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Average extension rate

The required general equations for calculating extensional viscosity can be derived assuming first that the average stress an and the average extension rate e are related by a power law relationship (Steffe, 1996) ... [Pg.104]

The essential difficulty associated with this flow situation is that neither the stress nor the rate of strain can be calculated as a function of position from pressure-drop versus flow-rate data, which are the only measurements that can be made. As a consequence, only average quantities can be computed. Even so, some rather drastic assumptions have to be made. Cogswell assumed that the entrance pressure drop, Ap, could be separated into a shear contribution and an extensional contribution for free convergence. He derived expressions for the average exten-sional stress, o-g, and the average extension rate, e O.29) ... [Pg.88]

However, when we have mobile solutions, the methods described above are impossible, and we have to try to create an extensional flow within a flowing system. This has been done in a number of ways, as shown in figure 26. The method used depends on the liquid of interest being spinnable or not spinnable. If the solution is spinnable, then it is possible to wind up the liquid thread on a rotating drum. In all these cases the average extension rate is measured using a camera system to record the profile of the stretched liquid. [Pg.161]

The equilibrium shear modulus of two similar polyurethane elastomers is shown to depend on both the concentration of elastically active chains, vc, and topological interactions between such chains (trapped entanglements). The elastomers were carefully prepared in different ways from the same amounts of toluene-2,4-diisocyanate, a polypropylene oxide) (PPO) triol, a dihydroxy-terminated PPO, and a monohydroxy PPO in small amount. Provided the network junctions do not fluctuate significantly, the modulus of both elastomers can be expressed as c( 1 + ve/vc)RT, the average value of vth>c being 0.61. The quantity vc equals TeG ax/RT, where TeG ax is the contribution of the topological interactions to the modulus. Both vc and Te were calculated from the sol fraction and the initial formulation. Discussed briefly is the dependence of the ultimate tensile properties on extension rate. [Pg.419]

Sildenafil was the first oral treatment for ED and is the most extensively evaluated (35). Overall success rates in patients with cardiovascular disease of 80% or greater have been recorded with no evidence of tolerance, Patients with diabetes with or without additional risk factors, with their more complex, and extensive pathophysiology, have an average success rate of 60%. In randomized trials to date, open-label or outpatient monitoring studies the use of sildenafil is not associated with any excess risk of myocardial infarction, stroke, or mortality (38-40), In patients with stable angina pectoris there is no evidence of an ischemic effect due to coronary steal, and in one large, double-blind, placebo-controlled, exercise study sildenafil 100 mg increased exercise time and diminished ischemia (41), A study of the hemodynamic effects in men with severe CAD identified no adverse cardiovascular effects and a potentially beneficial effect on coronary blood flow reserve (42), Studies in patients with and without diabetes have demonstrated improved endothelial function acutely and after long-term oral dose administration, which may have implications beyond... [Pg.509]

The extension of the two-mode axial dispersion model to the case of fully developed turbulent flow in a pipe could be achieved by starting with the time-smoothed (Reynolds-averaged) CDR equation, given by Eq. (117), where the reaction rate term R(C) in Eq. (117) is replaced by the Reynolds-averaged reaction rate term Rav(C), and the molecular diffusivity Dm / is replaced by the effective diffusivity Dej- in turbulent flows given by... [Pg.246]

In a pipe with inner diameter 100 mm where water had circulated, an average eorrosion rate of 0.3 mm/year was determined. In the extension of this pipe the inner diameter was only 50 mm. [Pg.87]

In all these situations we can estimate the extension rate by calculating the appropriate velocity gradient along the flow direction. This is done, as usual, by dividing an appropriate velocity difference by an pertinent distance, as for instance in our example above, by dividing the difference of average velocity between two tubes, see figure 1, by the radius of the smaller tube. [Pg.152]

The flow field experienced by a liquid as it is ingested is complex. For the few seconds that the liquid is in the mouth, it obviously experienced shear flows, but also as the tongue is pressed against the pallet, or when the liquid flows aroimd the mouth and moved through small orifices it also encotmters extensional flow. For simple non-Newtonian liquids, the average shear rate in the mouth has been estimated as 50 s-i the typical extension rates are siirdlar. [Pg.172]

Passenger fatality and injury rates per billion passenger miles are shown in table 2.4, For the period when passenger traffic was extensive, and accidents frequent, the data are shown at the turn of each decade between 1890 and 1940. For the postwar years, when the decline in passenger traffic has meant that major disasters with much loss of life occur rarely and randomly, average casualty rates are calculated for three periods 1946-1959, 1960-1979, and 1980-1996. In recent years, passenger fatality rates are only half of what they were in the immediate postwar years, and a thirteenth of those when railroads were the primary means of travel at the beginning of the twentieth century. [Pg.19]

The new Clean Air Act will result in a permanent 10 million ton reduction in sulfur dioxide (SOj) emissions from 1980 levels. To achieve this, EPA will allocate allowances of one ton of sulfur dioxide in two phases, The first phase, effective January 1, 1995, requires 110 powerplants to reduce their emissions to a level equivalent to the product of an emissions rate = (2,5 lbs of S02/mm Btu) x (the average mm Btu of their 1985-1987 fuel use). Plants that use certain control technologies to meet their Phase 1 reduction requirements may receive a two year extension of compliance until 1997. The new law also allows for a special allocation of 200,000 annual allowances per year each of the 5 years of Phase 1 to powerplants in Illinois, Indiana and Ohio. [Pg.401]


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See also in sourсe #XX -- [ Pg.88 ]




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