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Current velocity

The paper discusses the application of dynamic indentation method and apparatus for the evaluation of viscoelastic properties of polymeric materials. The three-element model of viscoelastic material has been used to calculate the rigidity and the viscosity. Using a measurements of the indentation as a function of a current velocity change on impact with the material under test, the contact force and the displacement diagrams as a function of time are plotted. Experimental results of the testing of polyvinyl chloride cable coating by dynamic indentation method and data of the static tensile test are presented. [Pg.239]

In the first time step (At), the velocities advance from time t=() to (t +1/2 At). In doing so, they Meap" over the positions at time t. The current velocities are then calculated using etiiiation 27. Th IS equation supplies on ly approximate velocities used to cal-cii late energies at time t. [Pg.70]

Figure lb gives a graphical representation of the steps involved in the leap-frog propagation. The current velocity v , which is necessary for calculating the kinetic energy, can be calculated as... [Pg.46]

Among the physical factors, current velocity has a special significance for benthic biofilms because it can modulate the diffusion of metals through the biofilm and their effects [18, 40]. pH and organic complexation are particularly significant for metal bioavailability [42]. Therefore, metal toxicity will also depend on the influence that environmental variability has on its bioavailability. [Pg.47]

Sabater S, Navarro E, Guasch H (2002) Effects of copper on algal communities at different current velocities. J Appl Phycol 14 391... [Pg.52]

Particles are moved along their current velocity vectors without undergoing interactions for a time At which is chosen smaller than the mean collision time. If a particle hits the domain boundary, its velocity vector is modified according to the corresponding boundary condition (for example specular or diffuse reflection if a particle hits a wall) ... [Pg.133]

The addition of constraints to the equations of motion have also been used to produce thermostats at surfaces which control the flux of heat in and out of the substrate. For example, Riley et al. have proposed a velocity reset procedure which regulates atomic motion by coupling the current velocity of each atom with a velocity chosen from a Maxwellian distribution . In a similar scheme, Agrawal et al. have added a friction term to atomic velocities which depends in part on the difference between the current temperature of the surface region and that desired for the substrate . This approach was... [Pg.327]

Particle sinking rates are of considerable interest because the fester a particle can make the trip to the seafloor, the shorter the time it is subject to decomposition or dissolution and, hence, the greater its chances for burial in the sediments. The length of the trip is dictated by the depth to the seafloor, the horizontal current velocity, and the particle sinking rates. As shown in Figure 13.5, sedimentation rates decrease with increasing water depth. This relationship reflects the preservation issue and the feet that coastal waters tend to have larger sources of particles to the surfece zone. [Pg.334]

In a unidirectional flow field (e.g., in a river or aquifer), there is an additional process of random transport called dispersion. Dispersion results from the fact that the velocities in adjacent streamlines are different. For instance, in a river the current velocities in the middle of the river bed are usually larger than on the sides. Due to lateral turbulence,... [Pg.827]

It is difficult to define turbulence. Intuitively, we associate it with the fine-structure of the fluid motion, as opposed to the flow pattern of the large-scale currents. Although it is not possible to describe exactly the distribution in space and time of this small-scale motion, we can characterize it in terms of certain statistical parameters such as the variance of the current velocity at some fixed location. A similar approach has been adopted to describe the motion at the molecular level. It is not possible to describe the movement of some individual molecule, but groups of molecules obey certain characteristic laws. In this way the individual behavior of many molecules sums to yield the average motion in response to macroscopic forces. [Pg.1019]

Now, let us assume that die water body is kept well mixed by turbulent fluid motion in the tank (Fig. 23.2b). The vertical motion of a particle is now given by the algebraic sum of the local vertical current velocity vz and the settling velocity vs vz tot = vs + vz. The total particle flux, E Fs, across an interface at an arbitrary depth z0 is given by the integral of Eq. 23-12 over the area Am whereby vs is replaced by the total vertical particle velocity, vz tot ... [Pg.1062]

