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Circular Sections

FRP confinement is particularly eflfective with circular section manbers under concentric and combined compressive and bending action with a slightly eccentric axial load. [Pg.80]

With fibers installed transversely to the longitudinal axis of the member, the FRP system exerts a uniform pressure on the contact snrface that opposes the radial expansion of the loaded member. [Pg.80]

The geometric strengthening ratio, Pf, to be adopted when evaluating the effective confinement pressure is given as follows  [Pg.80]

For circular cross-sections, the coefficient of horizontal efficiency, kw, is equal to 1.0. [Pg.80]


By increasing the probe diameter, we bring down tlie impedance point along the impedance curve with the same way as the electrical frequency or conductivity. We will describe only one type of probes, namely, the probe with ferritic circular section that we could qualify as punctual with an optimal sensibility. In order to satisfy these conditions, tests will be made to confirm these results by ... [Pg.292]

This dissipation of heat will not be applicable when the circular section is made of circular extruded sections which have no surface openings. [Pg.948]

Fig. 8. Schematic of circular section flaws introduced in the tensile surface of IG-l 1 and H-45I graphites. Fig. 8. Schematic of circular section flaws introduced in the tensile surface of IG-l 1 and H-45I graphites.
Fracture mechanics analysis requires the determination of the mode I stress intensity factor for a surface crack having a circular section profile. Here the circular section flaw will be approximated by a semi-elliptical flaw. [Pg.509]

It will be shown in Chapter 5 that the pressure drop, AP, for isothermal flow in a circular section channel is given by... [Pg.289]

Similar expressions may also be derived for a circular section channel and for the situation where the injecdon rate is held constant rather than the pressure (see quesdons at the end of the chapter). In pracdcal injecdon moulding situations the injection rate would probably be held constant until a pre-selected value of pressure is reached. After this point, the pressure would be held constant and the injection rate would decrease. [Pg.399]

A power law plastic is injected into a circular section channel using a constant pressure, P. Derive an expression for the flow length assuming that... [Pg.411]

A polymer melt is injected into a circular section channel under constant pressure. What is the ratio of the maximum non-isothermal flow length to the isothermal flow length in the same time for (a) a Newtonian melt and (b) a power law melt with index, n = 0.3. [Pg.411]

A power law fluid with the constants rjo = 10 Ns/m and n = 0.3 is injected into a circular section channel of diameter 10 mm. Show how the injection rate and injection pressure vary with time if. [Pg.411]

Rubber thread of circular section (see Cut Thread) made by extruding compounded latex through glass nozzles into a coagulating bath of acid. [Pg.37]

For a microring resonator with a waveguide width of 5 pm and coupling gap of 200 nm, a resonance extinction ratio of 12 dB for TE polarization and 9 dB for TM polarization has been achieved, as shown in Fig. 2.10. The ring resonator had a race track shape with circular sections of 500 pm radius and straight coupling section of 100 pm in length. The width of the two exposed strips is about 50 pm. [Pg.20]

It is shown in Example 1.9 that the velocity profile for laminar flow of a Newtonian fluid in a pipe of circular section is parabolic and can be expressed in terms of the volumetric average velocity u as ... [Pg.23]

Figure 3 The Meissner effect. A superconductor (here in a circular section) excludes the magnetic field lines when it is frozen below the critical temperature... Figure 3 The Meissner effect. A superconductor (here in a circular section) excludes the magnetic field lines when it is frozen below the critical temperature...
We should first correct the wavevector inside the crystal for the mean refractive index, by multiplying the wavevectors by the mean refractive index (1 + IT). This expression is derived from classical dispersion theory. Equation (4. 18) shows us that is negative, so the wavevector inside the crystal is shorter than that in vacuum (by a few parts in 10 ), in contrast to the behaviom of electrons or optical light. The locus of wavevectors that have this corrected value of k lie on spheres centred on the origin of the reciprocal lattice and at the end of the vector h, as shown in Figure 4.11 (only the circular sections of the spheres are seen in two dimensions). The spheres are in effect the kinematic dispersion surface, and indeed are perfectly correct when the wavevectors are far from the Bragg condition, since if D 0 then the deviation parameter y, 0 from... [Pg.90]

A set of three hairless mice about 6-8 weeks old were sacrificed for each experiment by snapping the spinal cord at the neck. The circular section of the abdominal portion of the skin was excised, sufficient to fit in the diffusion apparatus. The adhering fat and visceral debris were carefully removed from each sample of the skin and soaked in normal saline solution just prior to their use in the diffusion studies. [Pg.93]

The electron-diffraction pattern yielded by a single body typically contained two arcs, and usually second, and sometimes third orders of these (Figure 10). The pattern was substantially constant over the extent of the sphere. However, as the selected area was reduced symmetrically towards the center of the circular section of the sphere, the pattern became sharper, and the angular extent of the arcs lessened (Figure 11). This was most noticeable where the lamellar direction of the body was perpendicular, or... [Pg.548]

In order to specify the size of a circular section, instead of the absolute area A, the Saltykov method adopts the ratio A/Amilx, where A max is the maximum circular section area in the whole population. The first step in determining the cell size distribution is to measure all the 2D circular sections, identifying the largest cell section in the total cell section population found on the section planes. This maximum area can be used to divide the size distribution of the cell sections into 12 classes and to determine the total number of sections in each class. [Pg.242]


See other pages where Circular Sections is mentioned: [Pg.60]    [Pg.943]    [Pg.504]    [Pg.75]    [Pg.495]    [Pg.433]    [Pg.876]    [Pg.880]    [Pg.338]    [Pg.106]    [Pg.525]    [Pg.12]    [Pg.334]    [Pg.41]    [Pg.42]    [Pg.234]    [Pg.73]    [Pg.74]    [Pg.76]    [Pg.141]    [Pg.241]    [Pg.242]    [Pg.242]    [Pg.256]    [Pg.84]    [Pg.81]    [Pg.81]    [Pg.82]    [Pg.476]    [Pg.479]   


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