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Cylinder geometry

It is most common to make the cylinder section of a bin circular in cross section, although there are instances in which a non-circular cross section is desirable. For example, a square cylinder has A/n — 1) times more cross-sectional area than a circular cylinder with diameter [Pg.91]

Designers must be aware of structural issues as well as potential flow issues when designing bins with flat walls. The structural issue is that of bending moments which must be taken into consideration. The flow issue is that flat walls are usually connected to hoppers that have inflowing valleys, which often results in a funnel flow pattern and can lead to flow stoppages. [Pg.92]


Fig. VI-4. Illustration of the surface force apparatus with the crossed-cylinder geometry shown as an inset. The surface separations are determined from the interference fringes from white light travelling vertically through the apparatus. At each separation, the force is determined from the deflection in the force measuring spring. For solution studies, the entire chamber is filled with liquid. (From Ref. 29.)... Fig. VI-4. Illustration of the surface force apparatus with the crossed-cylinder geometry shown as an inset. The surface separations are determined from the interference fringes from white light travelling vertically through the apparatus. At each separation, the force is determined from the deflection in the force measuring spring. For solution studies, the entire chamber is filled with liquid. (From Ref. 29.)...
The interfacial free energy per unit area is given by the adhesion force Fo/lrR", estimate the Hamaker constant responsible for the adhesion force in the crossed-cylinder geometry illustrated in the inset to Fig. VI-6. [Pg.251]

Well defined contact geometry and absolute cleanliness are crucial factors for a successfiil SFA experiment. Therefore, two curved sheets of mica are brought into contact in crossed-cylinder geometry. [Pg.1733]

Surface forces measurement directly determines interaction forces between two surfaces as a function of the surface separation (D) using a simple spring balance. Instruments employed are a surface forces apparatus (SFA), developed by Israelachivili and Tabor [17], and a colloidal probe atomic force microscope introduced by Ducker et al. [18] (Fig. 1). The former utilizes crossed cylinder geometry, and the latter uses the sphere-plate geometry. For both geometries, the measured force (F) normalized by the mean radius (R) of cylinders or a sphere, F/R, is known to be proportional to the interaction energy, Gf, between flat plates (Derjaguin approximation). [Pg.2]

Torklep and 0ye measured the viscosity of NaCl by this method, which has been adopted as the standard (see Section 1.2). The accuracy of the working equation is better than 0.1% for the cylinder geometry, hquid densities, and liquid viscosities used by these authors. They claim that the remarkable theoretical analysis of oscillating-body viscometers given by Kestin and Newell supersedes all former, less accurate theories. All the results were once suspect owing to possible solid impurities in the liquid. [Pg.168]

Fig.4.5.7 (a) Chemical shift imaging pulse sequence and (b) schematic drawing of CSI data for a given pixel of an oil-in-water emulsion inside the horizontal concentric cylinders geometry. [Pg.442]

Flow effects on non-neutrally buoyant emulsions and suspensions can be studied in various geometries. For example, flow in rotating cylinder and narrow gap concentric cylinder geometries in both horizontal and vertical orientations can be studied. Flow instabilities in settling suspensions in a horizontal rotating cylinder have recently been reported [84], Measurements of velocity fields have not been reported in the literature, but can be performed by using the methods presented in this work. [Pg.452]

For CPA the geometries of both a cylinder and slab were analyzed. At given experimental conditions, Carman-Haul equations predict substantially different curves for the assumption of slab and cylinder geometries. The fact that both equations gave values of D0, EA, AS, and AG in close agreement (Table II) showed that the values obtained for the dimensions of the enzyme crystals (Table I) were reasonable. Of the two geometries, the cylinder is probably the more reliable since the diffu-... [Pg.303]

The coaxial cylinder geometry has the advantage of low heat loss from the ends by having a large length to diameter ratio. However, there is a problem of error due to it being very difficult to make the test piece fit accurately. This is not the case with a molten polymer and such apparatus has allowed measurements on polymers under pressure40. [Pg.281]

Fig. 4. Top Potential distribution at the working electrode (z — WF,j. Bottom Corresponding spatial coupling term (Eq. 17) for the 2-d cylinder geometry (cf. Fig. 2.2d) and three different values of fi Solid line, fi = 4 long-dashed line fl — 0.5 dashed line fl — 0.1. Fig. 4. Top Potential distribution at the working electrode (z — WF,j. Bottom Corresponding spatial coupling term (Eq. 17) for the 2-d cylinder geometry (cf. Fig. 2.2d) and three different values of fi Solid line, fi = 4 long-dashed line fl — 0.5 dashed line fl — 0.1.
Figure 3-1 Schematic Diagram of a Concentric Cylinder Geometry. Figure 3-1 Schematic Diagram of a Concentric Cylinder Geometry.
In a concentric cylinder geometry, the shear stress can be determined from the total torque (A/) ... [Pg.62]

In contrast to a cone and plate geometry to be discussed next, the shear rate of non-Newtonian foods cannot be determined from a simple expression involving the angular velocity and often one must use a suitable relationship between rotational speed and shear stress to correct for non-Newtonian behavior. More complex equations are needed to describe the flow of non-Newtonian fluids in concentric cylinder geometry. For example, for fluids that can be described by the power law model, an expression presented by Krieger and Elrod (Van Wazer et al., 1963) has been used extensively in the literature ... [Pg.63]

Table 3-1 Values of Shear Rate Correction Factors for Concentric Cylinder Geometry... Table 3-1 Values of Shear Rate Correction Factors for Concentric Cylinder Geometry...
Other expressions for concentric cylinder geometry include that for Bingham plastic fluids where the yield stress must be taken into account which leads to the Reiner-Riwlin equation ... [Pg.64]

Figure 3-3 Schematic of a Concentric Cylinder Geometry Air Bubble to Minimize Shear at the Bottom of a Rotating Cylinder. Figure 3-3 Schematic of a Concentric Cylinder Geometry Air Bubble to Minimize Shear at the Bottom of a Rotating Cylinder.

See other pages where Cylinder geometry is mentioned: [Pg.186]    [Pg.188]    [Pg.189]    [Pg.189]    [Pg.58]    [Pg.118]    [Pg.130]    [Pg.391]    [Pg.441]    [Pg.444]    [Pg.448]    [Pg.370]    [Pg.112]    [Pg.113]    [Pg.121]    [Pg.58]    [Pg.186]    [Pg.188]    [Pg.189]    [Pg.189]    [Pg.397]    [Pg.1146]    [Pg.1201]    [Pg.48]    [Pg.166]    [Pg.169]    [Pg.169]    [Pg.126]    [Pg.110]    [Pg.112]    [Pg.134]   
See also in sourсe #XX -- [ Pg.23 ]




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Coaxial cylinder geometry

Concentric cylinder geometry

Couette cylinder geometry

Cylinder geometry, rheology

Rheology concentric cylinder geometry

Searle cylinder geometry

The concentric cylinder geometry

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