Hideto Nakashima

1. Analysis on Lambedrt-Tsallis functions, preprint (joint work with P. Graczyk (Université d'Angers)); arXiv:2011.06199.
2. Wigner and Wishart Ensembles for graphical models, submitted (joint work with P. Graczyk (Université d'Angers)); arXiv:2008.10446.
3. Rings of invariant differential operators on homogeneous cones and their Capelli-type formulas, to appear in Proceedings of TJC2019 (Springer Proc. Math. Stat.)
4. Algebraic proof of explicit formulas of basic relative invariants of homogengeous cones, preprint.
5. Completion of local zeta functions associated with a certain class of homogeneous cones, submitted; arXiv:2011.11945.
6. Functional equations of zeta functions associated with homogeneous cones, Tohoku Math. J. 72 (2020), 349--378; Tohoku Math. Journal (DOI).
7. A shorter proof of a characterization of symmetric cones by the degrees of the basic relative invariants,
   Kyushu J. Math. 71 (2017), 251--255; KJM (DOI)
8. Basic relative invariants of homogeneous cones and their Laplace transforms,
   J. Math. Soc. Japan 70 (2018), 1, 323--342; JMSJ (DOI)
9. Characterization of symmetric cones by means of the basic relative invariants,
   Adv. Pure Appl. Math. 7 (2016), 2, 143--153; APAM (DOI)
10. Basic relative invariants of homogeneous cones,
    Journal of Lie Theory 24 (2014), 1013--1032; JLT (URL)
11. Clans defined by representations of Euclidean Jordan algebras and the associated basic relative invariants,
    Kyushu J. Math. 67 (2013), 163--202, joint worh with T. Nomura; KJM (DOI)

Visit/Stay Abroad

1. Marseille, France 2020 July (replaced online conference due to Covid-19, MMMS2)
2. New York, USA; 2020 May (cancelled due to Covid-19, RMTA-2020)
3. Djerba, Tunisia; 2019 December (TJC2019)
4. Université d'Angers (Professor Graczyk), France; 2019 December
5. Université d'Angers (Professor Graczyk), France; 2018 Dec. -- 2019 Mar.
6. Marseille, France; 2017 July (Luminy, MMMS)