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Distribution model

The bimodal pore distribution model used by Gibilaro et aL may also be used to analyze the results of this type of experiment. If it is assumed that all extraneous effects due to mixing in the interstices between the pellets have been eliminated by means of a control experiment, the results corresponding to equations (10.39) and (10.40) are now... [Pg.107]

Distribution models are curvefits of empirical RTDs. The Gaussian distribution is a one-parameter function based on the statistical rule with that name. The Erlang and gamma models are based on the concept of the multistage CSTR. RTD curves often can be well fitted by ratios of polynomials of the time. [Pg.2083]

An alternative method is to fit the best straight line through the linearized set of data assoeiated with distributional models, for example the Normal and 3-parameter Weibull distributions, and then ealeulate the correlation coejficient, r, for eaeh (Lipson and Sheth, 1973). The eorrelation eoeffieient is a measure of the degree of (linear) assoeiation between two variables, x and y, as given by equation 4.4. [Pg.144]

The above process above could also be performed for the 3-parameter Weibull distribution to compare the correlation coefficients and determine the better fitting distributional model. Computer-based techniques have been devised as part of the approach to support businesses attempting to determine the characterizing distributions... [Pg.147]

If the form of the distributional model is only approximately eorreet, then the tails may differ substantially from the tails of the aetual distribution. This is beeause the model parameters, related to low order moments, are determined from typieal rather than rare events. In this ease, design deeisions will be satisfaetory for bulk... [Pg.190]

In Section 20.2, equations for tlie reliability of series and parallel systems are established. Various reliability relations are developed in Section 20.3. Sections 20.4 and 20.5 introduce several probability distribution models lliat are extensively used in reliability calculations in hazard and risk analysis. Section 20.6 deals witli tlie Monte Carlo teclinique of mimicking observations on a random variable. Sections 20.7 and 20.8 are devoted to fault tree and event tree analyses, respectively. [Pg.571]

Matthies M, Berding V, Beyer A (2004) Probabilistic uncertainty analysis of the European union system for the evaluation of substances multimedia regional distribution model. Environ Toxicol Chem 3(10) 2494—2502... [Pg.227]

FIGURE 15.12 An arbitrary residence time distribution modeled as PFRs in parallel. [Pg.566]

For this reason alone the tacit assumption of a normal distribution when contemplating analytical results is understandable, and excusable, if only because there is no practical alternative (alternative distribution models require more complex calculations, involve more stringent assumptions, or are more susceptible to violations of these basic assumptions than the relatively robust normal distribution). [Pg.69]

In general, it is easier to use models such as these to predict the distribution of chemicals (i.e., relationship between exposure and tissue concentration) than it is to predict their toxic action. The relationship between tissue concentration and toxicity is not straightforward for a diverse group of compounds, and depends on their mode of action. Even with distribution models, however, the picture can be complicated by species differences in metabolism, as in the case of models for bioconcentration and bioaccumulation (see Chapter 4). Rapid metabolism can lead to lower tissue concentrations than would be predicted from a simple model based on values. Thus, such models need to be used with caution when dealing with different species. [Pg.326]

In web-based application models that use web browsers to display information sent by the application server, the largest part of the data management applications reside on the server. This model has many advantages over the distributed model, but it has important limitations (1) All participating sites must have an Internet connection (2) it requires the ability to constantly be... [Pg.613]

The first approach consists of assuming some multivariate distribution model for the random function P(x), xeA A convenient... [Pg.114]

Pauletti, G. M., Wunderli-Allenspach, H. Partition coefficients in vitro Artificial membranes as a standardized distribution model. Bur. J. Pharm. Sci. 1994, 1, 273-282. [Pg.435]

Mewhinney JA, Griffith WC. 1983. A tissue distribution model for assessment of human inhalation exposures to 241Am02. Health Phys 44(Suppl. l) 537-544. [Pg.250]

Figure 7.20 Three-compartment equilibrium distribution model (after Kubinyi [23]). Figure 7.20 Three-compartment equilibrium distribution model (after Kubinyi [23]).
This relationship was further clarified by van de Waterbeemd in the two-step distribution model [588-590], Eater, the model was expanded by van de Waterbeemd and colleagues to include the effects of ionization of molecules, with the use of log Kd, in place of log Kp, as well as the effects of aqueous pores [49,54],... [Pg.156]

