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Bifurcations and Periodic Orbits of Vector Fields

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Cover of 'Bifurcations and Periodic Orbits of Vector Fields'

Table of Contents

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    Book Overview
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    Chapter 1 Complex Foliations Arising from Polynomial Differential Equations
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    Chapter 2 Techniques in the Theory of Local Bifurcations: Blow-Up, Normal Forms, Nilpotent Bifurcations, Singular Perturbations
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    Chapter 3 Six Lectures on Transseries, Analysable Functions and the Constructive Proof of Dulac’s Conjecture
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    Chapter 4 Knots and Orbit Genealogies in Three Dimensional Flows
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    Chapter 5 Dynamical Systems: Some Computational Problems
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    Chapter 6 Local Dynamics and Nonlocal Bifurcations
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    Chapter 7 Singularités d’équations différentielles holomorphes en dimension deux
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    Chapter 8 Techniques in the Theory of Local Bifurcations: Cyclicity and Desingularization
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    Chapter 9 Bifurcation Methods in Polynomial Systems
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    Chapter 10 Algebraic and Geometric Aspects of the Theory of Polynomial Vector Fields
Attention for Chapter 10: Algebraic and Geometric Aspects of the Theory of Polynomial Vector Fields
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Chapter title
Algebraic and Geometric Aspects of the Theory of Polynomial Vector Fields
Chapter number 10
Book title
Bifurcations and Periodic Orbits of Vector Fields
Published by
Springer, Dordrecht, January 1993
DOI 10.1007/978-94-015-8238-4_10
Book ISBNs
978-9-04-814303-0, 978-9-40-158238-4
Authors

Dana Schlomiuk

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