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Number function

In the macroscopic heat-transfer term of equation 9, the first group in brackets represents the usual Dittus-Boelter equation for heat-transfer coefficients. The second bracket is the ratio of frictional pressure drop per unit length for two-phase flow to that for Hquid phase alone. The Prandd-number function is an empirical correction term. The final bracket is the ratio of the binary macroscopic heat-transfer coefficient to the heat-transfer coefficient that would be calculated for a pure fluid with properties identical to those of the fluid mixture. This term is built on the postulate that mass transfer does not affect the boiling mechanism itself but does affect the driving force. [Pg.96]

Devici number Function Device number Function... [Pg.551]

It is possible to observe that U increases with the utility flow rate and initial process fluid temperature. This corresponds to a classical evolution of the Nusselt number function of Reynolds and Prandtl numbers. [Pg.276]

As was mentioned in Section 2, there exists a variety of different theoretical approaches to calculate the local field factor g q). Following Farid et al. [7], the behavior of g q) for large q is connected to the size z of the step in the occupation number function n(k) fork = kF, kF being the Fermi-momentum (see Figure 8). This... [Pg.197]

Figure 8. Occupation number function for correlated electrons. Figure 8. Occupation number function for correlated electrons.
We have shown for the case of Li that the step in the occupation number function is surprisingly small z 0.1 and provided semi-empirically obtained values for the local-field correction factor. For the case of Al, we showed the additional cancellation of self-energy and vertex correction. [Pg.204]

Furthermore, we showed for the first time the principal possibility of obtaining the correlation induced smearing of the occupation number function from ultra-high resolved Compton spectra and presented the first test experiments on Li. [Pg.204]

The reconstruction of the electron momentum densities and the occupation number functions of Cu and Cuq.953A10 047 could not produce results on an equal profound base as those based on the results of Li and LiMg reconstructions. This would need approximately 100 times the number of counts per spectrum which was not achieved. [Pg.322]

On the other hand both the momentum densities and the occupation number functions were influenced by the early truncation of the B(r) function due to inadequate statistics. The effect of this influence has to be studied, which could best be done by a reconstruction using calculated Compton profiles. [Pg.322]

Iteration number Objective Number function binding Number superbasics Norm of Number reduced infeasible gradient Hessian condition... [Pg.317]

The business case This provides initial requirements, defining the business problem or opportunity that this project addresses. It typically includes a high-level list of numbered functional and nonfunctional requirements2 (lb), the business reasons and risks for the project (la), the scope of the project in terms of things definitely included or excluded, linked clearly to a business model in terms of business objectives, actions or use cases, and user roles that must be supported (la), known requirements on the architecture, design, and implementation (lc), and constraints on project budget and schedules (Id). [Pg.545]

Different types of LCB are distinguished. Star polymers are the simplest branched polymers because they have only one branch point. Regular star polymers have a branch point with a constant number (functionality,/) of arms and every arm has the same molecular weight. They are therefore monodisperse polymers. Star polymers may also have arms with a most probable distribution [5], Star polymers can also be polydisperse due to a variable functionality. Palm tree [6] or umbrella polymers [7] that contain a single arm with different molecular weight (MW) than the other arms are classified under the asymmetric star [8] polymers, see Figure 3.2. [Pg.68]

Peptides and Proteins S Doonan Natural Products The Secondary Metabolites J R Hanson Maths for Chemists, Volume I, Numbers. Functions and Calculus M Cockelt and G Doggeli... [Pg.192]

Number the atoms on this chain beginning at the end near the first branch point, so the lowest locant numbers are used. Number functional groups from the attachment point. [Pg.135]

Integral type Geometry Number functions in of Ln Integral value... [Pg.225]