A complete or global tissue distribution model consists of individual tissue compartments connected by the blood circulation. In any global model, individual tissues may be blood flow-limited, membrane-limited, or more complicated structures. The venous and arterial blood circulations can be connected in a number of ways depending on whether separate venous and arterial blood compartments are used or whether right and left heart compartments are separated. The two most common methods are illustrated in Figure 3 for blood flow-limited tissue compartments. The associated mass balance equations for Figure 3A are... [Pg.83]

For a limited number of exposure pathways (primarily inhalation of air in the vicinity of sources), pollutant fate and distribution models have been adapted to estimate population exposure. Examples of such models include the SAI and SRI methodologies developed for EPA s Office of Air Quality Planning and Standards (1,2), the NAAQS Exposure Model (3), and the GEMS approach developed for EPA s Office of Toxic Substances (4). In most cases, however, fate model output will serve as an independent input to an exposure estimate. [Pg.295]

Assuming the distribution models are accurate and that they model all the possible behaviors in the data set, Bayes s theorem says that pup2, and p3 are the probabilities that the unknown sample is a member of class 1, 2, or 3, respectively. The distributions are modeled using multivariate Gaussian functions in a method known as expectation maximization. ... [Pg.120]

Benfenati E, Genah D, Verro R, Mazzatorta P (2002) Chemical analysis, distributed modeling and risk indices. Three fundamental pillars in risk assessment. Sci World J 2 1617-1625... [Pg.203]

Here dc is the average thickness and 0 is the variance of the particle thickness distribution modeled by a Gaussian. Ap, is the ID Porod asymptote (cf. p. 125, Table 8.3). The particle thickness distribution considers polydispersity (cf. Chap. 1). [Pg.179]

Arena et al. (1983) investigated the coal attrition in a mixture with sand under hot but inert conditions. As they increased the sand particle size while keeping its mass in the bed constant, they observed an increase in the coal attrition rate. They interpreted their results by assuming that the abrasion energy is shared out on the entire material surface. On the same basis Ray et al. (1987a) developed their attrition rate distribution model for abrasion in a fluidized bed. [Pg.440]

The voidage distribution model permits the derivation of analytical expressions for the integrated average voidage taken through the whole height, defined as... [Pg.529]

Wania F, Mackay D (1993) Global fractionation and cold condensation of low volatility organochlorine compounds in polar regions. Ambio 22 10-18 Wania F, Mackay D (1995) A global distribution model for perstitent organic chemicals. The Science of the Total Environment 160/161 211-232... [Pg.103]

Beven KJ, Binley A (1992) The future of distributed models - model calibration and uncertainty prediction. Hydrol Processes 6(3) 279-298... [Pg.76]

GEOTRANSF is a semi-distributed modelling system which is built around a conceptual model that limits the model s complexity while maintaining an accurate description of the main mechanisms controlling runoff production and transfer at the basin scale [43]. With this structure GEOTRANSF can be integrated with... [Pg.312]


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See also in sourсe #XX -- [ Pg.106 ]




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ADME (absorption, distribution computational models

