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Eccentricity factor

Here an additional parameter co named the non-centridty (or eccentricity) factor has been introduced. It characterizes the degree of deviation of molecular shape from the spherical. The greater this deviation, the greater is co-factor. [Pg.90]

A uPVC rod of diameter 12 mm is subjected to an eccentric axial force at a distance of 3 ttun from the centre of the cross-section. If the force varies sinusoidally from — F to f at a frequency of 10 Hz, calculate the value of F so that fatigue failure will not occur in 10 cycles. Assume a safety factor of 2.5 and use the creep rupture and fatigue characteristics described in the previous question. Thermal softening effects may be ignored at the stress levels involved. [Pg.167]

A factor is often required in this equation to allow for eccentricity of the screw in the barrel. Typically this increases the leakage flow by about 20%. [Pg.255]

The angular precision required is substantial. The most important factor is for the detector axis to track the specimen axis accurately and continnonsly, to better than an arc second for most semiconductor work, corresponding to a reciprocal space resolution of 5><10 A. Random errors in the tracking result in noise in reciprocal space, while systematic errors give rise to systematic distortions of the reciprocal space map. Artefacts due to backlash and eccentricity of gear trains are noticeable, and direct axis encoders are mnch preferred. Absolute... [Pg.158]

An interesting fact is that in the case of K Cu[Fei cCo c(CN)6], the potassium ions occupy statistically one-half of the eight cubes of one unit cell, but with a high value of the isotropic temperature factor indicating a smudgy position of the potassium ions. In the compound K Ni[Fei xCox(CN)6], an eccentric position of potassium ions was found. Such an eccentric position of the countercation was also described by Bo-carsly et al. for sodium-containing nickel hexacyanoferrate(II) [34]. [Pg.707]

This derivation makes a number of assumptions. Firstly, we assume that there is no disruption to the laminar flow pattern due to a finite disc surface, finite cell size, or eccentricity in disc rotation. To what extent design factors affect measured currents will be discussed further in the section on electrode construction. It is sufficient at this point to say that the criteria for negligible disruption can be met. [Pg.364]

Before closing this chapter, we feel that it is useful to list in tabular form some isothermal pressure-flow relationships commonly used in die flow simulations. Tables 12.1 and 12.2 deal with flow relationships for the parallel-plate and circular tube channels using Newtonian (N), Power Law (P), and Ellis (E) model fluids. Table 12.3 covers concentric annular channels using Newtonian and Power Law model fluids. Table 12.4 contains volumetric flow rate-pressure drop (die characteristic) relationships only, which are arrived at by numerical solutions, for Newtonian fluid flow in eccentric annular, elliptical, equilateral, isosceles triangular, semicircular, and circular sector and conical channels. In addition, Q versus AP relationships for rectangular and square channels for Newtonian model fluids are given. Finally, Fig. 12.51 presents shape factors for Newtonian fluids flowing in various common shape channels. The shape factor Mq is based on parallel-plate pressure flow, namely,... [Pg.735]

The projection from the LGN (and thus retinal ganglion cells) onto VI input cells has approximately constant density, which means that the central visual field is highly overrepresented in the visual cortex Roughly 20% of VI represents the retinal fovea, and thus the central l°-2° of the visual field, wdth rapid drop-off of the density tow ard the periphery. This nonhomogeneous map is conveniently expressed by the cortical magnification factor, M( ), i.e., the number of mm of cortex devoted to L of retina, as a function of eccentricity. [Pg.51]

It is perhaps worthwhile to dwell briefly on the use of the journal-bearing configuration in practical lubrication applications. In such circumstances, the rotating inner cylinder is normally allowed to float to seek a position in which the hydrodynamic force precisely balances the load. We have analyzed the eccentric cylinder problem based on the picture in Fig. 5-1, in which the line of centers between the two cylinders is in the horizontal direction. In that configuration, there is a net vertical force but no horizontal force. Moreover, examination of (5-48) shows that the magnitude of the vertical force for a given pair of cylinders (so that a and e are fixed) is determined by 9 and A. The A dependence is contained in the factor... [Pg.305]


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Eccentricity

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