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Disposition decomposition analysis

This is sufficient in dealing with the important input-response relationship, but does not enable the effect of specific disposition changes to be considered. The disposition decomposition analysis (DDA) methodology overcomes this problem. DDA is based on a most fnndamental principle of dividing the disposition into two fundamental components namely, an elimination component and a distribution component (Figure 16.3). [Pg.389]

Traditionally, distribution kinetics has been described in terms of volume of distribution parameters (V and K,s) and structure-specific distribution parameters, e.g., the k 2, 21 parameters of the two-compartment model. LSA offers a less-structured alternative that considers the net effect of the distribution kinetics based on the disposition decomposition analysis. For example, the partition/distribution properties of a drag may be expressed in terms of the affinity of the drag molecules to a kinetic space expressed as the MRT in the kinetic space. Accordingly, it is meaningful to consider ratios of MRTs for two kinetic spaces as a metric for the relative affinity. Thus, residence time coefficients (RTC) similar to a partition coefficient may be defined Residence Time Coefficient The residence time coefficient RTC for the distribution of a drug in two kinetic spaces is the ratio of the MRT of the drug in the two kinetic spaces. It is readily shown thaC ... [Pg.401]

System analysis techniques have been used to generate input functions for PB-PK models. Oral administration of carbon tetrachloride in different vehicles was successfully described by absorption input functions obtained by deconvolution and disposition decomposition methods [25,26],... [Pg.88]

P. Veng-Pedersen, Theorems and implications of a model independent elimination/distri-bution function decomposition of linear and some nonlinear drug dispositions. I. Derivations and theoretical analysis. / Pharmacokinet Biopharm 12 627-648 (1984). [Pg.1150]

Richard, 1., Cardot, J. M., and Godbillon, J., Stable isotope methodology for studying the performance of metoprolol Oros tablets in comparison to conventional and slow release formulations, Eur. J. Drug Metab. Pharmacokinet., 19 375-380, 1994. Veng-Pedersen, R, Theorems and implications of a model independent elimina-tion/distribution function decomposition of linear and some nonlinear drug dispositions. 1. Derivations and theoretical analysis, J. Pharmacokinet. Biopharm., 12 627-648, 1984. [Pg.414]


See other pages where Disposition decomposition analysis is mentioned: [Pg.358]    [Pg.388]    [Pg.392]    [Pg.358]    [Pg.388]    [Pg.392]    [Pg.24]    [Pg.763]    [Pg.322]    [Pg.158]    [Pg.138]   
See also in sourсe #XX -- [ Pg.388 ]




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