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Expansion rate

Plastic Materials In comparison with metalhc materials, the use of plastics is limited to relatively moderate temperatures and pressures [230°C (450°F) is considered high for plastics]. Plastics are also less resistant to mechanical abuse and have nigh expansion rates, low strengths (thermoplastics), and onlv fair resistance to solvents. However, they are lightweight, are good thermal and elec trical insiilators, are easy to fabricate and install, and have low fric tion factors. [Pg.2457]

Smooth starts are possible with steam turbine installations that include an auxiliary boiler because the startup phases of the turbocompressor can be matched to different plant operating conditions. Aside from process-related timing issues, the time elapse or machinery startup duration is generally determined by the temperature gradients admissible on both steam turbine and expander. These factors are influenced by the relative expansion rates of the fixed and rotating components in these machines. [Pg.126]

Literature in the area of neural networks has been expanding at an enormous rate with the development of new and efficient algorithms. Neural networks have been shown to have enormous processing capability and the authors have implemented many hybrid approaches based on this technique. The authors have implemented an ANN based approach in several areas of polymer science, and the overall results obtained have been very encouraging. Case studies and the algorithms presented in this chapter were very simple to implement. With the current expansion rate of new approaches in neural networks, the readers may find other paradigms that may provide new opportunities in their area of interest. [Pg.31]

The API Code RP-520 [33a] suggests the following to determine the liquid expansion rate to protect liquid-filled (full) systems or locations where liquid could be trapped in parts of a system or an area could be subject to blockage by process or operational accident. When thermal input from any source can/could cause thermal expansion of the enclosed liquid ... [Pg.445]

Lyapunov exponents can also be used to predict the mean expansion rate of a volume, AF(f) = Sxi(t) Sxn(t) in the phase space, F ... [Pg.202]

When materials with different coefficients of linear thermal expansion (CLTE) are bolted, riveted, bonded, crimped, pressed, welded, or fastened together by any method that prevents relative movement between the products, there is the potential for thermal stress. Most plastics, such as the unfilled commodity TPs, may have ten times the expansion rates of many nonplastic materials. However there are plastics with practically no expansion. Details are reviewed in Chapter 2, THERMAL EXPANSION AND CONTRACTION. [Pg.174]

Figure 11 presents the surface tension of an aqueous solution of Cl4-C16 AOS vs. the expansion rate E defined as... [Pg.395]

This indicates a constant expansion rate for each cylinder during the polarization time. The expansion rate decreases with increasing cathodic potential of prepolarization, decreasing anodic potentials, or decreasing step temperatures, which is in good agreement with experimental results, as will be shown later. [Pg.383]

Cell expansion rate, turgor, osmotic pressure, and water potential of leaf 6 and leaf 11 of wild type and invertase plants... [Pg.668]

Cell dimensions were determined from micrografs and the expansion rates calculated from volume changes as a function of the time during which the leaf advanced from e.g. leaf 5 to 7. [Pg.669]

Copper to soft glass seals are most easily made since the difference in expansion rates is least here, but satisfactory seals of copper to Pyrex can be formed with a little more care. A further factor with... [Pg.156]

In the next section each light nuclide is considered in turn, its post-BBN evolution briefly reviewed along with identification of a few of the potential challenges to accurately inferring the primordial abundances from the observational data. Then, having established that the current data - taken at face value - are not entirely consistent with SBBN, I investigate whether changes in the early universe expansion rate can reconcile them. [Pg.333]

Fig. 5. Isoabundance curves for 4He (solid) and D (dashed) in the baryon abundance (7710) - expansion rate factor (S) plane. The labels on the 4He curves are for Yp, while those on the D curves are for j/d = 10B(D/H). The filled circle with error bars corresponds to the adopted values of the D and 4He primordial abundances (see the text). Fig. 5. Isoabundance curves for 4He (solid) and D (dashed) in the baryon abundance (7710) - expansion rate factor (S) plane. The labels on the 4He curves are for Yp, while those on the D curves are for j/d = 10B(D/H). The filled circle with error bars corresponds to the adopted values of the D and 4He primordial abundances (see the text).
There are many different extensions of the standard model of particle physics which result in modifications of the early universe expansion rate (the time -temperature relation). For example, additional particles will increase the energy density (at fixed temperature), resulting in a faster expansion. In such situations it is convenient to relate the extra energy density to that which would have been contributed by an additional neutrino with the ordinary weak interactions [19]. Just prior to e annihilation, this may be written as... [Pg.340]

Since the expansion rate (the Hubble parameter) depends on the square root of the combination of G (Newton s constant) and the density, the expansion rate factor (S) is related to ZiNj, by,... [Pg.340]

