Previous Lecture

November 29

Insect Population Response to Selective Pesticides and Vegetation

Dr. John E. Banks
Division of Environmental Sciences
University of Washington, Tacoma

Room:  HA 366
Time:  12:45-1:45

Abstracts - Previous Talks 

October 18

Physiologically Based Pharmacokinetic Modeling of Benzene in Humans:  A Bayesian Approach

Karen Yokley

Benzene is myelotoxic and causes leukemia in humans after extended periods of high exposure; however, leukemia risks in humans at low exposures are uncertain.  Benzene occurs in the work environment and in outdoor air, but mostly at concentrations below one ppm.  It is therefore important to assess the risk of benzene exposure to humans at low concentrations.  In this talk, we developed a physiologically based pharmacokinetic (PBPK) model for the uptake and elimination of benzene in humans to relate the concentration of inhaled benzene to the tissue doses of benzene and its key metabolites.  To apply the mathematical model to data in humans, the mathematical model must be integrated into a statistical framework that acknowledges the sources of variation in the data due to inherent intra- and inter-individual variation, measurement error, and other data collection issues.  The main contribution of this work is the estimation of population distribution of key PBPK model parameters using a fully parametric method.  In particular, we employ a Markov Chain Monte Carlo (MCMC) technique to fit the mathematical model to three sets of data producing samples from the posterior distributions of the parameters, from which inference on the parameters may be carried out.  We hypothesized that variability in metabolic parameters observed in earlier studies would be sufficient to explain observed variability in benzene pharmacokinetics.  The resultant simulations captured some but not all of the observed variability, indicating that one must also account for variability in physiological parameters, such as organ weights, to faithfully predict the full human population variability.  (This research was supported by the American Chemistry Council and CIIT.)

September 13

Look at that thin film go!  Wave structures in thin film flow driven by gravity and surfactant

Rachel Levy

Thin liquid films are found in both industrial and biological settings.  We consider a system of two partial differential equations (PDEs) that model a thin film flowing down a solid surface.  One PDE describes the height of the film, the other describes the concentration of surfactant, a chemical that  acts as a driving force on the surface of the film by affecting the surface tension.  As the film flows down the surface, interesting wave structures develop.  We explain the complicated structures with both analytical and numerical solutions of the PDEs.



This page was last updated on Monday, November 29, 2004.