2014 - 2017 Information geometric approach to singular structure of the family of probability distributions on shape spaces
2013 - 2016 Individual-bases spatially-explicit modeling for species diversity of ecological communities
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Papers (9):
U. Tanaka. Exponential Concentration in Terms of Gromov-Ledoux’s Expansion Coefficients on a Metric Measure Space and Its Upper Diameter Bound Enjoying Volume Doubling. Osaka Journal of Mathematics. 2022. 59. 4. 727-753
U. Tanaka, M. Saga, J. Nakano. NScluster: An R Package for Maximum Palm Likelihood Estimation for Cluster Point Process Models Using OpenMP. Journal of Statistical Software. 2021. 98. 6
Ramanujan's principle
Royal Statistical Society 2014
Lectures and oral presentations (9):
Stein identity, Poincare ́ inequality and exponential integrability on a metric measure space
(Statistical Theories and Machine Learning Using Geometric Methods 2023)
An isoperimetric inequality, an expansion coefficient and a lower bound for the Cheeger constant of a metric measure space
(OCAMI Differential Geometry Seminar 2023)
Stein-type distributions on Riemannian manifolds
(Mathematical Optimization and Statistical Theories using Geometric Methods 2022)
Neyman-Scott cluster point processes and the Palm likelihood analysis for them
(Applied Statistics and Econometrics Workshop 2018)
How does the textile set describe geometric structures of data?
(IASC-ARS/NZSA 2017 2017)
NScluster: Simulation and Estimation of the Neyman-Scott Type Spatial Cluster Models
U. Tanaka, M. Saga, J. Nakano 2021 -
Professional career (1):
Ph. D.
Work history (1):
2022/04 - Osaka Metropolitan University Department of Mathematics, Graduate School of Science Associate Professor
Association Membership(s) (4):
THE JAPAN STATISTICAL SOCIETY
, THE JAPAN SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS
, THE MATHEMATICAL SOCIETY OF JAPAN
, American Mathematical Society