ADMET (absorption, distribution, metabolism modeling

Absorption, distribution, metabolism experimental models

Absorption, distribution, metabolism model validation

Absorption, distribution, metabolism preclinical models

Affinity distribution models

Anderson-Schulz-Flory distribution model

Angular distributions rotating linear model

Animal models lead distribution

Animal models tissue distribution

Attrition rate distribution model

Axially distributed models of blood-tissue exchange

Axially distributed transport modeling

B Model Functions for Size Distributions

Bernoullian model sequence distributions

Bi-model distribution

Biophase distribution model

Boltzmann distribution, modelling

Branch distribution model

Charge distribution model

Charge distribution model, adsorption

Charge distribution, modelling

Charge distribution, semiempirical molecular orbital modeling

Compartment model with gamma-distributed elimination flow rate

Competitive Gaussian distribution model

Continuous models Gaussian distribution

Continuous models normal distribution

Controller design distributed model-based

D-strain modeled as a rhombicity distribution

Definition distributed reactivity model

Diffuse layer model distribution coefficient

Director distribution modeling

Discrete phase, bimodal distribution models

Discrete probability distributions model systems

Disordered structure models distribution

Dispersion model distribution

Dispersion models, mixing residence-time distribution

Distributed Constants Models

Distributed Element Model

Distributed component object model

Distributed component object model (DCOM

Distributed dipole model

Distributed electrode model

Distributed model examples

Distributed model, simplest

Distributed moment analysis potential models

Distributed multipole electrostatic models

Distributed parameter model

Distributed reactivity model

Distribution Functions in the Ising Model

Distribution constant model determination

Distribution functional group model

Distribution of Uranium in the Body (Biokinetic Models)

Distribution pore size model

Distributions of formation energies - the weak bond model

Distributions, selection random-effects models

Distributive properties model

Drop size distribution population balance modeling

Drug distribution bilayer model

Drug distribution multicompartmental models

Drug distribution pharmacokinetic modeling

Effect-distribution model

Empirical Distribution Models

Equivalent circuit distributed model

FIGURE 6.13 Use of a p-box to represent uncertainty between models I and II summarized as distribution functions

Fermi model distribution

Finite element modelling of flow distribution in an extrusion die

First-order Markov model sequence distributions

Flory distribution model

Fully Inhomogeneous Charge Distributions and Disordered Polymer Models

Gamma distribution models

Gaussian distribution models

General impedance models for distributed electrode processes

Glassy polymers site distribution model

Impulsive reaction model angular distributions

Income-distribution demand-shift model of inflation

Instantaneous absorption models distribution

Kinetic parameter distribution error model

Kinetic parameter distribution system model

Mathematical dynamic model development particle distribution

Mathematical models particle size distribution

Model Predicting Energy Requirement and Product Size Distribution

Model covariate distribution

Model distributed

Model distributed

Model for the overall residence time distribution

Model multivariate distribution

Model particle size distribution, protein

Model to Simulate Bubble Size Distribution

Model univariate distribution

Modeling Bubble Size Distribution

Modeling catalyst distribution

Modeling distribution

Modeling distribution

Modeling of distributions

Modeling pair distribution function

Modeling probability distributions

Modeling residence-time distribution

Modelling temperature distribution

Models charge distribution multisite complexation

Models with 32 Radial Distribution Function Values and Eight Additional Descriptors

Models with Any Geometry and Conductivity Distribution

Models, crystallization process crystal size distribution

Molecular modeling technique distribution

Molecular weight distribution modeling

Multiple-bubble-size models distribution

Multivariate models, random variables distributions

Nuclear Charge Density Distribution Models

PET-Measurements of Tracer Distribution in the Model Soil Column

Pair distribution function complex modeling

Pair distribution function structural modeling

Parallel distributed processing models

Partial pressure distribution model

Particle size distribution modeling

Particle size distribution population balance model

Plug flow, mixing model residence-time distribution

Population balance models, drop size distribution

Pore network modelling porosity distributions

Pore size distribution model silica glasses

Probability distribution models

Probability distribution models continuous

Probability distribution models discrete

Probability model Bernoulli distribution

Product energy distribution impulsive model

Quantum mechanical model probability distribution

Quasi-Probability Distribution Models

Radial distribution model

Radon decay products modeling size distributions

Random distribution, Flory model

Residence time distribution dispersion model

Residence time distributions models

Residence-time Distribution and Models for Macromixing in the Reactors

Residence-time distribution models for

Residence-time distributions maximum mixedness model

Residence-time distributions segregation model

Resolution peak distribution models

Retention-Time Distribution Models

Schulz-Zimm distribution model

Self-consistent field method reaction model, charge distribution

Significance of Modeling the Current Distribution

Simple model degree distributions

Size distribution models for

Spatially distributed systems and reaction-diffusion modeling

Species distribution model

Species sensitivity distribution model

Steady State Models for Isothermal Heterogeneous Distributed Systems

Structural-dynamical model distributions

Temperature distribution model

The Normal Distribution Model

The Simplest Distributed Model

Tolerance distribution model, risk

Tolerance distribution models

Tracer distribution models

Tracer distribution models combined

Two-compartment model of distribution

Univariate models, random variables distributions

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