecules per unit volume, about one-third of them have velocities along the x-direction. Half of these, i.e., per unit volume, move in the (-l-x)-direction and the other half of them move in the (—x)-direction. Accordingly, one-sixth of the N molecules move in the (+r/)-direction, another one-sixth of the them move in the (—j/)-direction, another one-sixth of them in the (- -2)-direction, and finally the last one-sixth of them wiU move in the (—2)-direction. [Pg.310]

Several extensions of the crude model sketched above have been derived over the years, for example considering the situation that all the molecules in the cylindrical volume move with the same average speed. A third model providing results being in better agreement with the Enskog relations is obtained assuming that all the molecules possess a Maxwellian speed distribution. [Pg.313]

Problem 2-11. Let Lbc a material volume moving with the fluid and let S be the material surface surrounding V. Assume the fluid is incompressible and inviscid, i.e., no viscosity. As usual, u(x, t) is the velocity field. The quantity local angular velocity of the fluid. Now, consider the integral of u w over V,... [Pg.100]

We begin with a general survey of atmospheric inverse methods. In all cases, the broad goal is to use concentration measurements in the air, together with information about atmospheric flow, to infer sources and sinks of entities at the earth s surface. Since the key concentration observations are remote from the surface sources and sinks, this entire class of methods relies explicitly or implicitly on an atmospheric mass or molar balance for the entity being measured, within a specified control volume. Such a balance can be either in an Eulerian framework, in which the control volume is fixed in space, or in a Lagrangian framework, in which the control volume moves with the flow. Considering the Eulerian framework first, the molar balance for a scalar entity can be written informally as... [Pg.42]

In this scenario, the initial pressures were assumed to be 4100psi in one segment, and 4000 psi in the other. If this initial 100 psi pressure difference is to mix, such that the pressure in both segments equilibrates to 4050 psi, then material must move from the higher pressure segment into the lower pressure segment. The volume moved is... [Pg.102]

A relative measure of overall fluid mixing time can be derived simply by dividing the volumes moved by drive ... [Pg.104]


See other pages where Volume moving is mentioned: [Pg.2259]    [Pg.276]    [Pg.258]    [Pg.315]    [Pg.297]    [Pg.93]    [Pg.330]    [Pg.121]    [Pg.153]    [Pg.40]    [Pg.46]    [Pg.313]    [Pg.159]    [Pg.295]    [Pg.344]    [Pg.11]    [Pg.262]    [Pg.529]    [Pg.76]    [Pg.165]    [Pg.2259]    [Pg.102]    [Pg.105]    [Pg.105]    [Pg.106]    [Pg.110]    [Pg.348]   
See also in sourсe #XX -- [ Pg.37 ]




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Interstitial volume moving

Moving control volume

Volume fluctuation moves

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