Posts Tagged ‘Lagrange spectrum’
Gugu’s theorem on the Markov and Lagrange spectrum
Posted by: matheuscmss on July 30, 2009
Gugu’s lecture on stable intersections of Cantor sets – part I
Posted by: matheuscmss on July 22, 2008
Archives
Mathematics
politics
Recent Posts
Tags
Bohm and Wilking
Brendle and Schoen
C. Moreira
codimension one Anosov flows
dimension formula for the sum of Cantor sets
Diophantine properties
elliptic islands
entropy
frequency conditions
Gap Lemma
Gugu
H. Furstenberg
ICTP
IMPA
isotropic curvature
Italy
Kaloshin and Rodnianski theorem
KAM theory
Kontsevich-Zorich cocycle
Kontsevich-Zorich spectrum
Lagrange spectrum
Lyapounov exponents
M. Asaoka
Newhouse phenomena
non-commutative groups
Pedro Duarte
pinching family of cones
positive curvature operators
positive entropy conjecture
Ricci flow
Ricci flow invariant curvature conditions
Ruziewicz problem
School and Workshop of Dynamical Systems
school and workshop on dynamical systems
SL(2;R) cocycles
sphere theorem
spherical space-forms
stable intersection of Cantor sets
standard map
Szemerédi's Theorem
Teichmüller curves
Teichmüller flow
Trieste
Veech surfaces
Verjovsky conjecture
Top Posts
- Dynamische Systeme (Oberwolfach 2009)
- The concept of mass in General Relativity and its applications
- Ergodic Ramsey Theory (by Yuri Lima)
- "The remarkable effectiveness of Ergodic Theory in Number Theory"
- ''Scientific thought is the common heritage of mankind'', Abdus Salam
- The differentiable sphere theorem of Brendle and Schoen
- ERT2: Polynomial Von Neumann's Theorem
- ERT4: Multiple Ergodic Averages
- Enrique Pujals wins TWAS 2009 prize
- Le prix Fermat 2009
Recent Comments
| Conjectures « … on What’s the size of certa… | |
| Conjectures « … on What’s the size of certa… | |
 | DB on ERT1: Poincaré’s Recurre… |
| DB on ERT1: Poincaré’s Recurre… |
 | yglima on ERT2: Polynomial Von Neumann… |
Blog at WordPress.com. | Theme: Ocean Mist by Ed Merritt
