Topological classification of Morse–Smale diffeomorphisms on 3-manifolds

Author:

Bonatti C.,Grines V.,Pochinka O.

Publisher

Duke University Press

Subject

General Mathematics

Reference43 articles.

1. [1] R. H. Fox and E. Artin, Some wild cells and spheres in three-dimensional space Ann. of Math. (2) 49 (1948), 979–990.

2. [2] A. N. Bezdenezhykh and V. Z. Grines, Dynamical properties and topological classification of gradient-like diffeomorphisms on two-dimensional manifolds, I, Selecta Math. Soviet. 11 (1992), 1–11.

3. [3] A. N. Bezdenezhykh and V. Z. Grines, Dynamical properties and topological classification of gradient-like diffeomorphisms on two-dimensional manifolds, II, Selecta Math. Soviet. 11 (1992), 13–17.

4. [4] C. Bonatti, S. Crovisier, G. Vago, and A. Wilkinson, Local density of diffeomorphisms with large centralizers, Ann. Sci. Éc. Norm. Supér. (4) 41 (2008), no. 6, 925–954.

5. [5] C. Bonatti and V. Grines, Knots as topological invariants for gradient-like diffeomorphisms of the sphere $S^{3}$, J. Dynam. Control Systems 6 (2000), no. 4, 579–602.

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