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Mathematical Analysis and Approximation of PDE-Chemotaxis Models (eBook)

Artikelnummer: 978-3-032-14789-9
Einband: PDF
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This book provides the latest scientific advances presented at the 9ECM for mathematical modeling of the biological process of chemotaxis. The wide range of techniques presented includes seven contributions from various countries, approaches exploring different properties and numerical approaches. Taxis is an important biological process that takes place in embryonic development, cancer invasion and tumor angiogenesis, among others. In fact, it is present in everything that induces movement in living organisms. More specifically, in chemotaxis, movement is induced by a chemical agent. Mathematical models of chemotaxis, since the pioneering work of Keller and Segel, attempt to reproduce this biological process. In addition to the advantages that mathematical models can have for optimizing resources and improving treatments associated with living organisms, their study from a theoretical and numerical perspective raises a mathematical challenge. The target audience of this book is any researcher interested in the mathematical analysis of biological phenomena associated with any type of taxis and modeled with PDEs.

This book provides the latest scientific advances presented at the 9ECM for mathematical modeling of the biological process of chemotaxis. The wide range of techniques presented includes seven contributions from various countries, approaches exploring different properties and numerical approaches. Taxis is an important biological process that takes place in embryonic development, cancer invasion and tumor angiogenesis, among others. In fact, it is present in everything that induces movement in living organisms. More specifically, in chemotaxis, movement is induced by a chemical agent. Mathematical models of chemotaxis, since the pioneering work of Keller and Segel, attempt to reproduce this biological process. In addition to the advantages that mathematical models can have for optimizing resources and improving treatments associated with living organisms, their study from a theoretical and numerical perspective raises a mathematical challenge. The target audience of this book is any researcher interested in the mathematical analysis of biological phenomena associated with any type of taxis and modeled with PDEs.

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VerlagSpringer Nature Switzerland
EinbandPDF
Erscheinungsjahr2026
Seitenangabe165 S.
AusgabekennzeichenEnglisch
AbbildungenXIV, 165 p. 8 illus., 7 illus. in color.
Masse6'901 KB
PlattformPDF
ReiheSEMA SIMAI Springer Series; Mathematics and Statistics; Mathematics and Statistics ; Springer Nature Proceedings excluding Computer Science
AutorMorales-Rodrigo, Cristian (Hrsg.) / Rodríguez-Bellido, María Ángeles (Hrsg.) / Suárez, Antonio (Hrsg.)

Alle Bände der Reihe "SEMA SIMAI Springer Series; Mathematics and Statistics; Mathematics and Statistics (R0); Springer Nature Proceedings excluding Computer Science"

Über den Autor Cristian (Hrsg.) Morales-Rodrigo

Cristian Morales Rodrigo is an associate professor of Mathematical Analysis at the Department of Differential Equations and Numerical Analysis at the Universidad de Sevilla, Spain and the Institute of Mathematics of the Universidad de Sevilla (IMUS). His research focuses on the analysis of PDEs applied to biology, more precisely on population and chemotaxis models. María Ángeles Rodríguez Bellido is an associate professor of Mathematical Analysis at the Department of Differential Equations and Numerical Analysis at the Universidad de Sevilla, Spain and the Institute of Mathematics of the Universidad de Sevilla (IMUS). Her research focuses on Partial Differential Equations (PDEs), including the mathematical and numerical analysis of PDEs systems applied to other sciences: Oseen and Navier-Stokes equations, primitive ocean equations, liquid crystal models, quasi-Newtonian fluids, Boussinesq equations, and chemotaxis models. She has completed research stays at the Universities of Clermont-Ferrand, Savoy and Pau (France), UNICAMP-SP and Federal University of Pernambuco (Brazil), La Serena, Bío-Bío and Tarapacá (Chile), UIS-Bucaramanga (Colombia), and the Czech Academy of Sciences in Prague (Czech Republic). Antonio Suárez Fernández is a full professor at the Department of Differential Equations and Numerical Analysis and the Institute of Mathematics of the Universidad de Sevilla (IMUS). His research interests include the theoretical analysis of partial differential equations (PDEs) applied to other sciences. In particular, he has studied PDEs related to populations dynamics with special emphasis on problems with diffusion and non-local terms.

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