Dynamical systems.
- ISBN-10
- 0387181733
- ISBN-13
- 9780387181738
- Category
- Bifurcation theory
- Pages
- 271
- Language
- English
- Published
- 1993
Get the book
Similar books
-
Catastrophe Theory and Bifurcation: Applications to Urban and Regional Systems
By Alan Geoffrey WilsonRescigno , A. and Richardson , I. ( 1967 ) Struggle for life 1 : two species , Bulletin of Mathematical Biophysics , 29 , 377-88 . Richardson , H.W. ( 1975 - A ) Two disequilibrium models of regional growth , in Cripps , E.L. ( Ed ...
-
Applications of Bifurcation Theory: Proceedings of an Advanced Seminar
By Madison Advanced Seminar on Applications of Bifurcation TheoryApplications of Bifurcation Theory: Proceedings of an Advanced Seminar
-
Nonlocal Bifurcations
We write p, Y instead of p7, Y ~ for brevity. Let wo-A-(U00 o'e). geTi For Y and |a| sufficiently small, Wye O B is the graph of a smooth map: tly,s : Tl X B' – B", t'0.2 = Us. This is the extra assumption on the choice of a mentioned ...
-
Catastrophe Theory and Bifurcation: Applications to Urban and Regional Systems
By Alan Geoffrey WilsonAlan Wilson surveys the range of applications currently devised that have been developed from new advances in mathematics enabling the development of models where sudden changes in equilibrium can be accounted for.
-
Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields
By Philip Holmes, John GuckenheimerNonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields
-
The Role of Advection in a Two-Species Competition Model: A Bifurcation Approach
By Isabel Averill, King-Yeung Lam, Yuan Lou... and Brandon Seward, Group Colorings and Bernoulli Subflows, 2015 Michael Aschbacher, Overgroups of Root Groups in Classical Groups, 2015 Mingmin Shen and Charles Vial, The Fourier Transform for Certain HyperKähler Fourfolds, ...
-
Intersections of Thick Cantor Sets
By Roger KraftThe concept of thickness assigns to every Cantor set in the real line a number from 0 to [infinity symbol].
-
Progress in Partial Differential Equations: Elliptic and parabolic problems
By Catherine BandleProgress in Partial Differential Equations: Elliptic and parabolic problems