Rchr
J-GLOBAL ID:201601017501935348   Update date: Mar. 19, 2024

Sumi Naoya

スミ ナオヤ | Sumi Naoya
Affiliation and department:
Job title: Professor
Research field  (1): Basic analysis
Research keywords  (2): 力学系 ,  dynamical systems
Research theme for competitive and other funds  (11):
  • 2023 - 2027 The research on the stability of the density functions for the existence probability of orbits
  • 2019 - 2023 軌道の存在確率密度をもつ力学系の大域挙動に関する研究
  • 2015 - 2019 The research on the uniqueness of the density functions for the existence probability of orbits
  • 2012 - 2016 Large deviation principle and multifractal analysis in dynamical systems
  • 2011 - 2013 Study of probability density for the existence of orbits
Show all
Papers (23):
MISC (1):
  • HIRAYAMA MICHIHIRO, SUMI NAOYA. ABSOLUTELY CONTINUOUS INVARIANT MEASURES FOR EXPANSIVE DIFFEOMORPHISMS OF THE 2-TORUS(Recent Developments in Dynamical Systems). RIMS Kokyuroku. 2007. 1552. 22-26
Lectures and oral presentations  (18):
  • A topological condition for the uniqueness of Sinai-Ruelle-Bowen measures
    (2024)
  • Topological conditions for the uniqueness of Sinai-Ruelle-Bowen measures
    (2018)
  • Topological conditions for the uniqueness of Sinai-Ruelle-Bowen measures
    (Dynamical Systems and Related Topics, Salvador 2018)
  • Topological conditions for the uniqueness of Sinai-Ruelle-Bowen measures
    (The 12th AIMS Conference on Dynamical Systems, Differential Equations and Applications 2018)
  • Topological conditions for the uniqueness of Sinai-Ruelle-Bowen measures
    (2018)
more...
Works (1):
  • 軌道の存在確率密度の一意性に関する研究
    2015 - 2019
Professional career (1):
  • Dynamical systems at homoclinic bifurcations and their hyperbolic measures (Tokyo Metropolitan University)
Work history (2):
  • 2013 - Kumamoto University Graduate School of Science and Technology
  • 2013 - Professor, ,Graduate School of Science and Technology(Science group),Kumamoto University
※ Researcher’s information displayed in J-GLOBAL is based on the information registered in researchmap. For details, see here.

Return to Previous Page