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Sliding models

In contrast to what was suggested in an early swing and slide model [135], there is no simple relation between the slope of and n+ (for details see... [Pg.79]

The sliding model of muscle contraction, according to which the... [Pg.369]

A simple approach, therefore to compare wear rates between the sliding model contact and the ball bearing case is to scale the data according to the slip ratio. This assumes that wear is proportional to sliding distance (i.e. following an Archard [8] approach) and so is strictly only appropriate for adhesive or abrasive wear and not fatigue associated material removal. [Pg.181]

G is a multiplier which is zero at locations where slip condition does not apply and is a sufficiently large number at the nodes where slip may occur. It is important to note that, when the shear stress at a wall exceeds the threshold of slip and the fluid slides over the solid surface, this may reduce the shearing to below the critical value resulting in a renewed stick. Therefore imposition of wall slip introduces a form of non-linearity into the flow model which should be handled via an iterative loop. The slip coefficient (i.e. /I in the Navier s slip condition given as Equation (3.59) is defined as... [Pg.158]

A slide surface is a surface where the tangential velocity can be discontinuous as shown in Fig. 9.9. Separate velocities are calculated for each side. Slide lines are useful for modeling phenomena such as sliding friction or flow through pipes. [Pg.332]

This is just the empirical eqn. (25.1) we started with, with = 1/2, but this time it is not empirical - we derived it from a model of the sliding process. The value = 1/2 is close to the value of coefficients of static friction between unlubricated metal, ceramic and glass surfaces - a considerable success. [Pg.243]

Below -10°C, heat is conducted away too quickly to allow this melting - and because their thermal conductivity is high, skis with exposed metal (aluminium or steel edges) are slower at low temperatures than those without. At these low temperatures, the mechanism of friction is the same as that of metals ice asperities adhere to the ski and must be sheared when it slides. The value of jl (0.4) is close to that calculated from the shearing model in Chapter 25. This is a large value of the coefficient of friction - enough... [Pg.254]

Figure 14.11 The sliding filament model of muscle contraction. The actin (red) and myosin (green) filaments slide past each other without shortening. Figure 14.11 The sliding filament model of muscle contraction. The actin (red) and myosin (green) filaments slide past each other without shortening.
Figure 14.12 The swinging cross-bridge model of muscle contraction driven by ATP hydrolysis, (a) A myosin cross-bridge (green) binds tightly in a 45 conformation to actin (red), (b) The myosin cross-bridge is released from the actin and undergoes a conformational change to a 90 conformation (c), which then rebinds to actin (d). The myosin cross-bridge then reverts back to its 45° conformation (a), causing the actin and myosin filaments to slide past each other. This whole cycle is then repeated. Figure 14.12 The swinging cross-bridge model of muscle contraction driven by ATP hydrolysis, (a) A myosin cross-bridge (green) binds tightly in a 45 conformation to actin (red), (b) The myosin cross-bridge is released from the actin and undergoes a conformational change to a 90 conformation (c), which then rebinds to actin (d). The myosin cross-bridge then reverts back to its 45° conformation (a), causing the actin and myosin filaments to slide past each other. This whole cycle is then repeated.
Figure 14.17 A sequence of events combining the swinging cross-bridge model of actin and myosin filament sliding with structural data of myosin with and without bound nucleotides. Figure 14.17 A sequence of events combining the swinging cross-bridge model of actin and myosin filament sliding with structural data of myosin with and without bound nucleotides.
Carpick, R.W., Enachescu, M., Ogletree, D.F. and Salmeron, M., Making, breaking, and sliding of nanometer-scale contacts. In Beltz, G.E., Selinger, R.L.B., Kim, K.-S. and Marder, M.P., (Eds.), Fracture and Ductile vs. Brittle Behavior-Theory, Modeling and Experiment. Materials Research Society, Warrendale, PA, 1999, pp. 93-103. [Pg.218]

Model II Regenerator at higher elevation and lower pressure than reactor. Slide valves control catalyst circulation. [Pg.21]

The scroll bar slides back and forth, and the "step" label is updated during the animation. You can rotate, translate, and scale the model at any point during the animation. [Pg.1273]


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See also in sourсe #XX -- [ Pg.15 , Pg.16 ]




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