PRESENTATIONS by UEKI


  • 2025/9/16 (Tue) The Mathematical Society of Japan, Autumn Meeting 2025 (Nagoya University, Higashiyama Campus, Liberal Arts & Sci. Main Bldg. 2F, C25) A definition of self-adjoint operators derived from the Schrödinger operator with the white noise potential on the plane PDF file

  • 2025/9/1 (Mon) 16:30-17:10 French-Japanese Conference on Probability and Interactions (Nishi Waseda Campus, Waseda University, Building 63, Conference Room 03-05) A definition and spectral properties of self-adjoint operators derived from the Schrödinger operator with white noise potential on the plane PDF file

  • 2025/7/11 (Fri) 15:30-17:00 Kansai Probability Seminar (Kyoto University, Science Building 3-552) A proof of the Anderson localization induced by the 2-dimensional white noise PDF file

  • 2024/3/18 (Mon) The Mathematical Society of Japan, Spring Meeting 2024 (Osaka Metropolitan University, Sugimoto Campus, General Education Building 1st floor 812) Positivity of small ball probabilities of a Gaussian random field, and its applications to random Schrödinger operators PDF file

  • 2023/10/13 (Fri) 15:10-16:00 Random Operators and Related Topics (Tohoku University, Aoba Science Hall) A definition of self-adjoint operators derived from the Schrödinger operator with the white noise potential on the plane PDF file

  • 2023/7/7 (Fri) 15:30-17:00 Tohoku Probability Seminar (Tohoku University, Mathematics Building 209) A definition of self-adjoint operators derived from the Schrödinger operator with the white noise potential on the plane PDF file

  • 2023/4/14 (Fri) 15:30-17:00 Kansai Probability Seminar (Kyoto University, RIMS 111) A definition of self-adjoint operators derived from the Schrödinger operator with the white noise potential on the plane PDF file

    Back to the top