Components of Stable Isotopy Connectedness of Morse – Smale Diffeomorphisms
Author:
Publisher
Pleiades Publishing Ltd
Subject
Mathematics (miscellaneous)
Link
https://link.springer.com/content/pdf/10.1134/S1560354722010087.pdf
Reference39 articles.
1. Blanchard, P. R., Invariants of the NPT Isotopy Classes of Morse – Smale Diffeomorphisms of Surfaces, Duke Math. J., 1980, vol. 47, no. 1, pp. 33–46.
2. Bonatti, Ch., Grines, V., Laudenbach, F., and Pochinka, O., Topological Classification of Morse – Smale Diffeomorphisms without Heteroclinic Curves on $$3$$-Manifolds, Ergodic Theory Dynam. Systems, 2019, vol. 39, no. 9, pp. 2403–2432.
3. Bonatti, Ch. and Grines, V., Knots As Topological Invariants for Gradient-Like Diffeomorphisms of the Sphere $$S^{3}$$, J. Dynam. Control Systems, 2000, vol. 6, no. 4, pp. 579–602.
4. Bonatti, C., Grines, V. Z., Medvedev, V. S., and Pochinka, O. V., Bifurcations of Morse – Smale Diffeomorphisms with Wildly Embedded Separatrices, Proc. Steklov Inst. Math., 2007, vol. 256, no. 1, pp. 47–61; see also: Tr. Mat. Inst. Steklova, 2007, vol. 256, no. , pp. 54-69.
5. Bonatti, C., Grines, V., and Pochinka, O., Topological Classification of Morse – Smale Diffeomorphisms on $$3$$-Manifolds, Duke Math. J., 2019, vol. 168, no. 13, pp. 2507–2558.
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