Dynamical behaviour and ergodic theory of quasiperiodically forced maps, with particular attention to the existence and properties of strange non-chaotic attractors

• Applicant: Professor Dr. Tobias Henrik Oertel-Jäger
• Subject Area: Mathematics
• Term: from 2006 to 2009
• Project identifier: Deutsche Forschungsgemeinschaft (DFG) - Project number 25618165

• Final Report Year: 2009

Final Report Abstract

No abstract available

Publications

• Linearisation of conservative toral homeomorphisms. Invent. Math., 176(3):601-616, 2009
  T. Jäger
  
• Rotation numbers for quasiperiodically forced circle maps - Mode-locking vs strict monotonicity. J. Am. Math. Soc. 22:353-362, 2009
  K. Bjerklöv and T. Jäger
  
• Strange non-chaotic attractors in quasiperiodically forced circle maps. Comm. Math. Phys., 289(1):253-289, 2009
  T. Jäger
  
• Strangely dispersed minimal sets in the quasiperiodically forced Arnold circle map. Nonlinearity, 22(4):835-854, 2009
  P. Glendinning, T. Jäger, and J. Stark