天元讲堂（5.18）RENORMALIZATION, FREEZING PHASE TRANSITIONS AND FIBONACCI QUASICRYSTALS
报告题目： RENORMALIZATION, FREEZING PHASE TRANSITIONS AND
FIBONACCI QUASICRYSTALS. (part 1)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日09:30-10:30
报告地点 维格堂319
报告摘要 We will explain how we can adapt the Transfer Operator theory (and ITM theorem) either to system with weaker hyperbolic properties or to potential with weaker regularity.
报告题目： RENORMALIZATION, FREEZING PHASE TRANSITIONS AND
FIBONACCI QUASICRYSTALS. (part 2)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日10:30-11:30
报告地点 维格堂319
报告摘要 One will also introduce a method based on inducing scheme, introducing the notion of local equilibrium state for inducing scheme. This method has turned out to be very powerful to produce freezing phase transitions.
报告题目： RENORMALIZATION, FREEZING PHASE TRANSITIONS AND
FIBONACCI QUASICRYSTALS. (part 3)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日11:30-12:30
报告地点 维格堂319
报告摘要 For systems with weaker hyperbolicity, one shall mention the construction of Gibbs measures, including SRB measures for non-uniformly hyperbolic systems.
FIBONACCI QUASICRYSTALS. (part 1)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日09:30-10:30
报告地点 维格堂319
报告摘要 We will explain how we can adapt the Transfer Operator theory (and ITM theorem) either to system with weaker hyperbolic properties or to potential with weaker regularity.
报告题目： RENORMALIZATION, FREEZING PHASE TRANSITIONS AND
FIBONACCI QUASICRYSTALS. (part 2)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日10:30-11:30
报告地点 维格堂319
报告摘要 One will also introduce a method based on inducing scheme, introducing the notion of local equilibrium state for inducing scheme. This method has turned out to be very powerful to produce freezing phase transitions.
报告题目： RENORMALIZATION, FREEZING PHASE TRANSITIONS AND
FIBONACCI QUASICRYSTALS. (part 3)
报告人 Renaud Leplaideur（新喀里多尼亚大学）
报告时间 2018年5月18日11:30-12:30
报告地点 维格堂319
报告摘要 For systems with weaker hyperbolicity, one shall mention the construction of Gibbs measures, including SRB measures for non-uniformly hyperbolic systems.