Structural stability of the inverse limit of endomorphisms

Autor: Berger, Pierre, Kocsard, Alejandro
Rok vydání: 2013
Předmět:
Druh dokumentu: Working Paper
Popis: We prove that every endomorphism which satisfies Axiom A and the strong transversality conditions is $C^1$-inverse limit structurally stable. These conditions were conjectured to be necessary and sufficient. This result is applied to the study of unfolding of some homoclinic tangencies. This also achieves a characterization of $C^1$-inverse limit structurally stable covering maps.
Databáze: arXiv