Recent Results About Stable Ergodicity
By Keith Burns, C. Pugh, M. Shub, Amie Wilkinson. 2000
66 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Computer Networks and Communications, Finance
View Paper: https://www.semanticscholar.org/paper/4f21ffa83ef5d7912dbfbdeb18b88e2904fe4cc1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
In Computer Networks and Communications
- Artur Avila
- R. Ures
- A. Tahzibi
- Amie Wilkinson
- Marcelo Viana
- Lorenzo J. Díaz
- C. Bonatti
- Dmitry Dolgopyat
In Finance
Citations in the corpus
- MINIMALITY OF STRONG STABLE AND UNSTABLE FOLIATIONS FOR PARTIALLY HYPERBOLIC DIFFEOMORPHISMS (2002, background): “other (see, for example, the example in [28]), and many problems are common to both theories (see the survey [9] on stable ergodicity).”
- A C^1-generic dichotomy for diffeomorphisms: Weak forms of hyperbolicity or infinitely many sinks or sources (2003, background): “See [BPSW] for a survey on stable ergodicity and [DW] for recent progress on the previous conjecture.”
- On mixing properties of compact group extensions of hyperbolic systems (2002, background): “nilpotent extensions, etc (see [15] for more discussion).”
- Almost all cocycles over any hyperbolic system have nonvanishing Lyapunov exponents (2008, background): “See [8], [12], [13] and references therein for more information.”
- Partial hyperbolicity for symplectic diffeomorphisms (2004, background): “We propose the reader to see [7] for approaches to prove stable ergodicity in the partially hyperbolic case.”
- Absolute continuity, Lyapunov exponents and rigidity I : geodesic flows (2011, background): “For a discussion of partial hyperbolicity, with examples and open questions, see [13, 40, 46].”