Rchr
J-GLOBAL ID:200901035189286666
Update date: Aug. 28, 2020
Asakawa Hidekazu
アサカワ ヒデカズ | Asakawa Hidekazu
Affiliation and department:
Other affiliations (1):
Research field (2):
Functional solid-state chemistry
, Basic analysis
Research keywords (29):
Nonlinear elliptic partial differential equations
, Complex Ginzburg-Landau equation
, Elliptic equation
, 代数群の表現
, フロベニウスの方法
, ワックス型偏微分作用素
, ベクトル空間
, 代数解析
, ゼータ関数
, 数論
, 群の表現
, Lie群・代数群の表現
, 線型微分作用素
, 群
, 不変式環
, 確定特異点
, ゼータ函数
, 非線形解析
, 線形微分方程式
, 整数論
, 特性指数
, 群論
, 不変超関数論
, 不変式論
, グレブナ基底
, リー群の表現
, 超局所解析
, 概均質ベクトル空間
, 微分方程式
Research theme for competitive and other funds (4):
- 2001 - The complex Ginzburg-Landau equations
- 2001 - 複素ギンツブルグ・ランダウ方程式
- 2000 - Positive solutions for semi-linear 2-nd order ordinary differential equations
- 2000 - 特異性をもつ半線形二階常微分方程式の正値解
Papers (10):
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Hidekazu Asakawa(Department of mathematical, design engineering, faculty of engineering. Remark on uniquness of positive solution for Brezis-Nirenberg type 2nd order ODEs. Surikaisekikenkyusho kokyuroku. 2008. 1582. 128-134
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淺川 秀一. Remark on existence of positive radial solutions for semilinear elliptic equations with harmonic term. 数理解析研究所講究録. 2007. 1547. 10-17
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淺川 秀一. On Liouville transform for ODEs corresponding to semilinear elliptic equations. 数理解析研究所講究録. 2006. 1474. 169-177
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淺川 秀一, 竹内 慎吾, 横田 智巳. Complex Ginzburg-Landau type equation with nonlinear Laplacian. GAKUTO Internat. Ser. Math. Sci.Appl. 2004. 20. 315-332
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ある種の2階常微分方程式の緩減衰最小解の存在. 2004. 1372. 70-76
more...
MISC (11):
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Existence of positive solutions for some superlinear ordinary differential equations. Surikaisekikenkyusho kokyuroku. 2003. 1216. 39-45
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Large-time behavior for some second order nonlinear ODE's. Surikaisekikenkyusho kokyuroku. 2002. 1254. 8-13
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Landesmal-Lazer type problems for Fucik's spectrum. Nonlinear Analysis TMA. 1996. 26. 3. 407-414
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Restiction of maximal monotone operator to closed linear subspace. TRU Math. 1987. 23. 97-116
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On the difference of two subdifferential operators. TRU Math. 1987. 23. 61-95
more...
Lectures and oral presentations (3):
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優線形二階常微分方程式の正値解の存在について
(日本数学会 2003)
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複素 Ginzburg-Landau 方程式の大域的アトラクターの存在
(日本数学会 2003)
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複素 Ginsburg-Landau 方程式の大域的強解の存在
(日本数学会 2003)
Works (1):
Professional career (1):
- Doctor (Natural science) (Tokyo University of Science)
Work history (2):
- 1997 - 2002 Gifu University Faculty of Engineering
- Gifu University Faculty of Engineering, Department of Mathematical and Design Engineering Teaching assistant
Association Membership(s) (3):
日本数学会
, Mathematical Society of JAPAN
, 日本数学学会
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