Thus, a nonstandard expansion rate (S / 1) is a well-motivated, one parameter modification of SBBN which has the potential to resolve some of its challenges. A slower expansion would leave more time for neutrons to become protons and a lower neutron abundance at BBN would result in a smaller Yp (good ). Since 4He is the most sensitive chronometer, the effect on its abundance is most significant. However, a modified expansion rate would also affect the predicted... [Pg.340]

The dynamic surface tension of a monolayer may be defined as the response of a film in an initial state of static quasi-equilibrium to a sudden change in surface area. If the area of the film-covered interface is altered at a rapid rate, the monolayer may not readjust to its original conformation quickly enough to maintain the quasi-equilibrium surface pressure. It is for this reason that properly reported II/A isotherms for most monolayers are repeated at several compression/expansion rates. The reasons for this lag in equilibration time are complex combinations of shear and dilational viscosities, elasticity, and isothermal compressibility (Manheimer and Schechter, 1970 Margoni, 1871 Lucassen-Reynders et al., 1974). Furthermore, consideration of dynamic surface tension in insoluble monolayers assumes that the monolayer is indeed insoluble and stable throughout the perturbation if not, a myriad of contributions from monolayer collapse to monomer dissolution may complicate the situation further. Although theoretical models of dynamic surface tension effects have been presented, there have been very few attempts at experimental investigation of these time-dependent phenomena in spread monolayer films. [Pg.60]

The few examples of deliberate investigation of dynamic processes as reflected by compression/expansion hysteresis have involved monolayers of fatty acids (Munden and Swarbrick, 1973 Munden et al., 1969), lecithins (Bienkowski and Skolnick, 1974 Cook and Webb, 1966), polymer films (Townsend and Buck, 1988) and monolayers of fatty acids and their sodium sulfate salts on aqueous subphases of alkanolamines (Rosano et al., 1971). A few of these studies determined the amount of hysteresis as a function of the rate of compression and expansion. However, no quantitative analysis of the results was attempted. Historically, dynamic surface tension has been used to study the dynamic response of lung phosphatidylcholine surfactant monolayers to a sinusoidal compression/expansion rate in order to mimic the mechanical contraction and expansion of the lungs. [Pg.62]

Until very recently, there has been little or no experimental protocol for obtaining quantitative dynamic surface tension data on monolayer films. In most cases, the experimental set-up has consisted of a simple Langmuir film balance equipped with a variable-speed motor to drive the moving barrier. Hysteresis data were then obtained at a number of compression/expansion rates and compared qualitatively. This experimental set-up was improved considerably by Johnson (Arnett et al., 1988a), who modified a special... [Pg.62]

In addition, it should be noted that none of the compression and expansion cycles for these films are coincident. The considerable hysteresis exhibited during the compression/expansion cycle is evidenced at every compression/expansion rate investigated, and is indicative of a stereoselective kinetic process that must occur upon film compression. Table 3 gives the monolayer stability limits of the amino acid methyl ester films as defined by... [Pg.78]

Compression and expansion rates of 7.1 A2/molecule/min. Values in units of A2/molecule. Standard deviations are at the 95% confidence level. [Pg.79]

Furthermore, we employ the same assumptions to describe a different set of hysteresis experiments a monolayer with surface pressure it at equilibrium is subjected to expansion at a constant speed of v cm /sec. The theoretical curves of surface pressure are plotted against area for various q-values in Figure 4. The curves show that the reduction of surface pressure decreases when the expansion rate is decreased for a given mono-layer, i.e. as q becomes more negative. In Figure 5, curves are plotted for q = -2 with the two different modes initial compression and initial expansion. Because the theoretical curves of the second and subsequent cycles in both modes almost coincide, we can expect that the surface pressure vs. area curves will be independent of how the hysteresis experiment starts after about two initial cycles. [Pg.190]

Test of the Mathematical Model. In the mathematical model, behavior of the polymer monolayer was related to two parameters the degree of compression, (1-A/A ), and the ratio of the relaxation rate to the compression (expansion) rate, q. The results from three typical hysteresis experiments with three different polymers were chosen for comparison to the theory. [Pg.199]

The combination of high temperatures and densities at early times leads to the existence of a phase close to thermal equilibrium, when the signihcant particle reaction rates dominated over the expansion rate. This enables precise calculations to be made. [Pg.121]


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See also in sourсe #XX -- [ Pg.47 ]




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A Expansion in powers of the shear rate and time

Absolute rates of leaf expansion

Critical expansion rates

Expansion in powers of the shear rate

Expansion rate, dynamic behavior

Relative rates of leaf expansion

Thermal expansion differential rates

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