Individuals of equal fitness determine a local leaf of the foliation of this neighbourhood , and any local measurement of fitness determines an ordering of local leaves , x < y if x is fitter than y , and hence the orientation of F. The ...
A pioneer in the field of dynamical systems discusses one-dimensional dynamics, differential equations, random walks, iterated function systems, symbolic dynamics, and Markov chains.
Proceedings of an IIASA (International Institute for Applied Systems Analysis) Workshop on Mathematics of Dynamic Processes Held ... Shahshahani, S. (1979), A New Mathematical Framework for the Study of Linkage and Selection, Memoir No.
Palmer T.N. Predictability of weather and climate: From theory to practice. ... Gros C. Complex and Adaptive Dynamical Systems: A Primer. Berlin: Springer-Verlag ... Barry R.G., Hall-McKim E.A. Essentials of the Earth's Climate System.
Several distinctive aspects make Dynamical Systems unique, including: treating the subject from a mathematical perspective with the proofs of most of the results included providing a careful review of background materials introducing ideas ...
Dynamical Systems: Stability Theory and Applications
Dynamical Systems: Stability Theory and Applications
Breadth of scope is unique Author is a widely-known and successful textbook author Unlike many recent textbooks on chaotic systems that have superficial treatment, this book provides explanations of the deep underlying mathematical ideas No ...
Smooth ergodic theory of random dynamical systems. Manuscript, Peking University, 1994. R. Mañé. Ergodic theory and differentiable dynamics. Springer, Berlin Heidelberg New ... Elements of differentiable dynamics and bifurcation theory.
This volume also: Discusses discontinuous dynamical systems as applied to real-world issues, like the behavior of suspension systems in railways, the multifractal spectrum of LAN traffic and their correlations, as well as the effect of ...
It is to these general students, equipped only with a modest background of Calculus and Matrix Algebra that this book is dedicated.
In its present abstract form this concept goes back to G.D. Birkhoff. This is also the starting point of Chapter 1 of this book in which uncontrolled and controlled time-continuous and time-discrete systems are investigated.
In its present abstract form this concept goes back to G.D. Birkhoff. This is also the starting point of Chapter 1 of this book in which uncontrolled and controlled time-continuous and time-discrete systems are investigated.
This text discusses the qualitative properties of dynamical systems including both differential equations and maps.
This text discusses the qualitative properties of dynamical systems including both differential equations and maps.
... M. Lyubich, Dynamics of quadratic polynomials. I, II. Acta Math. 178 (1997), no. 2, 185–247, 247–297. C. T. McMulle, Renormalization and 3-manifolds which fiber over the circle. Ann. of Math. Stud., 142, Princeton Univ. Press, Princeton ...
This book considers global solutions to the restricted three-body problem from a geometric point of view.