In February 1985 a small international meeting of scientists took place at the recreation resort of the Polish Academy of Sci ences in Mogilany, near Cracow, Poland. The initiative for holding the workshop came from a working meeting on mathematical immunology and related topics at the International Institute for Applied Sys tems Analysis in Laxenburg, Austria, in November 1983. In addition to representatives of IIASA, delegates of the IIASA National Member Organizations (NMO) of Czechoslovakia, Italy, and the soviet Union took part in that working meeting. The participants came to the conclusion that IIASA could play an important role in facilitating the development of research in this field. The first step that they recommended to I IASA was to organize a workshop on mathematical immunology. The purpose of the workshop was to review the progress that has been made in applying mathematics to problems in immunology and to explore ways in which further progress might be achieved, especially by more efficient interactions between scientists working in mathematical and experimental immunology. Some National Member Organizations contributed to the success of the workshop by nominat ing further participants working in this or related fields. For instance, thanks to a suggestion of the British NMO, the meeting also included analyses of the interactions between the immune state of a population and epidemiological phenomena. There were 33 participants at Mogilany from 11 countries, namely Canada, Czechoslovakia, Federal Republic of Germany, Hungary, Japan, Netherlands, Poland, Sweden, united Kingdom, USA, and USSR.

I: Overview

The Structure of Mathematical Immunology
II: Regulation
Some Notes on Mathematical Modelling of the Immune Response
On Paradoxes and Progress in Theoretical Immunology, and Evidence for a New Symmetry
Antigen Recognition by T Cells: Towards a Mathematical Description of the T Cell Specificity Repertoire
Mathematical Modelling of the Immune Response: A Model of the Proliferation Control
Further Development of the Mathematical Model of Immunological Tolerance
III: Infectious Disease Immunity, Tumor Immunity
Mathematical Modelling of Infectious Diseases
Comparison of Stochastic Models for Tumor Escape
Implications of Macrophage T-Lymphocyte Interactions for Tumor Rejectability
IV: Epidemiology and the Immune System
Models of the Dynamics of Acquired Immunity to Helminth Infection in Man
Dynamics of Childhood Infections in High Birthrate Countries
Measurement and Estimation in Heterogeneous Populations
V: Diverse Topics
On Migratory Lymphocyte Models
Procedure for Evaluation of a Liquid Phase Radioimmunoassay Determining Immune Complexes in Sera
Application of Mathematical Models in the Membrane Electrophysiology of Macrophages.