These notes are an elaboration of the first part of a course on
foliations which I have given at Strasbourg in 1976 and at Tunis in
1977. They are concerned mostly with dynamical sys tems in
dimensions one and two, in particular with a view to their
applications to foliated manifolds. An important chapter, however,
is missing, which would have been dealing with structural
stability. The publication of the French edition was re alized
by-the efforts of the secretariat and the printing office of the
Department of Mathematics of Strasbourg. I am deeply grateful to
all those who contributed, in particular to Mme. Lambert for typing
the manuscript, and to Messrs. Bodo and Christ for its
reproduction. Strasbourg, January 1979. Table of Contents I. VECTOR
FIELDS ON MANIFOLDS 1. Integration of vector fields. 1 2. General
theory of orbits. 13 3. Irlvariant and minimaI sets. 18 4. Limit
sets. 21 5. Direction fields. 27 A. Vector fields and isotopies. 34
II. THE LOCAL BEHAVIOUR OF VECTOR FIELDS 39 1. Stability and
conjugation. 39 2. Linear differential equations. 44 3. Linear
differential equations with constant coefficients. 47 4. Linear
differential equations with periodic coefficients. 50 5. Variation
field of a vector field. 52 6. Behaviour near a singular point. 57
7. Behaviour near a periodic orbit. 59 A. Conjugation of
contractions in R. 67 III. PLANAR VECTOR FIELDS 75 1. Limit sets in
the plane. 75 2. Periodic orbits. 82 3. Singular points. 90 4. The
Poincare index."
General
Imprint: |
Springer-Verlag
|
Country of origin: |
Germany |
Series: |
Universitext |
Release date: |
November 1982 |
First published: |
1983 |
Authors: |
C. Godbillon
|
Translators: |
H. G. Helfenstein
|
Dimensions: |
244 x 170 x 11mm (L x W x T) |
Format: |
Paperback
|
Pages: |
204 |
Edition: |
Softcover reprint of the original 1st ed. 1983 |
ISBN-13: |
978-3-540-11645-5 |
Categories: |
Books >
Science & Mathematics >
Mathematics >
Numerical analysis
|
LSN: |
3-540-11645-1 |
Barcode: |
9783540116455 |
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