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TY  - BOOK
ID  - 8062441
TI  - Nonautonomous Dynamical Systems in the Life Sciences
AU  - Kloeden, Peter E.
AU  - Pötzsche, Christian.
PY  - 2013
SN  - 3319030795 3319030809
PB  - Cham : Springer International Publishing : Imprint: Springer,
DB  - UniCat
KW  - Mathematics.
KW  - Differentiable dynamical systems.
KW  - Genetics
KW  - Dynamical Systems and Ergodic Theory.
KW  - Mathematical and Computational Biology.
KW  - Genetics and Population Dynamics.
KW  - Mathematics
KW  - Physical Sciences & Mathematics
KW  - Calculus
KW  - Differential dynamical systems
KW  - Dynamical systems, Differentiable
KW  - Dynamics, Differentiable
KW  - Math
KW  - Dynamics.
KW  - Ergodic theory.
KW  - Biomathematics.
KW  - Science
KW  - Biology
KW  - Dynamical systems
KW  - Kinetics
KW  - Mechanics, Analytic
KW  - Force and energy
KW  - Mechanics
KW  - Physics
KW  - Statics
KW  - Ergodic transformations
KW  - Continuous groups
KW  - Mathematical physics
KW  - Measure theory
KW  - Transformations (Mathematics)
KW  - Embryology
KW  - Mendel's law
KW  - Adaptation (Biology)
KW  - Breeding
KW  - Chromosomes
KW  - Heredity
KW  - Mutation (Biology)
KW  - Variation (Biology)
KW  - Differential equations
KW  - Global analysis (Mathematics)
KW  - Topological dynamics
KW  - Dynamics
UR  - https://www.unicat.be/uniCat?func=search&query=sysid:8062441
AB  - Nonautonomous dynamics describes the qualitative behavior of evolutionary differential and difference equations, whose right-hand side is explicitly time dependent. Over recent years, the theory of such systems has developed into a highly active field related to, yet recognizably distinct from that of classical autonomous dynamical systems. This development was motivated by problems of applied mathematics, in particular in the life sciences where genuinely nonautonomous systems abound. The purpose of this monograph is to indicate through selected, representative examples how often nonautonomous systems occur in the life sciences and to outline the new concepts and tools from the theory of nonautonomous dynamical systems that are now available for their investigation.
ER  -