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Home > Isolated Invariant Sets and the Morse Index (Conference Board of the Mathematical Sciences Series No. 38)

Isolated Invariant Sets and the Morse Index (Conference Board of the Mathematical Sciences Series No. 38)


Book Informaton

Isolated Invariant Sets and the Morse Index (Conference Board of the Mathematical Sciences Series No. 38)

Author

Charles Conley

Series

Conference Board of the Mathematical Sciences Series 38

Year of Publication

1978

Publisher

American Mathematical Society

City of Publication

Providence

Pages

89

Language

en

ISBN

0821816888, 9780821816882

ARI Id

1672515384317


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Showing 1 to 20 of 30 entries
Chapters/HeadingsAuthor(s)PagesInfo
1 Isolated invariant sets and continuation
2 An example
3 The Morse index
4 Sums and products of indices
5 A consequence of the sum formula
6 Gradient-like equations
7 Attractors, repellers and Morse decompositions
8 Chain recurrent and strongly gradient-like flows
9 Some examples of bifurcation
10 Concluding remarks
2 Flows and the theorem of Wazewski
3 The translation flow on the space of curves
4 Limit sets, nonwandering sets and compact invariant sets
5 Attractor-repeller pairs
6 Chain recurrence
7 Morse decompositions
2 Definitions from homotopy theory
3 Local flows and isolated invariant sets
4 Index pairs
5 The Morse index
Chapters/HeadingsAuthor(s)PagesInfo
Showing 1 to 20 of 30 entries