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Determining normal load

Here, [L is the coefficient of internal friction, ( ) is the internal angle of friction, andc is the shear strength of the powder in the absence of any applied normal load. The yield locus of a powder may be determined from a shear cell, which typically consists of a cell composed of an upper and lower ring. The normal load is applied to the powder vertically while shear stresses are measured while the lower half of the cell is either translated or rotated [Carson Marinelli, loc. cit.]. Over-... [Pg.1888]

Next using Bury s approaeh, from Table 4.11 the extremal parameters, v and 0, from an initial Normal loading stress distribution are determined from ... [Pg.188]

Equation 4.83 states that there are four variables involved. We have already determined the load variable, F, earlier. The load is applied at a mean distanee, /r, of 150 mm representing the eouple length, and is normally distributed about the width of the foot pad. The standard deviation of the eouple length, cr, ean be approximated by assuming that 6cr eovers the pad, therefore ... [Pg.217]

The theoretical treatment given above assumes that the presence of a relatively low concentration of solute in the mobile phase does not influence the retentive characteristics of the stationary phase. That is, the presence of a small concentration of solute does not influence either the nature or the magnitude of the solute/phase interactions that determine the extent of retention. The concentration of solute in the eluted peak does not fall to zero until the sample volume is in excess of 100 plate volumes and, at this sample volume, the peak width has become about five times the standard deviation of the normally loaded peak. [Pg.199]

The calculated energetics also allow one to estimate the normal load, thereby providing access to the friction coefficient once the friction force is known. This method, albeit crude, has been shown to yield good results when compared with experiments in cases such as graphite sheets sliding past one another.68 However, one should realize that approximations in the determination of the normal load, the assumption that friction only depends on energy barriers, and the lack of a consideration of dynamical aspects of system may lead to significant deviations from experimental results for many other systems. [Pg.101]

The time phasing of in-plane shear and normal loads can be determined from a numerical integration. Provided the peak forces are reached at different times, these forces can be treated separately. Judgment must he used to make this determination. [Pg.190]

Bowden and Tabor (7) suggested a physical explanation for the observed laws of friction. They determined that the true area of contact is but a small fraction of the apparent area of contact, because the surfaces of even the most highly polished material show irregularities appreciably larger than atomic dimensions called in the literature asperities, as shown in Fig. 4.3. Thus, with increasing normal load, more asperities come in contact and the average area of contact grows, as shown in Fig. 4.4... [Pg.147]

The key point in this method is the determination of the critical load where first irreversible cracks or fractures are generated and which therefore indicates the transition from plastic deformation to significant/lasting damages. For that, the normal load is constantly increased and indentation depth and tangential load are simultaneously recorded. The transition from plastic deformation to the fracture range is indicated e.g. by unsteadiness or fluctuations in the detected load flow and the indentation depth. This transition range can also be evaluated by additional... [Pg.42]

Several factors, such as preload, afterload, heart rate and contractility, determine normal cardiovascular function. Contractility is affected both by preload and afterload, as well as the inotropic state of the ventricular myocardium. Preload is the diastolic load placed upon the ventricle by the venous return of blood and affects contractility as described by Starling s law of the heart, where increased diastolic volume leads to a greater force of contraction. Preload is affected by the venous tone and by the circulating blood volume. Afterload opposes contraction throughout systole and is determined by the arterial resistance and by the circulating blood volume. [Pg.194]

Fig. 10 displays the friction coefficient as a function of the n-propanol partial pressure. The friction coefficient is determined from the slope of the lateral force vs. normal load plot. It illustrates that the formation of the n-propanol layer on the silicon oxide surface significantly reduces the friction coefficient. It should be noted that the decreasing friction coefficient trend... [Pg.1148]

