Discrete-time dynamics of structured populations and homogeneous order-preserving operators /
Gespeichert in:
- Weitere Titel:
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Introduction
Cones and ordered vector spaces
The ordered vector space of real measures
Homogeneous operators
Spectral radii for homogeneous operators
Order-bounded operators
Upper semicontinuity of spectral radii
A left resolvent for homogeneous operators
Eigenvectors of (pseudo-)compact homogeneous operators
Continuity of the spectral radius
Eigenfunctionals
Turnover versus reproduction number
Linear maps on the vector space of measures
Nonlinear dynamics
Unstructured population models
A rank-structured population with mating
Two diffusing sexes and short reproductive season
Nonlocal spatial spread of semelparous two-sex populations
Populations with measure-valued structural distributions
Appendix A. Some tools from real analysis - 1. Verfasser:
- Format:
- Elektronisch E-Book
- Sprache:
- Englisch
- Veröffentlicht:
-
Providence, Rhode Island :
American Mathematical Society,
[2024]
- Umfang:
-
1 online resource (pages cm)
Mode of access : World Wide Web - Format Details:
- Mode of access : World Wide Web
- Bibliografie:
- Includes bibliographical references and index.
- Schriftenreihe:
-
Mathematical Surveys and Monographs,
- Sekundärform:
-
Publikationsart: Electronic reproduction. Verlag: Providence, Rhode Island :: American Mathematical Society. Publikationsdatum: 2024 - ISBN:
- 9781470477349 (online)
- ISSN:
-
2331-7159 ;
0076-5376 - DOI:
- 10.1090/surv/281
- Zugangseinschränkungen:
- Access is restricted to licensed institutions
- Schlagworte:
-
Operator theory > Integral, integro-differential, and pseudodifferential operators > Integral operators.Operator theory > Nonlinear operators and their properties > Monotone and positive operators on ordered Banach spaces or other ordered topological vector spaces.Biology and other natural sciences > Genetics and population dynamics > Population dynamics (general).Measure and integration > Set functions and measures on spaces with additional structure > Set functions and measures on topological spaces (regularity of measures, etc.).
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