| フルテキストURL | |
| 著者 |
Nagashima, Satomu
Graduate School of Environmental, Life, Natural Science and Technology, Okayama University
Taniguchi, Masaharu
Research Institute for Interdisciplinary Science, Advanced Research Field, Okayama University
ORCID
Kaken ID
publons
researchmap
Taylor, George
Graduate School of Environmental, Life, Natural Science and Technology, Okayama University
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| 抄録 | This paper studies V-form traveling fronts to a bistable reaction–diffusion equation. V-form traveling fronts have been studied so far for many reaction–diffusion equations. The proof of its existence is often based on the multi-scale method. In this paper we present a new simple proof for the existence of V-form traveling fronts based on estimates by inscribed balls.
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| キーワード | Traveling front
V-form
Reaction–diffusion equation
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| 発行日 | 2026-10-15
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| 出版物タイトル |
Partial Differential Equations and Applications
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| 巻 | 7巻
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| 号 | 6号
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| 出版者 | Springer Science and Business Media LLC
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| 開始ページ | 48
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| ISSN | 2662-2963
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| 資料タイプ |
学術雑誌論文
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| 言語 |
英語
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| OAI-PMH Set |
岡山大学
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| 著作権者 | © The Author(s) 2026
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| 論文のバージョン | publisher
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| DOI | |
| 関連URL | isVersionOf https://doi.org/10.1007/s42985-026-00410-0
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| ライセンス | https://creativecommons.org/licenses/by-nc-nd/4.0/
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| Citation | Nagashima, S., Taniguchi, M. & Taylor, G. A simple proof for the existence of V-form fronts in reaction–diffusion equations. Partial Differ. Equ. Appl. 7, 48 (2026). https://doi.org/10.1007/s42985-026-00410-0
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| 助成情報 |
26K06866:
反応拡散方程式における(n+1)次元進行波とn次元全域解の関係解明とその応用
( 独立行政法人日本学術振興会 / Japan Society for the Promotion of Science )
22K03288:
伸び縮みの性質を持つ素材に対する折り紙を数学的に定式化することは可能か?
( 独立行政法人日本学術振興会 / Japan Society for the Promotion of Science )
( 国立大学法人岡山大学 / Okayama University )
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