著作: [田中 義浩]/[藤本 憲市]/[吉永 哲哉]/Dose-volume constrained optimization in intensity-modulated radiation therapy treatment planning/[Journal of Inequalities and Applications]
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種別 | 必須 | 学術論文(審査論文) | |||
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言語 | 必須 | 英語 | |||
招待 | 推奨 | ||||
審査 | 推奨 | Peer Review | |||
カテゴリ | 推奨 | 研究 | |||
共著種別 | 推奨 | ||||
学究種別 | 推奨 | 博士後期課程学生による研究報告 | |||
組織 | 推奨 |
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著者 | 必須 | ||||
題名 | 必須 |
(英) Dose-volume constrained optimization in intensity-modulated radiation therapy treatment planning |
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副題 | 任意 | ||||
要約 | 任意 |
(英) We present a novel optimization method to handle dose-volume constraints (DVCs) directly in intensity-modulated radiation therapy (IMRT) treatment planning based on the idea of continuous dynamical methods. Most of the conventional methods are constructed for solving inconsistent inverse problems with, e.g., dose-volume based objective functions, and one expects to obtain a feasible solution that minimally violates the DVCs. We introduce the concept of `acceptable' meaning that there exists a nonempty set of radiation beam weights satisfying the given DVCs and resolve the issue that the objective and evaluation are different in the conventional planning approach. We apply the initial-value problem of the proposed dynamical system to an acceptable and inconsistent inverse problem and prove that the convergence to an equilibrium in the acceptable set of solutions is theoretically guaranteed by using the Lyapunov theorem. Indeed, we confirmed that we can obtain acceptable beam weights through numerical experiments using phantom data simulating a clinical setup for an acceptable and inconsistent IMRT planning system. |
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キーワード | 推奨 |
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発行所 | 推奨 | Springer | |||
誌名 | 必須 |
Journal of Inequalities and Applications(Springer Publishing)
(pISSN: 1025-5834, eISSN: 1029-242X)
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巻 | 必須 | 1 | |||
号 | 必須 | 2015:122 | |||
頁 | 必須 | --- | |||
都市 | 任意 | ||||
年月日 | 必須 | 2015年 4月 12日 | |||
URL | 任意 | ||||
DOI | 任意 | 10.1186/s13660-015-0643-2 (→Scopusで検索) | |||
PMID | 任意 | ||||
CRID | 任意 | ||||
WOS | 任意 | 000357411200001 | |||
Scopus | 任意 | 2-s2.0-84927163770 | |||
評価値 | 任意 | ||||
被引用数 | 任意 | ||||
指導教員 | 推奨 | ||||
備考 | 任意 |