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応用解析(佐々木 浩宣)
Showing the original Japanese · View translation
波を表す方程式の解が、どこへ向かうのかを追いかける。

AboutAbout the lab
散乱のデータから、未知の項を探し出す。
佐々
非線型シュレーディンガー方
解が
観測できる
Key terms
- 分散型方程式
- 波長ごとに
進む速さが 違う波を 表す方 程式。 波の 塊は しだいに 広がっていく - 散乱作用素
- 入ってくる
波と、 遠い先で 出ていく 波とを 結びつける 対応 - 逆問題
- 観測できる
結果の ほうから、 そのもとになっている 仕組みを 探し出す問題
NewsLab news
View More ↗ResearchResearch themes
非線型分散型方
*Illustrative image解の存在と漸近のしかた
解が
*Illustrative image散乱の逆問題
観測して
*Illustrative image散乱作用素の精密な解析
散乱作用素が、
MembersFaculty
- Associate Professor佐々
木 浩宣
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: “Water ripples” Georgios Orfeas Katsouris / CC BY 4.0 (cropped)
- 解の
存在と 漸近の しかた : “Wave packet (no dispersion) instance” User:Dicklyon / CC BY-SA 3.0 (cropped) - 散乱の
逆問題: “Diffraction-half-plane-no-rays” MikeRun / CC BY-SA 4.0 (cropped) - 散乱作用素の
精密な 解析: “Complex exponential function graph horn shape xvw dimensions” DCary / CC BY-SA 4.0 (cropped) - Related lab (応用解析
(前田 昌也) ): “Soliton de Peregrine” Christophe.Finot / CC BY-SA 3.0 (cropped) - Related lab (応用解析
(石田 祥子) ): “Dictyostelium Late Aggregation 2” Bruno in Columbus (talk) / Public domain (cropped) - Related lab (基礎解析
(廣惠 一希) ): “Riemann sphere” Jean-Christophe BENOIST / CC BY-SA 3.0 (cropped) - Related lab (幾何
(三田 史彦) ): “3D-Cylinder with handle and torus with hole” 作者不詳 / Public domain (cropped)
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