Rchr
J-GLOBAL ID:200901087910547751   Update date: Feb. 01, 2024

Aoki Takashi

アオキ タカシ | Aoki Takashi
Homepage URL  (1): http://www.math.kindai.ac.jp/~aoki/index.html
Research field  (1): Basic analysis
Research keywords  (2): 超局所解析学 ,  Microlocal Analysis
Research theme for competitive and other funds  (34):
  • 2018 - 2023 Exact WKB analysis of parametric Stokes phenomena
  • 2014 - 2018 Algebraic analysis of parametric Stokes phenomena
  • 2012 - 2017 The structure theory of differential equations by the algebraic analysis of singular perturbation theory
  • 2009 - 2014 Asymptotic analysis for hypergeometric systems and Garnier systems
  • 2010 - 2013 Asymptotic analysis of instanton-type solutions
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Papers (64):
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MISC (20):
  • AOKI Takashi, HONDA Naofumi, YAMAZAKI Susumu. Kernel functions and symbols of pseudodifferential operators of infinite order with an apparent parameter (Recent development of microlocal analysis and asymptotic analysis). RIMS Kokyuroku. 2013. 1861. 156-170
  • AOKI Takashi, TANDA Mika. Borel sums of Voros coefficients of hypergeometric differential equations with a large parameter (Recent development of microlocal analysis and asymptotic analysis). RIMS Kokyuroku. 2013. 1861. 17-24
  • 青木 貴史, 本多 尚文. 野海・山田系に付随する代数方程式系の解について (超函数と線型微分方程式 2006. 数学史とアルゴリズム). 数理解析研究所講究録. 2009. 1648. 107-116
  • Takashi Aoki, Hideyuki Majima, Yoshitsugu Takei, Nobuyuki Tose. Preface. Algebraic Analysis of Differential Equations: From Microlocal Analysis to Exponential Asymptotics Festschrift in Honor of Takahiro Kawai. 2008
  • Takashi Aoki, Hideyuki Majima, Yoshitsugu Takei, Nobuyuki Tose. Algebraic analysis of differential equations: From microlocal analysis to exponential asymptotics festschrift in honor of Takahiro Kawai. Algebraic Analysis of Differential Equations: From Microlocal Analysis to Exponential Asymptotics Festschrift in Honor of Takahiro Kawai. 2008. 1-352
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Books (4):
  • Number theory--dreaming in dreams
    Wrold Sci. 2009
  • 超函数・FBI変換・無限階擬微分作用素(共著)
    共立出版 2004
  • Instanton-type formal solutions to the second Painleve equations with a large parameter
    New Trends in Microlocal Analysis(Eds. J. M. Bony, M. Morimoto), Springer 1997
  • WKB analysis of Painlev(]J1117[) trancendents with a large parameter, (]G0002[). - Multible-scale analysis of Painlev(]J1117[) transcendents (共著)
    Structure of Solutions of Differential Equations (Eds. M. Morimoto,T.Kawai), World Scientific
Lectures and oral presentations  (13):
  • The hypergeometric function and WKB solutions
    (15th International Symposium on Orthogonal Polynomials, Special Functions and Applications 2019)
  • Toward the exact WKB analysis of the generalized hypergeometric differential equation
    (Workshop on Hypergeometric Equations 2019)
  • Toward the exact WKB analysis of the generalized hypergeometric differential equation, I
    (RIMS Symposium (Open) "Various Problems of Algebraic Analysis" 2018)
  • Exact WKB analysis of the hypergeometric differential equation
    (Differential equations in the complex domain and related topics 2018)
  • Exact WKB analysis of the Gauss hypergeometric function
    (Microlocal Analysis and Asymptotic Analysis 2017)
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Education (4):
  • - 1981 The University of Tokyo
  • - 1981 The University of Tokyo Graduate School, Division of Science
  • - 1976 The University of Tokyo Faculty of Science
  • - 1976 The University of Tokyo Faculty of Science
Professional career (2):
  • (BLANK)
  • (BLANK)
Association Membership(s) (1):
日本数学会
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