立命館大学数理科学科

• Date : 7 Aug. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Title: Mathematical model of mortgage in consideration of risk factors
   
• Time : 16:30 – 17:00 (preliminary on renewal process)
• Speaker: Atsushi Naganawa (Ritsumeikan University)
   
• Time : 17:00 – 17:30
• Speaker: Keiichiro Uchida (Ritsumeikan University)

• Date : 25 Jul. (Fri)
• Place: W.W. 7th-floor, 4th lab.
• Time : 16:00 – 18:40
• Speaker: 鈴木 航介, 芳木 武仁, 原瀬　晋

≫ 続きを読む

日時： 8月25日(月)　
場所： ウェストウィング7F・数学第4研究室
時間： 11:00 — 12:00
講演者： Andreas M. Hinz 氏（ミュンヘン大学）
講演題目： On the Jörgens conjecture in spectral theory

• Date : 17 Jul. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Time : 16:30 – 18:00
• Speaker: Tomoki Shibutani (Ritsumeikan University)
• Title: Noises and Its Spectral Measures.

≫ 続きを読む

• Date : 10 Jul. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Time : 16:30 – 18:00
• Speaker: Tomonori Nakatsu (Ritsumeikan University)
• Title: Computation of Greeks with Malliavin calculus.

≫ 続きを読む

• Date : 3 Jul. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Time : 16:30 – 18:00
• Speaker: Go Yuki (Ritsumeikan University)
• Title: Consistency of Positive Semi-definite Fourier Type Estimators

≫ 続きを読む

• Date : 26 Jun. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Time : 16:30 – 18:00
• Speaker: Takafumi Amaba (Ritsumeikan University)
• Title: Coadjoint Orbits of Virasoro as a Hamiltonian System

≫ 続きを読む

• Date : 19 Jun. (Thu)
• Place: W.W. 7th-floor, 3rd lab. 
• Time : 16:30 – 18:00
• Speaker: Hideyuki Tanaka (Ritsumeikan University)
• Title: An introduction to asymptotic limits of some multiple (stochastic) integrals

≫ 続きを読む

日時：6月13日(金)
場所： プリズムハウス P106

時間： 16:30 — 17:10
講演者： Thierry Ramond 氏（パリ南大, 立命館大）
講演題目： Tunneling Effect, Quantum Resonances and Microlocal Analysis

時間： 17:20 — 18:00
講演者： 貝塚 公一 氏（立命館大）
講演題目： Scattering theory on symmetric spaces of noncompact type
アブストラクト： We construct the scattering theory for the Laplacian on symmetric spaces of noncompact type. We study an asymptotic expansion for the Poisson operator and the resolvent of the Laplacian. Our approach is based on precise analysis for the Helgason Fourier transform and generalized spherical functions on symmetric spaces of noncompact type.