Abstract
A Connection Matrix Theory approach is presented for Morse-Bott flows $\varphi$ on smooth closed $n$-manifolds by characterizing the set of connection matrices in terms of Morse-Smale perturbations. Further results are obtained on the effect on the set of connection matrices $\mathcal{CM}(S)$ caused by changes in the partial orderings and in the Morse decompositions of an isolated invariant set $S$.
Citation
Dahisy V. de S. Lima. Ketty A. de Rezende. "Connection matrices for Morse-Bott flows." Topol. Methods Nonlinear Anal. 44 (2) 471 - 495, 2014.
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