Further results of the overlap model [61] are as follows (iv) The prefactor that determines the strength of the exponential repulsion has no effect on Fj at fixed normal load L, (v) the lateral force scales linearly with L for any fixed lateral displacement between slider and substrate, (vi) allowing for moderate elastic interactions within the bulk does not necessarily increase Fj, because the roughness may decrease as the surfaces become more compliant, and (vii) the prefactor of F for nonidentical commensurate surfaces decreases exponentially with the length of the common period 5 . This last result had already been found by Lee and Rice [62] for a yet different model system. We note that the derivation of properties (iv) and (v) relied strongly on the assumption of exponential repulsion or hard disk interactions. Therefore one must expect charged objects to behave differently concerning these two points. [Pg.201]

The top plate is connected to a laterally driven spring, of spring constant Xj, and to a spring X that is used to control the motion in the normal direction. f/(X, Z) is the effective potential experienced by the plate due to the presence of the embedded system, b is its periodicity, and ct characterizes the corrugation of the potential in the lateral direction. The parameters ri and are responsible for the dissipation of the plate kinetic energy due to the motion in the lateral and normal directions. In contrast to the traditional Prandtl Tomlinson model, here the dependence of U and ri on the distance Z between plates is taken into account. The detailed distance dependence is determined by the nature of the interaction between the plate and embedded system. As an example, we assume an exponential decrease of U and ri with a rate A as Z increases. The possibility of an external modulation of the normal load L (t) = X [Zp(f) — Z] is taken into account by introducing a time dependence into the position of the normal stage, Zp(f). [Pg.253]

In operation, the sample is first compacted into the cell under a known normal load, using the plunger provided if the mass of the material compacted into the volume of the cell is known, the density of the sample may be determined—the sample can be weighed after the test by brushing it out of the cell. [Pg.65]

The American Society of Lubrication Engineers has issued a compilation of friction and wear devices [2] which describes 234 different pieces of apparatus. However, the measurement of friction is governed by only a few basic principles, and consequently an appreciation of the practical techniques employed is not difficult to acquire. To quote Bowden and Tabor [3] Any method which will give at the same time a measure of the normal load between surfaces and of the tangential force necessary to cause sliding can be used to determine the coefficient of friction."... [Pg.140]

Tangential force coefficients can be determined by direct measurement of the tangential tractive force and the normal loading force of the system, but the ratio A /A is usually obtained by indirect methods. McFarlane and Tabor [9] found that the adhesion of indium to steel under the influence of a normal preload was so strong that the tractive force to initiate sliding after removal of the preload was essentially a measure of the shear force in indium. From this measurement they calculated a value of a =3.3 for indium. Courtney-Pratt and Eisner [10] evaluated A /A by electrical resistance and obtained a value of a = 11.66 for platinum. [Pg.153]

When fuses or moulded case circuit breakers are applied to a circuit it is necessary to ensure that their /-squared-t characteristics coordinate properly with the thermal capabilities of the downstream equipment, especially the cables. In order to determine the /-squared-t characteristics of a protective device it is assumed that the current in the device suddenly changes from a normal load value to the fault value in a very short period of time, i.e. similar to a step change in a control system. Hence for each value of current along the x-axis of the device s time-current characteristic the value of the current squared multiplied by the corresponding time can be plotted. For cables and busbars the /-squared-t function equals a constant (k) for each cross-sectional area of conductor, as explained... [Pg.164]

For nano-friction determination, the TMR was measured it is directly proportional to the friction force. The influences of normal load (deflection set point, in volts) and friction speed (tip velocity, obtained by varying the scan frequency) were analyzed. [Pg.66]


See other pages where Determining normal load is mentioned: [Pg.56]    [Pg.233]    [Pg.1160]    [Pg.722]    [Pg.25]    [Pg.949]    [Pg.267]    [Pg.68]    [Pg.82]    [Pg.235]    [Pg.64]    [Pg.42]    [Pg.421]    [Pg.178]    [Pg.300]    [Pg.85]    [Pg.109]    [Pg.2452]    [Pg.54]    [Pg.862]    [Pg.66]    [Pg.3053]    [Pg.254]    [Pg.219]    [Pg.862]    [Pg.25]    [Pg.67]    [Pg.61]    [Pg.17]    [Pg.880]    [Pg.509]   
See also in sourсe #XX -- [ Pg.172 , Pg.173 ]




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