Updated on 2025/10/22

写真a

 
KINOSHITA Shinya
 
Organization
Graduate School of Mathematics Division of Mathematics Fundamental Mathematics Associate Professor
Graduate School
Graduate School of Mathematics
Undergraduate School
School of Science Department of Mathematics
Title
Associate Professor

Research History 2

  1. Nagoya University   Graduate School of Mathematics   Associate Professor

    2025.4

  2. Institute of Science Tokyo   Department of Mathematics   Assistant Professor

    2024.10 - 2025.3

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Papers 4

  1. Well-Posedness for a System of Nonlinear Schrödinger Equations with Derivative Nonlinearity via the Energy Method

    Hiroyuki Hirayama, Shinya Kinoshita, Mamoru Okamoto

    Trends in Mathematics     page： 147 - 164   2025.1

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    Publishing type：Part of collection (book)   Publisher：Springer Nature Switzerland  

    DOI： 10.1007/978-3-031-77050-0_13

  2. Improved well-posedness for dispersion-generalized KP-I equations in the quasilinear regime

    Shinya Kinoshita, Akansha Sanwal, Robert Schippa

    Discrete and Continuous Dynamical Systems   Vol. 45 ( 10 ) page： 3625 - 3661   2025

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    Publishing type：Research paper (scientific journal)   Publisher：American Institute of Mathematical Sciences (AIMS)  

    DOI： 10.3934/dcds.2025034

  3. Boundary Strichartz estimates and pointwise convergence for orthonormal systems

    Neal Bez, Shinya Kinoshita, Shobu Shiraki

    Transactions of the London Mathematical Society   Vol. 11 ( 1 )   2024.12

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    Publishing type：Research paper (scientific journal)   Publisher：Wiley  

    Abstract

    We consider maximal estimates associated with fermionic systems. Firstly, we establish maximal estimates with respect to the spatial variable. These estimates are certain boundary cases of the many‐body Strichartz estimates pioneered by Frank, Lewin, Lieb and Seiringer. We also prove new maximal‐in‐time estimates, thereby significantly extending work of Lee, Nakamura and the first author on Carleson's pointwise convergence problem for fermionic systems.

    DOI： 10.1112/tlm3.70002

    Scopus

  4. Sharp well-posedness for the Cauchy problem of the two dimensional quadratic nonlinear Schrödinger equation with angular regularity

    Hiroyuki Hirayama, Shinya Kinoshita, Mamoru Okamoto

    Journal of Differential Equations   Vol. 395   page： 181 - 222   2024.6

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    Publishing type：Research paper (scientific journal)  

    DOI： 10.1016/j.jde.2024.02.037

    Scopus

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KAKENHI (Grants-in-Aid for Scientific Research) 1

  1. 調和解析的手法による非線形分散型方程式の研究

    Grant number：24K16945  2024.4 - 2029.3

    日本学術振興会  科学研究費助成事業  若手研究

    木下 真也

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