This handbook makes no attempt to describe environmental transport properties because these phenomena are specific to environmental conditions such as wind speed and water current velocity. A notable exception is the diffusion or permeation rate of a substance through biological membranes, which is the key process controlling dermal absorption and therefore a key determinant of the dose actually available to exert a toxic effect. Chapter 11 treats this topic. The reader seeking estimation methods for molecular diffusiv-ities in air and water should consult the text by Reed et al. (1987). [Pg.12]

The calculating procedure is based on sub-division of the Arctic Basin into grids (Eijk. This is realized by means of a quasi-linearization method (Nitu et al., 2000a). All differential equations of the SSMAE are substituted in each box E by easily integrable ordinary differential equations with constant coefficients. Water motion and turbulent mixing are realized in conformity with current velocity fields which are defined on the same coordinate grid as the E (Krapivin et al., 1998). [Pg.367]

Volatilization t, 3 h from a model river 1 m deep with a current velocity of 1 m/s and a wind speed of 3 m/s (estimated, Lyman et al. 1982 quoted, Howard 1989). [Pg.205]

In this equation g(t) represents the retarded effect of the frictional force, and /(f) is an external force including the random force from the solvent molecules. We see, in contrast to the simple Langevin equation with a constant friction coefficient, that the friction force at a given time t depends on all previous velocities along the trajectory. The friction force is no longer local in time and does not depend on the current velocity alone. The time-dependent friction coefficient is therefore also referred to as a memory kernel . A short-time expansion of the velocity correlation function based on the GLE gives (fcfiT/M)( 1 — (g/M)t2/(2r) + ), where r is the decay time of g(t), and it therefore does not have a discontinuous first derivative at t = 0. The discussion of the properties of the GLE is most easily accomplished by using so-called linear response theory, which forms the theoretical basis for the equation and is a powerful method that allows us to determine non-equilibrium transport coefficients from equilibrium properties of the systems. A discussion of this is, however, beyond the scope of this book. [Pg.276]

Pawlik, J. R. and Butman, C. A., Settlement of a marine tube worm as a function of current velocity interacting effects of hydrodynamics and behavior, Limnol. Oceanogr., 38, 1730, 1993. [Pg.452]

Equation (4) is a feedback control algorithm for both setpoint and load changes which computes the new velocity from the current velocity, current and desired outlet temperatures, and estimated and known system parameters. Storage of previous values of the manipulated variable and error are not required for the algorithm of Equation (4). [Pg.279]

In 1881-1882 the outstanding Russian oceanographer and Naval Commander (later Admiral) S.O. Makarov using the Istanbul-based Russian ship Taman carried out detailed hydrological observations in the Bosphorus Strait that included measurements of water temperature, water salinity, current velocity and direction. On the basis of these observations he found that there were differently oriented currents the upper current in the Strait went from the Black Sea to the Sea of Marmara and the lower one in the backward direction. In this way the remarkable phenomenon of the Black Sea was discovered that explained the specific features of its hydrological structure. In 1885 the results of works in the Bosphorus Strait were published by S.O. Makarov in his famous paper About water exchange of the Black and Mediterranean Seas [3], which got the award of the Russian Academy of Sciences. [Pg.20]

The currents in the sea are mostly induced by the wind. Under the forcing by westerly and southwesterly winds, an anticlockwise water circulation in the sea is formed. The cyclonic water movement is also characteristic under easterly and northeasterly winds as well when they are stronger in the eastern part of the sea. If these winds are stronger in the southern part of the total abundance, the circulation has an anticyclonic character. At weak winds and calm, insignificant currents of intermittent directions are observed. Since weak and moderate winds dominate above the sea surface, currents with velocities lower than 10 cm/s feature the highest recurrence rates. Under strong winds up to 15-20 m/s, current velocities increase up to 60-70 cm/s. [Pg.67]

Sea winds with a southerly component provide the supply of the Black Sea waters to the Sea of Azov. The dominating current velocities in the strait grow from average values of 10-20 cm/s to 30-40 cm/s in its narrowest part. After strong winds, compensatory currents are generated in the strait. [Pg.68]

Fig. 3 a The Black Sea mean current velocity (10 2 ms ) and b its coefficient of variation versus depth (m) from mooring observations. Thick line in Fig. 3a total mean current velocity profile... [Pg.167]


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