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Tokushima UniversityGraduate School of Technology, Industrial and Social SciencesDivision of Science and TechnologyMathematical ScienceMathematical Methods in Sciences
Tokushima UniversityFaculty of Science and TechnologyDepartment of Science and Technology数理科学コースMathematical Methods in Sciences
Tokushima UniversityGraduate School of Advanced Technology and ScienceIntelligent Structures and Mechanics Systems EngineeringCivil and Environmental EngineeringPlanning and Design Systems Engineering for Infrastructures
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Research

Field of Study

Theory of Differential Equations

Subject of Study

非線形双曲型保存則系に対する時間大域解の研究 (発展方程式, 関数解析, 作用素論)

Book / Paper

Academic Paper (Judged Full Paper):

1. Kuniya Okamoto and Shinnosuke Oharu :
Nonlinear evolution operators associated with nonlinear degenerate parabolic equations,
Advances in Mathematical Sciences and Applications, Vol.8, No.2, 581-629, 1998.
2. Ali Zulfikar, Yoshitane Shinohara, Hitoshi Imai, Hideo Sakaguchi and Kuniya Okamoto :
Existence and Uniqueness of Quasiperiodic Solutions to Perturbed Nonlinear Oscillators,
Japan Journal of Industrial and Applied Mathematics, Vol.15, No.2, 279-293, 1998.
(DOI: 10.1007/BF03167405,   Elsevier: Scopus)
3. Zulfikar Ali, Yoshitane Shinohara, Hitoshi Imai, Atsuhito Kohda and Kuniya Okamoto :
Existence and Uniqueness of Quasiperiodic Solutions to Van der Pol type Equations,
Journal of Mathematics, Tokushima University, Vol.31, 69-80, 1997.
(Tokushima University Institutional Repository: 126)
4. Kuniya Okamoto :
A kinetic approach to nonlinear degenerate parabolic equations,
Hiroshima Mathematical Journal, Vol.23, No.3, 577-606, 1993.

Et cetera, Workshop:

1. Kuniya Okamoto :
Uniqueness of entropy solutions for ut+∇A(u)=Δβ(u),
RIMS Kokyuroku, Vol.973, 96-106, Jun. 1996.
2. Ali Zulfikar, 篠原 能材, Hitoshi Imai, Hideo Sakaguchi and Kuniya Okamoto :
摂動項を伴う非線形振動の準周期解の存在と一意性について,
IEICE Technical Report, Vol.97, No.53, 9-16, Jan. 1996.

Grants-in-Aid for Scientific Research (KAKEN Grants Database @ NII.ac.jp)