Literature DB >> 18023739

Complex multicellular systems and immune competition: new paradigms looking for a mathematical theory.

Nicola Bellomo1, Guido Forni.   

Abstract

This chapter deals with the modeling and simulation of large systems of interacting entities whose microscopic state includes not only geometrical and mechanical variables (typically position and velocity), but also biological functions or specific activities. The main issue looks at the development of a biological mathematical theory for multicellular systems. The first part is devoted to the derivation of mathematical structures to be properly used to model a variety of biological phenomena with special focus on immune competition. Then, some specific applications are proposed referring to the competition between neoplastic and immune cells. Finally, the last part is devoted to research perspectives towards the objective of developing a mathematical-biological theory. A critique is presented of what has already been achieved towards the above target and what is still missing with special focus on multiscale systems.

Mesh:

Year:  2008        PMID: 18023739     DOI: 10.1016/S0070-2153(07)81017-9

Source DB:  PubMed          Journal:  Curr Top Dev Biol        ISSN: 0070-2153            Impact factor:   4.897


  5 in total

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Journal:  BMC Bioinformatics       Date:  2012-03-28       Impact factor: 3.169

Review 2.  Hyperbolic and kinetic models for self-organized biological aggregations and movement: a brief review.

Authors:  Raluca Eftimie
Journal:  J Math Biol       Date:  2011-07-01       Impact factor: 2.259

Review 3.  Proteomic approaches to understanding the role of the cytoskeleton in host-defense mechanisms.

Authors:  Marko Radulovic; Jasminka Godovac-Zimmermann
Journal:  Expert Rev Proteomics       Date:  2011-02       Impact factor: 3.940

4.  Kinetic theory approach to modeling of cellular repair mechanisms under genome stress.

Authors:  Jinpeng Qi; Yongsheng Ding; Ying Zhu; Yizhi Wu
Journal:  PLoS One       Date:  2011-08-09       Impact factor: 3.240

Review 5.  Mathematical Models for Immunology: Current State of the Art and Future Research Directions.

Authors:  Raluca Eftimie; Joseph J Gillard; Doreen A Cantrell
Journal:  Bull Math Biol       Date:  2016-10-06       Impact factor: 1.758

  5 in total

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