Mathematical competition in modeling

Mathematical Modeling of the Competition between Acquired Immunity and Cancer

In (Kolev et al., 2002) the authors proposed and analyzed a model of the competition between single cell cancer and cell-mediated immunity. The model is a bilinear system of integro-differential equations. This model was modified and generalized in (Kolev, 2002a) in order to consider the role of Th cells and antigen-presenting cells (APCs) in cellular immunity. The simulations in (Kolev, 2002a)...

Statistical and Mathematical Modeling versus NHST? There’s No Competition!

Mathematical Modeling in Medicine

The present article considers mainly the complex mathematical models describing the basic physiological systems in human beings. At first, the main features of the physiological processes will be examined. Then approaches to mathematical modeling of blood circulation, respiration and heat regulation systems will be considered. A relatively simple system of blood sugar regulation will serve as a...

Mathematical modeling in neuroendocrinology.

Mathematical models are commonly used in neuroscience, both as tools for integrating data and as devices for designing new experiments that test model predictions. The wide range of relevant spatial and temporal scales in the neuroendocrine system makes neuroendocrinology a branch of neuroscience with great potential for modeling. This article provides an overview of concepts that are useful fo...

Mathematical Modeling in Biotechnology