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Qualitative Theory of Differentiable Dynamical Systems

Author(s): Shantao, Liao
ISBN10: 7030054377
ISBN13: 9787030054371
Cover: Hardcover
 
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Table of Contents
Preface to the English Edition i
Preface to the Chinese Edition iii
Certain Ergodic Properties of a Differential System on a Compact Differentiable Manifold
1(55)
One-parameter Transformation Groups on Frame Bundles
2(4)
Covariant Differentiation, the Function ωκ(α)
6(5)
The Function log ζακ(t)
11(4)
The Style Number K*(F)
15(11)
On the Determination of the Style Number
26(9)
Comparison of Certain Functions
35(9)
3-dimensional Systems with Degenerate Style Numbers
44(5)
Square Matrix Rα(t) and Divergence divS
49(7)
References
55(1)
Standard Systems of Differential Equations
56(80)
A Review of Standard Systems of Differential Equations
58(11)
Another Class of Standard Systems of Differential Equations
69(30)
Families Mp of Differential Equations
99(20)
An Application
119(17)
References
135(1)
Obstruction Sets and Strong Transversality Condition
136(10)
Introduction
136(2)
The Obstruction Set Ob(S)
138(1)
Statement of Results
139(4)
Trough Sets
143(3)
References
145(1)
Obstruction Sets (I)
146(58)
Trough Sets
148(11)
Obstruction Set Ob(S)
159(6)
Singularities
165(6)
Linear Theory of Normal Sets
171(18)
Linear Theory of Normal Sets (continued)
189(15)
References
203(1)
On the Stability Conjecture
204(25)
Introduction and Statements of the Main Results
204(1)
The Class χ* (Mn) of Vector Fields
205(2)
Contractible Periodic Orbits
207(4)
The Case S &epsis; χ* (M3)
211(6)
The ``Sifting'' Lemma and the Proof of Theorem 5.4.1
217(7)
Proofs of Theorems 5.1.1 and 5.1.2
224(5)
Appendix
226(1)
References
227(2)
Obstruction Sets (II)
229(51)
Introduction
229(2)
Obstruction Sets and Minimal Rambling Sets
231(4)
Simply Minimal Rambling Sets
235(8)
The Set M(η, T; p) and the Hunched Set R(ζ,p) U L(ζ,p) of S &epsis; χ*
243(13)
Non-Simply Minimal Rambling Sets of S &epsis; χ* and Proofs of Theorem 6.1.1 and 6.1.2
256(18)
On the Sets R(ζ,p) and L(ζ,p)
274(6)
References
278(2)
Standard Systems of Differential Equations and Obstruction Sets with Applications to Structural Stability Problems
280(25)
Global Linearization of Differential Systems and Expression by Linear Systems
280(3)
Standard Systems of Equations
283(2)
A Reduction to Lower Dimension by 1
285(4)
Examples of Applications
289(3)
The Family χ* of Differential Systems
292(2)
Obstruction Sets
294(3)
Simple and Non-Simple Minimal Rambling Sets
297(2)
Ω-Stability and Structural Stability
299(6)
References
302(3)
On Characterizations of Structural Stability
305(6)
Introduction
305(1)
Preliminaries. Obstruction Sets and Minimal Rambling Sets
306(1)
A Key Step
307(2)
Applications
309(2)
References
310(1)
Appendix to the Chinese Edition 311(11)
References
320(1)
Supplement (October 1990)
321(1)
Appendix A An Extension of the C1 Closing Lemma 322(51)
A.1 Introduction
322(2)
A.2 An Abstract of the Proof
324(3)
A.3 Some Preliminaries
327(2)
A.4 The Family of Squared Matrices &thetas;(t) (0 ≤ t < ∞)
329(7)
A.5 The Proof of Theorem I
336(3)
A.6 The Proof of Theorem II
339(15)
A.7 Standard Systems of Differential Equations
354(3)
A.8 The Proof of the Main Theorem
357(13)
A.9 The Case that ωa U αa is Non-empty
370(3)
References
371(2)
Appendix B Obstruction Sets, Minimal Rambling Sets and Their Applications 373(12)
B.1 Obstruction Sets
373(1)
B.2 Relations between Obstruction Sets and Transversality Conditions
374(2)
B.3 A Filtration for Normal Sets
376(1)
B.4 Minimal Rambling Sets
377(1)
B.5 The Families χ** (Mn) and χ⊗ (Mn)
378(2)
B.6 On Stability of Differential Systems
380(5)
References
382(3)
Editor's Postscripts 385

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