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Parameter Scaling

3 Vertical pipeline For material flows vertically up the pressure drop will be approximately double that for horizontal pipeline. For vertically upward pipeline, therefore, it is recommended that the length of vertically up sections is doubled to provide an equivalent length (Mills 2004 MUls et al. 2004). [Pg.182]

For material flows vertically down the pressure gradient can be positive or negative, depending upon the value of solids loading ratio at which the material is conveyed. For [Pg.182]


For a selected Ascan signal of the observed Bscan image, the vector x may be determined from the segmented Bscan image and the vector of complex scaling parameters a (x) is then... [Pg.175]

An implicit edge process is involved in the regularization process where A acts as a scale parameter which gives a constraint on the size of the homogeneous patches and p. comes from ho = -y/ p/A where ho is the threshold above which a discontinuity is introduced. We propose, then to combine these two functionals to obtain a satisfactory solution ... [Pg.331]

Providing quantitative estimates of NHj emissions is necessarily rather uncertain, because of the wide range of variability in the sources as well as in factors affecting the emission rate. In the case of livestock emissions, the obvious scaling parameter is the number of animals in a particular area and emissions estimates... [Pg.61]

In a simulation it is not convenient to work with fluctuating time intervals. The real-variable formulation is therefore recommended. Hoover [26] showed that the equations derived by Nose can be further simplified. He derived a slightly different set of equations that dispense with the time-scaling parameter s. To simplify the equations, we can introduce the thermodynamic friction coefficient, = pJQ. The equations of motion then become... [Pg.59]

Gn L) is often difficult to determine for a given load distribution, but when is large, an approximation is given by the Maximum Extreme Value Type I distribution of the maximum extremes with a scale parameter, 0, and location parameter, v. When the initial loading stress distribution,/(L), is modelled by a Normal, Lognormal, 2-par-ameter Weibull or 3-parameter Weibull distribution, the extremal model parameters can be determined by the equations in Table 4.11. These equations include terms for the number of load applications, n. The extremal model for the loading stress can then be used in the SSI analysis to determine the reliability. [Pg.183]

Step 4 Calculate the scaling parameter R, which accounts for the effect of flame shape of the relative thrusts of the wind and the gas jet discharging from the flare tip ... [Pg.288]

Van Wingerden and Zeeuwen (1983) demonstrated increases in flame speeds of methane, propane, ethylene, and acetylene by deploying an array of cylindrical obstacles between two plates (Table 4.3). They showed that laminar flame speed can be used as a scaling parameter for reactivity. Van Wingerden (1984) further investigated the effect of pipe-rack obstacle arrays between two plates. Ignition of an ethylene-air mixture at one edge of the apparatus resulted in a flame speed of 420 m/s and a maximum pressure of 0.7 bar. [Pg.81]

Figure 1 Spontaneous magnetoresistance anisotropy Ap of Feo.2Nio g as a function of the scaling parameters (cq/c) (o) and ( ). The experimental value is that from to Jaoul et al. [9j. Figure 1 Spontaneous magnetoresistance anisotropy Ap of Feo.2Nio g as a function of the scaling parameters (cq/c) (o) and ( ). The experimental value is that from to Jaoul et al. [9j.
A scale parameter determines the location of fractiles of the distribution relative to some specified point, often the value of the location parameter. [Pg.94]

The t (Student s t) distribution is an unbounded distribution where the mean is zero and the variance is v/(v - 2), v being the scale parameter (also called degrees of freedom ). As v -> < , the variance —> 1 (standard normal distribution). A t table such as Table 1-19 is used to find values of the t statistic where... [Pg.95]

Here, k provides a measure of the anisotropy in the well depth and for rodlike molecules is the ratio 8 1 where and Eg are the well depths when the molecules are side-by-side and end-to-end, respectively. The scaling parameter Eq is the well depth when the molecules are in the cross configuration as we can see by setting u, uj = u, f = uj f = 0 in Eqs. (4), (6) and (7). We should note that in the limit k and k tend to unity, that is x and x vanish then the Gay-Berne potential is reduced to the Leonard-Jones 12-6 potential. [Pg.69]

FIG. 10 Scaling parameter for the fractal model. (Reprinted with permission of American Institnte of Physics and the anthors from Ref. 183, Copyright 1993, American Institnte of Physics.)... [Pg.552]

