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New Zealand Mathematics Colloquium 2000
November 26-29, 2000
Dept of Mathematics, University of Waikato
Hamilton, New Zealand

Organizers
Kevin Broughan, Rua Murray, Ernie Kalnins, Stephen Joe

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Modelling cell growth in plants and animals
by
Britta Basse
Maths & Stats Dept, University of Canterbury
Coauthors: Prof. Graeme Wake (University of Canterbury), Assoc Prof. David Wall (University of Canterbury)

In the presence of the necessary requirements for growth, a typical plant or animal cell enters a cycle where it must double in size and completely replicate its internal structure before dividing into two identical daughter cells. A cell cluster may, after a period of time, settle into a steady size distribution. In this presentation a simplified model of the biological processes of cell growth, division and mortality is examined. Parameter values which give rise to a steady size distribution will be derived and certain limitations and future developments of the model will be discussed.

Date received: September 28, 2000


Copyright © 2000 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # caek-38.