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応用数理研究部門（岸本 展）
Showing the original Japanese · View translation
非線形な波の方程式の解のふるまいを調べる研究室。
AboutAbout the lab
波の方程式の解のふるまいを解き明かす。
岸本研究室は、
分散型方
調和解析・実解析の
線形解への
Key terms
- 初期値問題
- はじめの
時刻の 状態を 与えて、 その後の 時間変化を 方程式から 求める 問題 - 適切性
- 解が
ただ 1つ 存在し、 初期値を 少し 変えても 解が 少ししか 変わらないと いう 性質 - 平滑化効果
- 時間が
たつに つれて、 解が はじめの 状態より 滑らかに なるは たらき
ResearchResearch themes
非線形偏微分方程式、
*Illustrative image分散性による平滑化効果と適切性
フーリエ
*Illustrative image周期境界条件と共鳴状態
プラズマの
*Illustrative image非線形性を解析する方法論
分散型方
MembersFaculty
- Lecturer岸本 展
VoicesStudent voices
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Report an errorAbout the images
The top and research theme images are illustrative and were not taken at the lab. They are cropped from Wikimedia Commons images. Cropped CC BY-SA images are provided under the same CC BY-SA license as the original (version shown on each line).
- Top image: “Rogue waves breaking behavior at different crossing angles, McAllister 2019” McAllister et al 2019 / CC BY 4.0 (cropped)
- 分散性に
よる 平滑化効果と 適切性: “Realistic rogue wave model” Юрій Бельчинський / CC BY 4.0 (cropped) - 周期境界条件と
共鳴状態: “Filaments inside a plasma tube” Bravemimoza / CC BY 4.0 (cropped) - 非線形性を
解析する 方法論: “Fourier Series-Square wave 3 H (no scale)” Saisundar.s / CC BY-SA 4.0 (cropped) - Related lab (応用数理研究部門
（小澤 登高） ): “Cayley graph of Alternating Group A5” Kathryn Cramer / CC BY-SA 4.0 (cropped) - Related lab (応用数理研究部門
（SEHNEM, Camila） ): “Hyperbolic tiling 7 7-2” Double sharp (talk), based on this picture by Jim McNeill, but with the remaining overlapping heptagons left as outlines instead of deleted. A green background to the tiling has also been added. Created using Tyler and Paint. / Public domain (cropped) - Related lab (応用数理研究部門
（河村 彰星） ): “Turing Machine” Porao / Public domain (cropped) - Related lab (応用数理研究部門
（磯野 優介） ): “Bernoullishift” Andreas Mandl / CC BY-SA 3.0 (cropped)
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