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J-GLOBAL ID：201801011273360999   Update date: Jan. 31, 2024

Nakamura Shu

ナカムラ シュウ | Nakamura Shu
Affiliation and department：
Gakushuin University Graduate School of Mathematical Sciences

About Gakushuin University Graduate School of Mathematical Sciences


Homepage URL  (1)： http://pc1.math.gakushuin.ac.jp/~shu/
Research field  (1)： Basic analysis
Research keywords  (4)： microlocal analysis ,  semiclasical analysis ,  scattering theory ,  Schrodinger equations
Research theme for competitive and other funds  (15)：
  • 2013 - 2016 Aharonov-Bohm effect in resonances for magnetic scattering
  • 2006 - 2009 Mathematical Analysis of Quantum Physics
  • 2006 - 2007 Research on Spectra of Random Schrodinger Operators
  • 2004 - 2006 Multi-wavelet frames and applications to harmonic analysis
  • 2002 - 2005 Mathematical Analysis of Quantum Physics
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Papers (78)：
  • Shu Nakamura, Kouichi Taira. A Remark on the Essential Self-adjointness for Klein-Gordon-Type Operators. Annales Henri Poincaré. 2023
  • Shu Nakamura. Long-range scattering matrix for Schrödinger-type operators. Analysis and PDE. 2022. 15. 7. 1725-1762
  • Shu Nakamura, Kouichi Taira. Essential Self-Adjointness of Klein-Gordon Type Operators on Asymptotically Static, Cauchy-Compact Spacetimes. Communications in Mathematical Physics. 2022. 398. 3. 1153-1169
  • Pavel Exner, Shu Nakamura, Yukihide Tadano. Continuum limit of the lattice quantum graph Hamiltonian. Letters in Mathematical Physics. 2022. 112. 4
  • Shu Nakamura, Kouichi Taira. Essential self-adjointness of real principal type operators. Annales Henri Lebesgue. 2021. 4. 1035-1059
ｍore...
MISC (34)：
  • Shu Nakamura, Kouichi Taira. Essential self-adjointness for the Klein-Gordon type operators on asymptotically static spacetime. 2022
  • Shu Nakamura, Kouichi Taira. A remark on the essential self-adjointness for Klein-Gordon type operators. 2022
  • Pavel Exner, Shu Nakamura, Yukihide Tadano. Continuum limit of the lattice quantum graph Hamiltonian. 2022
  • Shu Nakamura. Quantization optimized with respect to the Haar basis. 2021
  • Shu Nakamura. Remarks on scattering matrices for Schrödinger operators with critically long-range perturbations. 2018
ｍore...
Professional career (1)：
  • 理学博士 (東京大学)
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