Since the only angle dependence conies from 0 , and the actions /, L are constant. From this point onwards we concentrate on motion under the reduced Hamiltonian which depends, apart from the scaling parameter y, only on the values of scaled coupling parameter p and the scaled detuning term p. In other words, we investigate the monodromy only in a fixed J (or polyad number N = 2J) section of the three-dimensional quanmm number space. [Pg.81]

Scale parameters K (related to the relative amount of the phase). [Pg.136]

The scaling parameter cOq in (9.8a) determines the strength of spin-phonon coupling. [Pg.503]

Depending on how the previous measurements are combined in Eq. (7), univariate filtering methods can be categorized as linear or nonlinear. In terms of Eq. (7), linear filtering methods use a fixed scale parameter or are single-scale, whereas nonlinear filtering methods are multiscale. Figure 7 summarizes decompositions in terms of time and frequency. [Pg.14]

Electron population parameters of inner monopoles were constrained to be equal for all 40 non-H atoms. Single exponentials r exp(-ar) were adopted as radial functions for the higher multipoles, with n = 2, 2, 3 respectively for dipole, quadrupole, and octopole of the species C, N and 0, and n = 4, 4, 4 for the same multipoles of the S atom. A radial scaling parameter k, to shape the outer shell monopoles, and the exponential parameter a of all non-H atomic species were also refined. H atoms were initially given scattering factors taken from the H2 molecule [15] and polarised in the direction of the atom to which they are bonded. [Pg.288]

In Ref. [107] the procedure above has been employed for the measurement of the molar mass distribution of a broad molecular weight polystyrene, obtained by radical polymerization with ethylacetate as solvent. The scaling parameters for this polystyrene in this marginal solvent have been determined to be a 2.8 x 10-4 cm2/s and b 0.52 [107]. The upper curve in Figure 17 shows the resulting molar mass distribution in comparison with the one obtained by SEC. [Pg.244]


See other pages where Parameter Scaling is mentioned: [Pg.174]    [Pg.175]    [Pg.207]    [Pg.207]    [Pg.152]    [Pg.102]    [Pg.356]    [Pg.59]    [Pg.284]    [Pg.94]    [Pg.95]    [Pg.1051]    [Pg.68]    [Pg.73]    [Pg.92]    [Pg.96]    [Pg.100]    [Pg.141]    [Pg.505]    [Pg.332]    [Pg.151]    [Pg.14]    [Pg.86]    [Pg.113]    [Pg.123]    [Pg.114]    [Pg.194]    [Pg.408]    [Pg.490]    [Pg.192]    [Pg.6]    [Pg.27]   
See also in sourсe #XX -- [ Pg.169 ]

See also in sourсe #XX -- [ Pg.169 ]

See also in sourсe #XX -- [ Pg.164 , Pg.237 , Pg.255 , Pg.268 , Pg.439 , Pg.478 ]




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Allometric scaling, estimation pharmacokinetic parameters

Atoms parameter scaling

Development of Scaling Parameters

Dextran scaling parameters

Dispersion parameters characteristic time scale

Dynamic moduli scaling parameters

Evidence of the Interfacial Parameter Scale

Hydrodynamic scaling parameters

Optimization of culture parameters and scale-up

Order-parameter scaling Monte Carlo

Parameter Estimation from Experimental Data and Finer Scale Models

Parameter scale

Parameter scale

Parameters for Scale-up

Reduced time-scale parameter

Scale factor and profile parameters

Scaled 2-Propanol Parameters Diffusion Controlled

Scaled Racah parameters

Scaling Parameters for the Number MWD

Scaling and the Dimensionless Parameters for Convective Heat Transfer

Scaling of the parameters

Scaling parameters c and M dependence

Scaling parameters chain radius

Scaling parameters concentration

Scaling parameters concentration dependence

Scaling parameters dielectric relaxation

Scaling parameters experimental determination

Scaling parameters inter relations

Scaling parameters molecular weight

Scaling parameters molecular weight dependence

Scaling parameters parametric dependence

Scaling parameters probe size

Scaling parameters solvent quality

Scaling parameters topological effect

Scaling parameters viscosity

Small parameters fast time scale

Solvatochromic solvent properties scale parameters

Solvent property scales representative parameters

Time scales small parameters

Weibull scale parameters

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