Titlebook: Nonlinear Dynamics in Physiology and Medicine; Anne Beuter,Leon Glass,Michèle S. Titcombe Textbook 2003 Springer Science+Business Media Ne

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Bifurcations Involving Fixed Points and Limit Cycles in Biological Systems,mics. As parameters in systems change, the dynamics may also also change. For example, changing the ionic composition of a medium bathing nerve cells or cardiac cells can have marked effects on the behaviors of these cells and may lead to the stabilization or destabilization of fixed points or the i

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Dynamics of Excitable Cells,o be elucidated. We also provide an introduction to the voltage-clamp technique, the application of which to the squid axon culminated in the Hodgkin—Huxley equations, which we introduce. Hodgkin and Huxley were awarded the Nobel Prize in Physiology or Medicine in 1963 for this work. We also provide

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Effects of Noise on Nonlinear Dynamics,presence of noisy driving forces. It is often thought that noise has only a blurring effect on the evolution of dynamical systems. It is true that that can be the case, especially for so-called “observational” or “measurement” noise, as well as for linear systems. However, in nonlinear systems with

Grasping

Resistance

Cell Replication and Control,back control mediated by erythropoietin and thrombopoietin regulates erythrocyte and platelet production, respectively, and colony stimulating factor regulates leukocyte levels. The local regulatory mechanisms within the hematopoietic stem cells are also not well characterized at this point. Due to

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0939-6047 to a research re- source in which someone interested in a particular problem might look at the corresponding discussion here to guide their own thinking. We hope that researchers at all levels 978-1-4419-1821-5978-0-387-21640-9Series ISSN 0939-6047 Series E-ISSN 2196-9973