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[求助]
急等！请帮忙看这篇文章是否被SCI收录。谢谢！
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请帮忙看这篇文章是否被SCI收录。谢谢！文章信息如下： 杂志名：Nonlinear Analysis: Theory, Methods & Applications ISSN: 0362-546X 文章名：Nonexistence and existence results of an optimal control problem governed by a class of multisolution semilinear elliptic equations 作者名：Shu Luan 卷标页码：128: 380-390 年份： 2015 |
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4楼2015-10-21 17:29:47
阿呆呆呆
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SCI收录 Nonexistence and existence results of an optimal control problem governed by a class of multisolution semilinear elliptic equations 作者:Luan, S (Luan, Shu) NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS 卷: 128 页: 380-390 DOI: 10.1016/j.na.2015.08.015 出版年: NOV 2015 查看期刊信息 摘要 An optimal control problem governed by a class of multisolution semilinear elliptic equations is studied in this paper. It is pointed out that the control domain and cost functional are nonconvex. By analyzing the maximum condition for an optimal relaxed control, one nonexistence and some existence results of an optimal pair are obtained. The idea of using relaxed controls is mainly derived from the paper (Lou, 2007) by Lou where a linear and well-posed controlled system was considered. The present paper is mainly devoted to discussing the case not contained in Lou (2007). (c) 2015 Elsevier Ltd. All rights reserved. 关键词 作者关键词:Optimal control; Semilinear elliptic equation; Multisolution; Nonexistence; Existence; Relaxed control KeyWords Plus:CONVEXITY ASSUMPTIONS; RELAXED CONTROL; SYSTEMS 作者信息 通讯作者地址: Luan, S (通讯作者) Lingnan Normal Univ, Sch Math & Computat Sci, Zhanjiang 524048, Guangdong, Peoples R China. 地址: [ 1 ] Lingnan Normal Univ, Sch Math & Computat Sci, Zhanjiang 524048, Guangdong, Peoples R China 电子邮件地址:luans257@yeah.net 基金资助致谢 基金资助机构 授权号 National Natural Science Foundation of China 11301472 Natural Science Foundation of Guangdong Province 2014A030307011 Training Program Project for Outstanding Young Teachers of Colleges and Universities in Guangdong Province Yq2014116 Characteristic Innovation Project of Common Colleges and Universities in Guangdong Province 2014KTSCX158 Innovation and Developing School Project of Department of Education of Guangdong Province 2014KZDXM065 查看基金资助信息 出版商 PERGAMON-ELSEVIER SCIENCE LTD, THE BOULEVARD, LANGFORD LANE, KIDLINGTON, OXFORD OX5 1GB, ENGLAND 类别 / 分类 研究方向:Mathematics Web of Science 类别:Mathematics, Applied; Mathematics 文献信息 文献类型:Article 语种:English 入藏号: WOS:000361827300021 ISSN: 0362-546X eISSN: 1873-5215 期刊信息 Impact Factor (影响因子): Journal Citation Reports® 其他信息 IDS 号: CS1LR Web of Science 核心合集中的 "引用的参考文献": 22 Web of Science 核心合集中的 "被引频次": 0 |
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