Game-Theoretical Models in Biology

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A01=Jan Rychtar
A01=Jan Rychtá
A01=Mark Broom
Adaptive Dynamics
advanced mathematical modeling in biology
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applications of game theory to biology
Asymmetric Game
Author_Jan Rychtar
Author_Jan Rychtá
Author_Mark Broom
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Brood Care
Brood Parasitism
Category1=Non-Fiction
Category=PBV
Category=PBW
Category=PSAJ
Cellular Automata
COP=United Kingdom
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eq_isMigrated=2
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Evolutionarily Stable Strategies
evolutionarily stable strategy
Evolutionary Game Theory
Evolutionary Games
Extensive Form Game
fitness landscape
game theoretical modeling
Hawk Dove Game
Ideal Free Distribution
inclusive fitness theory
kin selection
kleptoparisitism
Language_English
Mathematical Biology
mathematical models of biological situations
Matrix Game
matrix games
Mixed Ess
Mixed Strategies
modeling of biological phenomena
Multi-player Games
Nash Equilibria
Non-generic Case
PA=Available
Payoff Matrix
population dynamics
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Prisoner's Dilemma
PS=Active
Public Goods Games
Pure Strategies
Regular Graph
Replicator Dynamics
softlaunch
spatial modeling
Sperm Competition
stochastic processes
Weak Selection

Product details

  • ISBN 9781032308708
  • Weight: 1150g
  • Dimensions: 156 x 234mm
  • Publication Date: 26 Aug 2024
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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Covering the major topics of evolutionary game theory, Game-Theoretical Models in Biology, Second Edition presents both abstract and practical mathematical models of real biological situations. It discusses the static aspects of game theory in a mathematically rigorous way that is appealing to mathematicians. In addition, the authors explore many applications of game theory to biology, making the text useful to biologists as well.

The book describes a wide range of topics in evolutionary games, including matrix games, replicator dynamics, the hawk-dove game, and the prisoner’s dilemma. It covers the evolutionarily stable strategy, a key concept in biological games, and offers in-depth details of the mathematical models. Most chapters illustrate how to use Python to solve various games.

Important biological phenomena, such as the sex ratio of so many species being close to a half, the evolution of cooperative behaviour, and the existence of adornments (for example, the peacock’s tail), have been explained using ideas underpinned by game theoretical modelling. Suitable for readers studying and working at the interface of mathematics and the life sciences, this book shows how evolutionary game theory is used in the modelling of these diverse biological phenomena.

In this thoroughly revised new edition, the authors have added three new chapters on the evolution of structured populations, biological signalling games, and a topical new chapter on evolutionary models of cancer. There are also new sections on games with time constraints that convert simple games to potentially complex nonlinear ones; new models on extortion strategies for the Iterated Prisoner’s Dilemma and on social dilemmas; and on evolutionary models of vaccination, a timely section given the current Covid pandemic.

Features

  • Presents a wide range of biological applications of game theory.
  • Suitable for researchers and professionals in mathematical biology and the life sciences, and as a text for postgraduate courses in mathematical biology.
  • Provides numerous examples, exercises, and Python code.

Mark Broom is a professor of mathematics at City, University of London. For over 30 years, he has carried out mathematical research in game theory applied to biology. His major research themes include multi-player games, patterns of evolutionarily stable strategies, models of parasitic behavior (especially kleptoparasitism), the evolution of defence and signalling, and evolutionary processes in structured populations. He earned his PhD in mathematics from the University of Sheffield.


Jan Rychtář□

is a professor of mathematics at Virginia Commonwealth University. Prior to joining VCU, he was a Professor at UNC Greensboro. He works on game theoretical models and mathematical models of kleptoparasitism. His recent research interests include mathematical biology and game theory. He earned his PhD in mathematics from the University of Alberta.

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