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Tokushima University ⟩ Graduate School of Technology, Industrial and Social Sciences ⟩ Division of Science and Technology ⟩ Mathematical Science ⟩ Mathematical Methods in Sciences ⟩
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Tokushima University ⟩ Graduate School of Sciences and Technology for Innovation ⟩ Science and Technology ⟩ Mathematical Sciences ⟩ Mathematical Methods in Sciences ⟩ 		(Files for researchmap) [PDF manual] [Auto-propagate to researchmap]

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, 8, 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, 15, 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, 31, 69-80, 1997.
(Tokushima University Institutional Repository: 2000476)
4. Kuniya Okamoto :
A kinetic approach to nonlinear degenerate parabolic equations,
Hiroshima Mathematical Journal, 23, 3, 577-606, 1993.
(DOI: 10.32917/hmj/1206392784,   Elsevier: Scopus)

Et cetera, Workshop:

1. Kuniya Okamoto :
Uniqueness of entropy solutions for ut+∇A(u)=Δβ(u),
RIMS Kokyuroku, 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, 97, 53, 9-16, Jan. 1996.

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