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RANDOM model

Several different types of semi-variograms are useful. The spherical model with nugget, the random model, and the spherical model with no nugget are discussed below. [Pg.44]

Figure 2.1 Schematic representation of a random model catalyst surface (a) and an idealized model catalyst (b). The black dots correspond to metal particles, dotted circles to their capture... Figure 2.1 Schematic representation of a random model catalyst surface (a) and an idealized model catalyst (b). The black dots correspond to metal particles, dotted circles to their capture...
Berggren, K.-F., and A.F. Sadreev. Chaos in quantum billiards and similarities with pure-tone random models in acoustics, microwave cavities and electric networks. Mathematical modelling in physics, engineering and cognitive sciences. Proc. of the conf. Mathematical Modelling of Wave Phenomena , 7 229, 2002. [Pg.77]

Poda GI, Landsittel DP, Brumbaugh K, Sharp DS, Frasch HF, Demchuk E (2001) Random sampling or random model in skin flux measurements Eur J Pharm Sci 14 197-220. [Pg.481]

In the equation, Yis the model output,/is the model, and (jCi,..., JCp) are random model parameters with standard error (5,..., 5p). The variance of model output is given by the Ist-order Taylor expansion ... [Pg.62]

Fig. 9.1.12 Cross section of the model of Pd/Pt(4/1) bimetallic nanoparticle (a) Pt-core/ Pd-shell model and (b) random model. (From Ref. 25a.)... Fig. 9.1.12 Cross section of the model of Pd/Pt(4/1) bimetallic nanoparticle (a) Pt-core/ Pd-shell model and (b) random model. (From Ref. 25a.)...
One way that probability p may be estimated is by statistical analysis of previous experimental data. Various spectral models could also be used to specify p. Both regular models such as that of Elsasser and random models... [Pg.118]

One of the early models to describe the amorphous state was by Zachariasen (1932), who proposed the continuous random network model for covalent inorganic glasses. We are now able to distinguish three types of continuous random models ... [Pg.66]

One should verify either conditions SI to S3 are satisfied, or subset pivotality is satisfied, before implementing a stepdown test for, otherwise, the stepdown test may not strongly control the familywise error rate. Such conditions are easier to check with a model that connects the observations with the parameters, but harder to check with a model (such as the randomization model) that only describes the distribution of the observations under the null hypotheses. Indeed, Westfall and Young (1993, page 91) cautioned that the randomization model does not guarantee that the subset pivotality condition holds. Outside the context of bioinformatics, there are in fact examples of methods that were in use at one time that violate... [Pg.149]

In this model, where no preference of Si-Al over Al-Al pairing is assumed, the NMR spectrum is determined by the simple probabilities of uncorrelated occupancies of the four nearest neighbors. Therefore, the peak intensities for the completely random model are independent of the details of the zeolite framework topology. They are... [Pg.221]

The model population is initially built by random models with a number of variables between 1 and L, and the models are ordered with respect to the selected statistical parameter - the quality of the model - (the best model is in first place, the worst model at position P) ... [Pg.469]

Figure 3 Cross section of the Pd/Pt(l/1) bimetallic nanoparticle models (a) modified Pt core model, (b) random model, (c) separated model, and (d) the three-dimensional picture of the modified Pt core model. (Reprinted with permission from Ref. 78. Copyright 1991 American Chemical Society.)... Figure 3 Cross section of the Pd/Pt(l/1) bimetallic nanoparticle models (a) modified Pt core model, (b) random model, (c) separated model, and (d) the three-dimensional picture of the modified Pt core model. (Reprinted with permission from Ref. 78. Copyright 1991 American Chemical Society.)...
With respect to the first question, we can look to a model that makes its selections randomly, with each of the five response options having equal probability of selection. We would expect such a model to match the students responses 20% of the time, simply by chance. The issue is whether the performance model does better than this random model in accounting for the students responses. We can see from Table 13.2 that the performance model exactly matched the students responses on 71% of the... [Pg.355]

Thus, we conclude that we would not arrive at similar results by chance. The performance model predicts student responses much better than either random model. Moreover, it can also be successfully extended beyond the original data from which its parameters were derived. Using the connection weights from the first experiment, the model gave satisfactory predictions for the second experiment as well. The structure of the model holds for additional students responding to additional test items. [Pg.359]

Then, for the reasons explained in the paper by Rudziriski et al. [21] we accept the random model of surface topography considering the fundamental physical question of whether the variables C are totally independent. In other words, whether the value of is correlated in a way with (i,j=0.- -,A,C) on passing from one to another site. These two models represent somewhat extreme views, and the truth probably lies somewhere in between. It is still too early to provide a definite answer for the fundamental question of which one of these two models is closer to reality. [Pg.392]

Then, the adsorption isotherm equation for the random model without correlation takes the form... [Pg.401]


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See also in sourсe #XX -- [ Pg.48 ]

See also in sourсe #XX -- [ Pg.277 ]




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A Random Model with Two Dead-End Complexes

Analysis random effect model

Bond-weighted random scission model

Brownian motion continuous-time random walk model

Building the Model of Fuzzy Random Expected Value

Continuous Random Network Model

Continuous time random walk microscopic models

Continuous time random walk model

Continuous time random walk model polymers

Degradation modelling random chain scissions

Degradation modelling random scission

Dense random packing model

Dense-random-packed models

Disordered systems continuous-time random walk model

Distributions, selection random-effects models

Energy random walk model

Fixed and Random Effects into the Structural Model

General random flight models

Langevin equation random walk model

Lattice models random bond model

Macromolecule random walk model

Mathematical model random

Model random parameters

Model random-effects

Modeling cell migration with persistent random walk models

Modeling random effects

Modeling random effects model

Modelling random structure methods

Models random fluctuation model

Modified Random Network model

Multiple-Random Fields term structure models

Multivariate models, random variables

Multivariate models, random variables distributions

Network model, random

Non-Random Two-Liquid Model

Persistent random walk models, cell

Persistent random walk models, cell migration

Polysaccharides random coil model

Predictive models random forest model example

Probabilistic Models with Random Hazard Rates

Proton transport Random network model

Random Hazard-Rate Models

Random Network Model of Membrane Conductivity

Random Polymer Models and their Applications

Random bond model

Random chain model

Random chain scission model

Random close packing model

Random coil chain model

Random coil model

Random coil, macromolecules modeled

Random covalent model

Random deposition model

Random distribution, Flory model

Random energy model

Random flight model

Random fluctuation model

Random forest models

Random fragmentation model

Random geometric mean model

Random magnetic anisotropy model

Random mixture model

Random phase model

Random phase volume model

Random pore model

Random rods model

Random sequential adsorption models

Random site model

Random structure model

Random structures, modeling

Random transverse-field Ising model

Random walk model

Random walk model of diffusion

Random walk model water

Random walk model, molecule

Random walk model, molecule solution

Random walk models, cell migration

Random walks simple models

Random-cluster model

Random-effects models/analysis estimates from

Random-effects statistical model

Random-field Ising model

Random-grain model

Random-jointed-chain model

Random-link model

Randomly generated model

Retention-Time Models with Random Hazard Rates

Surface random model

Surface renewal model, random, Danckwerts

The Random Heterogeneous Model of Adsorption

The Random Micelle Aggregation Model for Sphere-to-Rodlike Transition

The Random Walk Model

The random flight model

The random pore model

Thermal degradation modeling random scission

Univariate models, random variables

Univariate models, random variables distributions

Wakao-Smith random pore model

Water random network model

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