Catastrophe Theory

Regular price €192.20
Quantity:
In stock with our UK publisher. 14-28 days
Delivery/Collection within 10-20 working days
14 days return policy Shipping & Delivery
A01=Domencio Castrigiano
A01=Sandra Hayes
advanced undergraduate mathematics
Algebra Isomorphism
Author_Domencio Castrigiano
Author_Sandra Hayes
bifurcation theory
Catastrophe Surface
Category=PB
chaos bifurcation applications
Cusp Catastrophe
Degenerate Critical Point
Elementary Catastrophes
Elementary Symmetric Polynomials
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Finite Codimension
Implicit Function Theorem
Kronecker Delta Symbol
Linear Coordinate Transformation
Linearly Independent
Local Diffeomorphism
Local Inverse
local singularities theory
mathematical modeling
Morse Functions
Nondegenerate Critical Point
Nondegenerate Quadratic Form
Open Neighborhood
Ordinary Differential Equation
Quadratic Form
qualitative dynamics
singularity classification
Smooth Functions
stability analysis
Symmetric Bilinear Form
Taylor Polynomial
Taylor polynomials
Taylor's Formula
Taylor’s Formula
Thorn's theorem
Universal Unfoldings
Versal Unfolding

Product details

  • ISBN 9780367314866
  • Weight: 453g
  • Dimensions: 152 x 229mm
  • Publication Date: 28 Aug 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
Secure checkout Fast Shipping Easy returns
Catastrophe Theory was introduced in the 1960s by the renowned Fields Medal mathematician Rene' Thom as a part of the general theory of local singularities. Since then it has found applications across many areas, including biology, economics, and chemical kinetics. By investigating the phenomena of bifurcation and chaos, Catastrophe Theory proved t
DOMENICO P. L. CASTRIGIANO is Professor of Mathematics at the Technical University of Munich, where his research interests focus on problems of mathematical physics, and include real analysis and measure theory on topological spaces., SANDRA A. HAYES is Professor of Mathematics at the Technical University of Munich. Her research interests include higher-dimensional complex dynamical systems and chaotic time series analysis.

More from this author