## Structural stability, the theory of catastrophes, and applications in the sciences: proceedings of the conference held at the Battelle Seattle Research Center, 1975Peter John Hilton, Battelle Seattle Research Center |

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### Contents

Ralph Abraham | 3 |

Hans Bremermann | 15 |

Gail A Carpenter | 58 |

Copyright | |

20 other sections not shown

### Common terms and phrases

applied assume attractor bifurcation Calvin cycle catastrophe theory choose classification codimension compact condition constant constrained equation coordinates Corollary corresponding curve cusp defined definition deformable prototypes deg f denote determined diffeomorphisms differential equations dimensional dynamical systems E.C. Zeeman eigenvalues elementary catastrophes elliptic example existence Figure finite number Fitzhugh-Nagumo equations fold follows funnel fuzzy set germclasses given H. J. Bremermann Hamiltonian hence homoclinic hyperbolic integral curves isolated invariant set isomorphism k-determinate k-jet k-transversal Let f linear manifold Math Mathematics matrix maximal ideal Morse Morse theory neighborhood nerve parameters pattern classes Pattern Recognition periodic solutions plane polynomial projection proof of Theorem rest point singular solution smooth stable strata stratification strut submanifold subset subspace surface systems identification tangent Thom Thom's topology transversal to Q traveling wave solutions umbilic unstable V,min values variables variational problem vector space vectorfield wave train Zeeman zero