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. to appear in Osaka Journal of Mathematics. 2022
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
How does the textile set describe geometric structures of data?
(IASC-ARS/NZSA 2017 2017)
Gromov's problem: Bound the expansion coefficient from below in terms of the observable diameter of a metric measure space, and its diameter bounds
(測地線および関連する諸問題 2017)
On Submanifolds of Textile Set
(The 4th Institute of Mathematical Statistics ASIA PACIFIC RIM MEETING 2016)