Zobrazeno 1 - 6
of 6
pro vyhledávání: '"Ferry Kwakkel"'
Publikováno v:
Anais da Academia Brasileira de Ciências, Vol 83, Iss 4, Pp 1149-1158 (2011)
Given a closed Riemannian manifold (M, g), i.e. compact and boundaryless, there is a partition of its tangent bundle TM = ∪iΣi called the focal decomposition of TM. The sets Σi are closely associated to focusing of geodesics of (M, g), i.e. to th
Externí odkaz:
https://doaj.org/article/2542ee4a2bbd4e1bb8ba41ec815d2b06
Publikováno v:
Mathematische Zeitschrift. 274:405-426
We provide a classification of minimal sets of homeomorphisms of the two-torus, in terms of the structure of their complement. We show that this structure is exactly one of the following types: (1) a disjoint union of topological disks, or (2) a disj
Publikováno v:
Annales Academiae Scientiarum Fennicae Mathematica. 37:149-159
In this note, we consider the rigidity of the focal decomposition of closed hyperbolic surfaces. We show that, generically, the focal decomposition of a closed hyperbolic surface does not allow for non-trivial topological deformations, without changi
Autor:
Vladimir Markovic, Ferry Kwakkel
A Riemann surface $M$ is said to be $K$-quasiconformally homogeneous if for every two points $p,q \in M$, there exists a $K$-quasiconformal homeomorphism $f \colon M \rightarrow M$ such that $f(p) = q$. In this paper, we show there exists a universal
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::936cc9c2bc905e30bbe74a41a6740616
http://arxiv.org/abs/0910.1050
http://arxiv.org/abs/0910.1050
Autor:
Vladimir Markovic, Ferry Kwakkel
Let $M$ be a closed surface and $f$ a diffeomorphism of $M$. A diffeomorphism is said to permute a dense collection of domains, if the union of the domains are dense and the iterates of any one domain are mutually disjoint. In this note, we show that
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::43a3c75e47fac7bb506098b217545f83
Autor:
Ferry Kwakkel
Publikováno v:
Fundamenta Mathematicae. 213:291