Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators: 281 (Mathematical Surveys and Monographs) - Tapa blanda
Sinopsis
A fundamental question in the theory of discrete and continuous-time population models concerns the conditions for the extinction or persistence of populations - a question that is addressed mathematically by persistence theory. For some time, it has been recognized that if the dynamics of a structured population are mathematically captured by continuous or discrete semiflows and if these semiflows have first-order approximations, the spectral radii of certain bounded linear positive operators (better known as basic reproduction numbers) act as thresholds between population extinction and persistence.
This book combines the theory of discrete-time dynamical systems with applications to population dynamics with an emphasis on spatial structure. The inclusion of two sexes that must mate to produce offspring leads to the study of operators that are (positively) homogeneous (of degree one) and order-preserving rather than linear and positive.
While this book offers an introduction to ordered normed vector spaces, some background in real and functional analysis (including some measure theory for a few chapters) will be helpful. The appendix and selected exercises provide a primer about basic concepts and about relevant topics one may not find in every analysis textbook.
"Sinopsis" puede pertenecer a otra edición de este libro.
Acerca del autor
Horst R. Thieme, Arizona State University, Tempe, AZ.
"Sobre este título" puede pertenecer a otra edición de este libro.
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Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators (eng)
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American Mathematical Society, 2024
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ISBN 13: 9781470474652
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Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators: 281 (Mathematical Surveys and Monographs)
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American Mathematical Society, 2024
ISBN 10: 1470474654
ISBN 13: 9781470474652
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Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators (Volume 281)
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American Mathematical Society, 2024
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Paperback. Condición: New. A fundamental question in the theory of discrete and continuous-time population models concerns the conditions for the extinction or persistence of populations - a question that is addressed mathematically by persistence theory. For some time, it has been recognized that if the dynamics of a structured population are mathematically captured by continuous or discrete semiflows and if these semiflows have first-order approximations, the spectral radii of certain bounded linear positive operators (better known as basic reproduction numbers) act as thresholds between population extinction and persistence. This book combines the theory of discrete-time dynamical systems with applications to population dynamics with an emphasis on spatial structure. The inclusion of two sexes that must mate to produce offspring leads to the study of operators that are (positively) homogeneous (of degree one) and order-preserving rather than linear and positive. While this book offers an introduction to ordered normed vector spaces, some background in real and functional analysis (including some measure theory for a few chapters) will be helpful. The appendix and selected exercises provide a primer about basic concepts and about relevant topics one may not find in every analysis textbook. Nº de ref. del artículo: LU-9781470474652
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Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators: 281 (Mathematical Surveys and Monographs)
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American Mathematical Society, 2024
ISBN 10: 1470474654
ISBN 13: 9781470474652
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Paperback. Condición: new. Paperback. A fundamental question in the theory of discrete and continuous-time population models concerns the conditions for the extinction or persistence of populations - a question that is addressed mathematically by persistence theory. For some time, it has been recognized that if the dynamics of a structured population are mathematically captured by continuous or discrete semiflows and if these semiflows have first-order approximations, the spectral radii of certain bounded linear positive operators (better known as basic reproduction numbers) act as thresholds between population extinction and persistence. This book combines the theory of discrete-time dynamical systems with applications to population dynamics with an emphasis on spatial structure. The inclusion of two sexes that must mate to produce offspring leads to the study of operators that are (positively) homogeneous (of degree one) and order-preserving rather than linear and positive. While this book offers an introduction to ordered normed vector spaces, some background in real and functional analysis (including some measure theory for a few chapters) will be helpful. The appendix and selected exercises provide a primer about basic concepts and about relevant topics one may not find in every analysis textbook. Combines the theory of discrete-time dynamical systems with applications to population dynamics with an emphasis on spatial structure. The inclusion of two sexes that must mate to produce offspring leads to the study of operators that are (positively) homogeneous (of degree one) and order-preserving rather than linear and positive. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Nº de ref. del artículo: 9781470474652
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ISBN 13: 9781470474652
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Discrete-Time Dynamics of Structured Populations and Homogeneous Order-Preserving Operators: 281 (Mathematical Surveys and Monographs)
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American Mathematical Society, 2024
ISBN 10: 1470474654
ISBN 13: 9781470474652
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