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Cross model, typical

Based on the molecular collision cross-section, a particle might undergo a collision with another particle in the same cell. In a probabilistic process collision partners are determined and velocity vectors are updated according to the collision cross-section. Typically, simple parametrizations of the cross-section such as the hard-sphere model for monoatomic gases are used. [Pg.134]

Steps a and 2 are discussed in detail in Sections 4.2,1 and 4.2.2 (PCA and HCA). In ep 3, the training set is divided into calibration and test sets to facilitate the estimation of the SIMCA models. Typically, we leave more than half of the dacEin the calibration set. It is also a good practice to repeat the calibration proo ure in Table 4.16 with different selections of calibration and test sets. An Amative to separate test sets is to implement some form of cross-validation. Bit example, Icave-one-out cross-validation can be performed where each sair is left out and predicted one at a time. [Pg.75]

The models used are typically either the Cross model or the Carreau-Yasuda model (UNIT Hl.l), if a complete curve is generated. A complete curve has both plateaus present (zero and infinite shear see Figure HI.1.4). [Pg.1149]

Unlike other subtractive machining processes, Generative Processes buUd parts by a layer-by-layer technique using form neutral substances like fluids, powders, foil-or wire-shaped materials by chemical and or physical reactions. In general the process, as shown in Fig. 79, results directly from a 3D model, which is sliced into thin cross-sections typically with a thickness of 0.1-0.4 mm. Depending on the kind of process, parts that may be difficult or even impossible to fabricate by conventional methods, can be produced out of polymers, metal, ceramic or composite materials [101]. A selection of RP-processes is described below, but due to the complexity of the processes readers are referred to the cited references. [Pg.271]

To define a curve-crossing model one needs to define an effective force constant and bond length. The bond order of the cyclic state through which one can admit the reaction to proceed has n=7/6=1.17. From typical bond length data for a C-C and C=C bonds [33]... [Pg.190]

Figure 12 The Cross model with m = 1 and typical values ofthe parameters, showing the apparent yield stress region and upper and lower Newtonian regions. Figure 12 The Cross model with m = 1 and typical values ofthe parameters, showing the apparent yield stress region and upper and lower Newtonian regions.
The number of significant PLS components is established by testing the significance of each additional dimension (PLS component). This is done to avoid overfitted QSARs, which may exhibit lesser, or no, validity. The optimal number of PLS components to be used in conventional analyses is typically chosen from the analysis with the highest cross-validated value, and for component models with identical values, the model having the smallest standard error of prediction, PRESS (see also the following section). Unlike spectroscopic data, where a PLS model typically has more than 10 components, models in 3D-QSAR tend to exhibit less complexity. As a rule of thumb, two to four components should suffice when CoMFA standard fields are used." ... [Pg.154]

Typically % so when Uho) = y is very small, goes to %. At intermediate y the Cross model has a power law region... [Pg.86]

To infer analyte ion structural details, IM-MS-determined collision cross sections are typically supported by complementary computational studies. Although the specific procedural details for comparing empirical cross-section values with those obtained by computational techniques varies by laboratory, the general framework for comparisons consists of five steps (i) generation of model in silico structures, (ii) exploration of the conformational landscape (e.g., by molecular mechanics/molecular dynamics (MM/MD) and simulated annealing protocols), (iii) determination of modeled structure colhsion cross sections (typically via MOBCAL developed by Jarrold and co-workers ),... [Pg.426]

Model Networks. Constmction of model networks allows development of quantitative stmcture property relationships and provide the abiUty to test the accuracy of the theories of mbber elasticity (251—254). By definition, model networks have controlled molecular weight between cross-links, controlled cross-link functionahty, and controlled molecular weight distribution of cross-linked chains. Sihcones cross-linked by either condensation or addition reactions are ideally suited for these studies because all of the above parameters can be controlled. A typical condensation-cure model network consists of an a, CO-polydimethylsiloxanediol, tetraethoxysilane (or alkyltrimethoxysilane), and a tin-cure catalyst (255). A typical addition-cure model is composed of a, ffl-vinylpolydimethylsiloxane, tetrakis(dimethylsiloxy)silane, and a platinum-cure catalyst (256—258). [Pg.49]

The experimental studies of a large number of low-temperature solid-phase reactions undertaken by many groups in 70s and 80s have confirmed the two basic consequences of the Goldanskii model, the existence of the low-temperature limit and the cross-over temperature. The aforementioned difference between quantum-chemical and classical reactions has also been established, namely, the values of k turned out to vary over many orders of magnitude even for reactions with similar values of Vq and hence with similar Arrhenius dependence. For illustration, fig. 1 presents a number of typical experimental examples of k T) dependence. [Pg.5]

All applications of the lattice-gas model to liquid-liquid interfaces have been based upon a three-dimensional, typically simple cubic lattice. Each lattice site is occupied by one of a variety of particles. In the simplest case the system contains two kinds of solvent molecules, and the interactions are restricted to nearest neighbors. If we label the two types of solvents molecules S and Sj, the interaction is specified by a symmetrical 2x2 matrix w, where each element specifies the interaction between two neighboring molecules of type 5, and Sj. Whether the system separates into two phases or forms a homogeneous mixture, depends on the relative strength of the cross-interaction W]2 with respect to the self-inter-action terms w, and W22, which can be expressed through the combination ... [Pg.166]

Fig. 2.9.9 (a) Schematic cross section of a compartments at the top and bottom, respec-convection cell in Rayleigh-Benard configura- tively. (b) Velocity contour plot of typical tion. In the version examined in Refs. [8, 44], a convection rolls expected in the absence of any fluid filled porous model object of section flow obstacles (numerical simulation). [Pg.222]


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Cross model

Cross model, typical parameters

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