Catastrophes and partial differential equations

John Guckenheimer

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Displaying similar documents to “Catastrophes and partial differential equations”

On the existence of canard solutions

Daniel Panazzolo (2000)

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We study the existence of global canard surfaces for a wide class of real singular perturbation problems. These surfaces define families of solutions which remain near the slow curve as the singular parameter goes to zero.

On $C^{1}$ -stability and $C^{1}$ -determinacy

A. A. Du Plessis, C. T. C. Wall (1989)

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Singularities of envelopes of families of submanifolds in $ℝ^{N}$

Mário Jorge Dias Carneiro (1983)

Annales scientifiques de l'École Normale Supérieure

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The structure of the cut locus in dimension less than or equal to six

Michael A. Buchner (1978)

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Stable manifolds for differential equations and diffeomorphisms

S. Smale (1963)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Algebraic equations for nonsmoothable 8-manifolds

Nicholaas H. Kuiper (1967)

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Real analytic approximation of locally embeddable CR manifolds

C. Denson Hill, Geraldine Taiani (1981)

Compositio Mathematica

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Displaying similar documents to “Catastrophes and partial differential equations”

On the existence of canard solutions

On C 1 -stability and C 1 -determinacy

Singularities of envelopes of families of submanifolds in ℝ N

The structure of the cut locus in dimension less than or equal to six

Stable manifolds for differential equations and diffeomorphisms

Algebraic equations for nonsmoothable 8-manifolds

Real analytic approximation of locally embeddable CR manifolds

On $C^{1}$ -stability and $C^{1}$ -determinacy

Singularities of envelopes of families of submanifolds in $ℝ^{N}$