A natural response is to ask for the number of periodic orbits for a given period n. Suppose that 2" — 1 is prime. Then, (i) we do not have to worry about sub-cycles and (ii) the seeds of the periodic orbits are given by pfc/2" — 1, where pk, k = 1,2,. ..,Nk, is prime. Thus, the number of periodic orbits of period n is exactly 7t(2" — 1), where 7t(x) is the prime number function. It counts the number of primes smaller than or equal to x. ( 1 is not counted as a prime number). This function was studied extensively in the mathematical literature. An explicit expression for 7t(x), however, is not known. A good approximation is... [Pg.44]

Spreadsheets have program-specific sets of predetermined functions but they almost all include trigonometrical functions, angle functions, logarithms (p. 262) and random number functions. Functions are invaluable for transforming sets of data rapidly and can be used in formulae required for more complex analyses. Spreadsheets work with an order of preference of the operators in much the same way as a standard calculator and this must always be taken into account when operators are used in formulae. They also require a very precise syntax - the program should warn you if you break this ... [Pg.309]

Avogadro s number function of hydrodynamic interactions in translatory frictions gas constant mean-square radius of gyration... [Pg.201]

Figure 8-5 Generating 10 random numbers from 1 to 1000 by use of a spreadsheet. The random number function in Excel [=RAND ) ] generates random numbers between 0 and 1. The multiplier shown in the documentation ensures that the numbers generated in column B will be between 1 and 1000. To obtain integer numbers, we use the Format/Cells. .. command on the menu bar, choose Number and then 0 decimal places. So that the numbers do not change with every recalculation, the random numbers in column B are copied and then pasted as values into column C using the Edit/Paste Special. Figure 8-5 Generating 10 random numbers from 1 to 1000 by use of a spreadsheet. The random number function in Excel [=RAND ) ] generates random numbers between 0 and 1. The multiplier shown in the documentation ensures that the numbers generated in column B will be between 1 and 1000. To obtain integer numbers, we use the Format/Cells. .. command on the menu bar, choose Number and then 0 decimal places. So that the numbers do not change with every recalculation, the random numbers in column B are copied and then pasted as values into column C using the Edit/Paste Special.
Chronic effects paranoia, psychosis, anorexia, depressiom Complex adaptation to chronic use variable effect on Di, D2 receptor numbers/function. [Pg.124]


See other pages where Number function is mentioned: [Pg.550]    [Pg.550]    [Pg.161]    [Pg.366]    [Pg.46]    [Pg.55]    [Pg.201]    [Pg.317]    [Pg.203]    [Pg.366]    [Pg.94]    [Pg.409]    [Pg.326]    [Pg.186]    [Pg.189]    [Pg.228]    [Pg.383]    [Pg.79]    [Pg.79]    [Pg.129]    [Pg.253]    [Pg.161]    [Pg.45]    [Pg.161]    [Pg.112]    [Pg.458]    [Pg.594]   
See also in sourсe #XX -- [ Pg.168 ]




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Bodenstein number as a function

Carbon number functionality effects

Complex Numbers and Functions

Complex number related functions

Crystallization crystal number density function

Fluid Flow as a Function of Reynolds Number

Function numbers. ANSI

Kinetics number density function

Kohn-Sham density functional theory, orbital occupation numbers

Mobius Function and Inequalities for Betti Numbers

Number density function

Number density function average

Number density function bivariate

Number density function conditional

Number density function continuous

Number density function daughter

Number density function definition

Number density function functional

Number density function linear functionals

Number density function nonlinear functionals

Number density functionals

Number frequency function

Number of exponential functions

Number of function evaluations

Number-average functionality

Number-average functionality cross-links

Number-density functions (NDF)

Number-distribution function

Numbering functional group

Ohnesorge number function

Pair distribution function coordination number

Particle number density function

Prime number function

Proper functions number

Quantum Numbers, Permissible Energy Levels, and the Wave Function

Quantum number function

Quantum numbers and atomic wave functions

Reynolds number function

Riemann Zeta Function and Prime Numbers

Standard device function numbers

The Number Density Function

The Number and Weight Distribution Functions

Theoretical plate numbers, function

Weber number function

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