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Modeling of distributions

Assuming the formation of long-chain polymer (t + 1), the values for instantaneous DPn and DPw are given by Eqs. (83). [Pg.202]

The instantaneous PDI is 2 for a system where there is no termination by combination (yS = 0), and 1.5 if termination by combination is the only chain-ending mechanism (r = 0). These expressions can be integrated to follow the evolution of the MWD with time or conversion and compare against experimental data, as was done by Balke and Hamielec [92] for batch isothermal FRP of MMA. [Pg.202]


Durbin and Schmidt (1985) Model of Distribution and Excretion of Absorbed Americium in the Human... [Pg.15]

Solovkin, A.S., Lobanov, A.V., Rubisov, B.N. 1989. Mathematical model of distribution of dialkylphosphoric acids in water-nitric acid-organic solvent-trialkyl phosphate two-phase systems. Soviet Radiochem. 31(1) 113-119. (Translated from Radiokhimiya 31(1) 117-124.)... [Pg.501]

The one-compartment model of distribution assumes that an administered drug is homogeneously distributed throughout the tissue fluids of the body. For instance, ethyl alcohol distributes uniformly throughout the body, and therefore any body fluid may be used to assess its concentration. The two-compartment model of distribution involves two or multiple central or peripheral compartments. The central compartment includes the blood and extracellular fluid volumes of the highly perfused organs (i.e., the brain, heart, liver, and kidney, which receive three fourths of the cardiac output) the peripheral compartment consists of relatively less perfused tissues such as muscle, skin, and fat deposits. When distributive equilibrium has occurred completely, the concentration of drug in the body will be uniform. [Pg.12]

Delmau, L. H., Haverlock, T. J., Levitskaia, T. G., Sloop, F. V., Jr., and Moyer, B. A. Caustic-Side Solvent Extraction Chemical and Physical Properties, Equilibrium Modeling of Distribution Behavior, Report ORNI/TM-2001/267, Oak Ridge National Laboratory, Oak Ridge, TN, December 2001. [Pg.403]

Rat studies using radiolabeled EGb 761 have revealed that the extract follows a two-compartment model of distribution (19). The radiolabeled extract was distributed into glandular and neuronal tissues, as well as the eyes. [Pg.48]

Klein, P. Architecture Modeling of Distributed and Concurrent Software Systems. PhD thesis, RWTH Aachen University (2000)... [Pg.800]

R.J. Sikorski, R.G. Zika (1993). Modeling mixed-layer photochemistry of H2O2 Physical and chemical modeling of distribution. J. Geophys. Res., 98, 2329-2340. [Pg.131]

Depending on the statistical model of distribution chosen this expression can be considered to give the root mean square of the velocities of the corpuscles. [Pg.707]

The final section discusses a generalization of the theory to encompass models of distributed rather than point systems, to include the usual models of nuclear reactor statics. Besides the attraction of providing a more general (if correspondingly weaker) theory, this enables us to specialize the theory to obtain some results in reactor statics on the optimum design of systems. Where these results are already known, they illustrate the wide power of the optimum control theorem in encompassing a range of problems in a consistent, unified way. [Pg.254]

B.H. Wilson and J.L. Stein An algorithm for obtaining minimum-order models of distributed and discrete systems. Winter Annual Meeting of the American Society of Mechanical Engineering 41, 47-58 (1992)... [Pg.101]

Hattori et al. [15] consider the calorimeter in terms of a onedimensional model of distributed parameters. The objects distinguished are the calorimetric vessel A, the heat conductor 5 and the medium C, at constant temperature, that surrounds the calorimeter Fig. 1.2). For the solution of the Fourier equation, the following assumptions were made heat power is generated in the calorimetric vessel at homogenous temperature and with constant heat capacity the heat conductor along which the heat flows has a well-insulated lateral surface. Its ends are defined as X = 0 and x = L there exists a heat bridge of the calorimetric vessel with the conductor the environment is kept at constant temperature. The heat transfer takes place only through the cross-section for x = 0. [Pg.19]

Zhang Y, Lopatnikov S and Heider D (2005) Modeling of distribution media and vacuum bag properties on permeability variations during vacuum assisted resin transfer molding (VARTM), Proc ASME Int Mech Congr and Exposition, Nov 5-11, Orlando, Florida, pp. 1-8. [Pg.36]

Methods to compute the interaction energy of a cluster of atoms and molecules have been developed at different levels of sophistication. The development of quantum chemical methods and computers has permitted us to accurately model the interaction energy of assembhes of molecules. During the last decades, Anthony Stone has played a prominent role in the endeavour of accurately modelling molecular properties and interactions from quantum chemistry. The IMPT theory, models of distributed multipoles, distributed polarizabilities, distributed dispersion coefficients, anisotropic repulsion, developed by Stone and collaborators, allow us to build accurate interaction potentials from quantiun chemistry. [Pg.144]

Transformations of these sulphur compoxmds in the animal cell are regulated by variable concentrations of metabolites and enzymes in appropriate compartments. Thiosulphate enters cells only slowly, and studies of Crompton et al./l97 / showed that its transport to mitochondria is catalyzed by a dicarboxylate carrier. Little is known about other substrates of sulphurtrans-ferases such as thiocystine, 3-mercaptopyruvate, glutathione or lipolc acid, but presumably their translocations between subcellular compartments require active transport. Flg.1 shows a proposed model of distribution of principal sulpfaurtransferases and related enzymes, as well as some of their natural substrates. The scheme is certainly oversimplified and not complete but it represents the background of our investigations. [Pg.493]

Caustic-Side Solvent Extraction Chemical and Physical Properties Equilibrium Modeling of Distribution Behavior... [Pg.6]


See other pages where Modeling of distributions is mentioned: [Pg.490]    [Pg.52]    [Pg.511]    [Pg.13]    [Pg.51]    [Pg.258]    [Pg.586]    [Pg.117]    [Pg.203]    [Pg.184]    [Pg.388]    [Pg.1410]    [Pg.3058]    [Pg.14]    [Pg.19]    [Pg.288]    [Pg.69]    [Pg.206]    [Pg.201]    [Pg.676]    [Pg.559]   
See also in sourсe #XX -- [ Pg.201 ]




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