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J-GLOBAL ID:200901047387783746
Update date: Aug. 07, 2022
Furuya Kiyoko
フルヤ キヨコ | Furuya Kiyoko
Affiliation and department:
Research field (1):
Basic analysis
Research keywords (4):
partial differential equations
, evolution equations
, functional analysis
, Functional equation
Research theme for competitive and other funds (9):
- 2015 - ディラック方程式の経路積分
- 2015 - ディラック方程式の経路積分
- 2014 - ディラック方程式の経路積分
- ファインマンの経路積分の数学的定義についての研究
- 非線型発展方程式の解の存在についての研究
- 双曲型方程式の解がウェルポーズドとなる空間の研究
- Study on mathematical definition of Feynman Path integral
- Study on existence of solution to nonlinear evolution equations
- Study on well posed space for hyperbolic Equations
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Papers (10):
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Kiyoko Furuya. On some idea to uniqueness of weak solutions to Navier- Stokes equation for large t. Journal of Nonlinear and Convex Analysis. 2021. 22. 5. 979-986
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KIYOKO FURUYA. well posed function spaces” for $L^2$-illposed hyperbolic equations. Journal of Nonlinear and Convex Analysis. 2018. 19. 9. 1525-1530
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KIYOKO FURUYA. ABOUTO FORMALLY SELF-ADJOINT SCHERODINGER OPERATORS WITH POTENTIAL. Proceedings of 9th International Conference on Nonlinear Analysis and Convex Analysis(2015). 2016. 99-109
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KIYOKO FURUYA. A CONTRACTION SEMIGROUP FOR FORMALLY SELF-ADJOINT SCHERODINGER OPERATORS. Proceedings of the 8th International Conference on Nonlinear Analysis and Optimization (NAO-Asia2012). 2015. 41-53
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KIYOKO FURUYA. FORMALLY SELF-ADJOINT SCHERODINGER OPERATORS. Proceedings of Asian Conference on Nonlinear Analysis and Optimization (NAO-Asia2012). 2014. 49-61
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MISC (92):
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Kiyoko Furuya. MR3695958 Matsumoto, Toshitaka; Tanaka, Naoki Abstract Cauchy problems for quasilinear operators whose domains are not necessarily dense or constant. Nonlinear Anal. 162 (2017), 91-112. 34G20 (47J35 65J08). 2018
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Kiyoko Furuya. MR3640274 Kalenyuk, P. I.; Nytrebych, Z. M.; Kohut, I. V.; Kuduk, G. Problem for an inhomogeneous second-order evolutionary equation with homogeneous integral conditions. J. Math. Sci. (N.Y.) 223 (2017), no. 1, 1-17. 34B10 (34B27 34G10 35R20). 2017
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Kiyoko Furuya. MR3602514 Barta, T.; Ion, I.; Preda, P. Datko-Perron’s problem for dichotomy of differential equations. Acta Math. Univ. Comenian. (N.S.) 86 (2017), no. 1, 9-22. 34D09 (37D25). 2017
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Kiyoko Furuya. MR3489637 Reviewed Mischler, S.; Scher, J. Spectral analysis of semigroups and growth-fragmentation equations. Ann. Inst. H. Poincaré Anal. Non Linéaire 33 (2016), no. 3, 849-898. (Reviewer: Kiyoko Furuya) 47D06 (34G10 34K30 35P05 35P15 45C05 47A10 92D25). 2016
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Kiyoko Furuya. MR3369390 2015-11-04 Preda, P.; Moleriu, L.; Mure?an, R. Admissibility and uniform dichotomy for evolution families. Semigroup Forum 91 (2015), no. 1, 224?237. (Reviewer: Kiyoko Furuya) 34D09. 2015
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Books (1):
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Wave equations in nonreflexive spaces (共著)
1993. Lecture Note in Math. , Springer-Verlag. 1993
Lectures and oral presentations (43):
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On some idea to uniqueness of weak solutions to Navier-Stokes equation for large t.
(The 6th Asian Conference on Nonlinear Analysis and Optimization 2018)
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交通渋滞と発展方程式
(2018 夏の偏微分方程式セミナー 2018)
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About some idea to uniqueness of weak sokutions to Navier-Stokes equation for large t
(Workshop on evolution equations and related topics 2017)
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About some idea to uniqueness of weak solutions to Navier-Stokes equation for large t.
(The 10th Anniversary Conference on Nonlinear Analysis and Convex Analysis 2017)
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Introduction for 『Uniqueness of weak solutions to Navier-Stokes equation for large t』
(Evolution Equations and Applications 2016)
more...
Education (4):
- - 1984 Tokyo Metropolitan University Graduate School of Science
- - 1984 Tokyo Metropolitan University Graduate School, Division of Natural Science
- - 1977 Saitama University
- - 1977 Saitama University Faculty of Science and Engineering
Professional career (1):
- (BLANK) (Hiroshima University)
Work history (6):
Association Membership(s) (1):
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