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| ファイル | 記述 | サイズ | フォーマット | |
|---|---|---|---|---|
| B75-07.pdf | 4.39 MB | Adobe PDF | 見る/開く |
| タイトル: | Singular solutions of $q$-difference-differential equations of Briot-Bouquet type (New development of microlocal analysis and singular perturbation theory) |
| 著者: | Yamazawa, Hiroshi |
| 著者名の別形: | ヤマザワ, ヒロシ |
| キーワード: | 35C10 35C20 q-Briot-Bouquet Singular solutions |
| 発行日: | Jun-2019 |
| 出版者: | Research Institute for Mathematical Sciences, Kyoto University |
| 誌名: | 数理解析研究所講究録別冊 |
| 巻: | B75 |
| 開始ページ: | 73 |
| 終了ページ: | 87 |
| 抄録: | In 1990, Gérard - Tahara [3] introduced the Briot - Bouquet type partial differential equation tpartial_{t}u=F(t, x, u, partial_{x}u). In [17] the author showed existences of holomorphic and singular solutions of the following type of difference - differential equations tD_{q}u=F(t, x, u, partial_{x}u) when the characteristic exponent rho(0) neq (q^{N} - 1)/(q- 1) holds. In this paper the author shows existences of singular solutions with rho(0)=(q^{N}-1)/(q-1) |
| 記述: | "New development of microlocal analysis and singular perturbation theory". October 3-7, 2016. edited by Naofumi Honda and Yasunori Okada. The papers presented in this volume of RIMS Kôkyûroku Bessatsu are in final form and refereed. |
| 著作権等: | © 2019 by the Research Institute for Mathematical Sciences, Kyoto University. All rights reserved. |
| URI: | http://hdl.handle.net/2433/244772 |
| 出現コレクション: | B75 New development of microlocal analysis and singular perturbation theory |
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