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Space-number

Even in a homogeneous solid elastic wheel the distortion is complex and requires sophisticated methods to arrive at a precise relation between force and slip. For tires this is even more difficult because of its complex internal structure. Nevertheless, even the simplest possible model produces answers which are reasonably close to reality in describing the force-slip relation in measurable quantities. This model, called the brush model—or often also the Schallamach model [32] when it is associated with tire wear and abrasion—is based on the assumption that the wheel consists of a large, equally spaced number of identical, deformable elements (the fibers of a brush), following the linear deformation law... [Pg.705]

Figure 3.5. Factorial space. Numbers in circles denote process yields actually measured (initial data set) all other numbers are extrapolated process yields used for planning further experiments (assuming that the repeatability Sy = 0.1 all values are rounded to the nearest integer) the estimated yield of 108% shows that the simple linear model is insufficient. Figure 3.5. Factorial space. Numbers in circles denote process yields actually measured (initial data set) all other numbers are extrapolated process yields used for planning further experiments (assuming that the repeatability Sy = 0.1 all values are rounded to the nearest integer) the estimated yield of 108% shows that the simple linear model is insufficient.
Project Description. The Project Description may not exceed 3 pages (Times New Roman I2-pt font, i.5 line spacing, numbered from page 1 to 5). Tables, figures, and all graphics must be included within the 5-page limit. The Project Description should include a title and address the following ... [Pg.379]

The purpose of this section is to show the reader how the different degree of reduction of information space (number of new variables) influences the final reproduction. As the procedures for the reduction depend on the type of data, i.e. smooth curves, discret distributions, and 2-dimensional patterns, we shall discuss each of them in appropriate subsections. The common property to all of them is the same representation in which they can be treated by the computer (see equation 4.1). [Pg.95]

The hardware design proceeds In two phases primary (basic) and secondary (detailed layout). The primary phase sets column diameter, type of tray, and split of tray area Into bubbling and downcomer areas. This phase also provides a preliminary (and usually close) estimate of tray spacing, number of passes, and other features of tray and downcomer layout such as weir height, fractional hole area, hole diameter, and clearance under the downcomer. These estimates are later firmed up in the secondary phase. [Pg.259]

De = clearance between tubes to give smallest free area across shell axis 716 = number of baffle spaces = number of baffles + 1... [Pg.630]

Lipid" Moisture Content, % Interplanar Spacing Number of Weak Spacings Range, A... [Pg.394]

The electrical impedance of the IDT depends on a variety of factors including the electromechanical coupling coefficient (K ), the dielectric permittivity of the substrate (e ), and the geometry of the IDT electrode width, spacing, number of finger pairs, and acoustic aperture (i.e., IDT finger overiap length). Table... [Pg.340]

Number of elements in each moving average Number of outcomes favorable to an event space Number of successive (moving) averages... [Pg.138]

Acp = (exposed tube length)(center-to-center spacing)(number of tubes exclusive of the shield tubes)... [Pg.211]

Column efficiency experimental data are usually compiled and saved and are used for estimating efficiencies of similar columns or for developing empirical correlations for predicting the efficiencies. When attempting to estimate a tray efficiency based on data available for another column, it is important to be aware of the factors that influence tray efficiency the most and take them into consideration. For instance, the tray dimensions should be comparable. Of particular importance are the tray diameter, tray spacing, number of passes, and liquid level on the tray. [Pg.518]

Here y is the normalization factor, are the operators (21)-(22), and summation is taken over a finite set of modes to which the detector responds. The so-called configuration space number operator [14] is defined by the relation... [Pg.468]

The volume at absolute zero has also been calculated7 from van Laar s equation ( 34.VII C), g0/gc=2(l+y), 2y= 1+0 038 ZTC. Lorenz and Herz8 calculated the sp. vol. v0 of a liquid at 0°K. by the formula Mv0pdTc=5 l. For liquid mixtures there is only approximate additivity9 of the space-filling number yj=(n2—1)/(n2+2), where refractive index. The free-space number... [Pg.27]

To conserve space, numbers greater than 99,999 are written in the exponential notation used in computer printouts. For example, the half-Ufe of K, 1.26 X lO y, is written 1.26E9y. [Pg.938]

Of Figuref Motiony Fimey Placey Space, Number,... [Pg.129]

If several processors are available simultaneously, Bolzano s method can be generalized the function should be simultaneously evaluated in an evenly spaced number of points equal to the number of available processors and within the interval of uncertainty. [Pg.8]

Spiral coils (circular or rectangular) provide higher inductance/area. In general, the inductance is dependent on line widtii, line spacing, number of turns, and inner-window size (Figure 9.23). The inductance density is mainly determined by the conductor line resolution. Figure 9.24 depicts e relation between line resolution and inductance for an area of 6 mm. Many of the design formulas available in literature are parametric equations based on... [Pg.382]

Structure type Pearson s Space Number of Including Including in ternary systems Sc-M-. .. Sc-... Binary Composition of ternary ... [Pg.514]

MATLAB programming tool allows a simple parallelization of loops with fixed number of recurrences using the parfor keyword. In case of the Monte Carlo method, the loop over all the sample size is parallelized and in case of the analytical algorithm it is the loop over the state space. Number of threads in which the calculation is executed equals at most the number of used processor cores. [Pg.2450]


See other pages where Space-number is mentioned: [Pg.187]    [Pg.255]    [Pg.255]    [Pg.603]    [Pg.19]    [Pg.644]    [Pg.25]    [Pg.27]    [Pg.216]    [Pg.273]    [Pg.25]    [Pg.51]    [Pg.428]    [Pg.524]    [Pg.127]    [Pg.377]    [Pg.522]    [Pg.23]    [Pg.1214]    [Pg.23]    [Pg.5]    [Pg.187]    [Pg.210]    [Pg.497]    [Pg.169]    [Pg.3325]   
See also in sourсe #XX -- [ Pg.35 , Pg.36 , Pg.37 , Pg.38 , Pg.101 , Pg.107 ]




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