Mathematical Modeling of the Immune Response

摘要: Mathematical models in immunology mathematical methods used modeling immune system features of diseases infectious AIDS cancer immunological techniques network theory Richter's model Hoffmann's overview response Hege's and Cole's Marchalonis' Gledhill's Dibrov's Bell's work Mohler's Bruni's groups multicompartmental Merrill's Kaufman Thomas Beck's threshold tolerance Grossmann's Marchuk his co-workers Marchuk's "The Simplest Model" temperature reaction polyinfections further modifications the simplest more complex bacterial production lymphocytes during disease stochastic version Janenko's Alperin's Prague X-Y-Z scheme A first discrete time Klein's on description modeled reality immunity memory dose-dependent autotolerance autoimmunity therapy autoimmune immunosuppression extracorporeal removal antibody way regulation interleukin 2 B cell growth. Part contents.