The existence of time optimal control of semilinear parabolic equations

Wang GS

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The existence of time optimal control of semilinear parabolic equations

机译：半线性抛物方程的时间最优控制的存在

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This work is concerned with the existence of the time optimal control for some semilinear parabolic differential equations with control distributed in a subdomain. (C) 2004 Elsevier B.V. All rights reserved.

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《Systems and Control Letters》 |2004年第4期|共5页
作者
Wang GS;
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正文语种 eng
中图分类自动化技术及设备;
关键词
time optimal control; semilinear parabolic equation; controllability; stabilization;

机译：时间最优控制;半线性抛物方程;可控制性;镇定;

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专利

1. The existence of time optimal control of semilinear parabolic equations [J] . Wang GS Systems and Control Letters . 2004,第3a4期

机译：半线性抛物方程的时间最优控制的存在
2. Existence of the Optimal Control for Stochastic Boundary Control Problems Governed by Semilinear Parabolic Equations [J] . WeifengWang, BaobinWang Mathematical Problems in Engineering: Theory, Methods and Applications . 2014,第2期

机译：半线性抛物方程控制的随机边界控制问题最优控制的存在性
3. Time optimal control of semilinear parabolic equations via bilinear controls [J] . Lei P., Zhao H., Hou Y. Systems and Control Letters . 2012,第6期

机译：通过双线性控制时间最佳地控制半线性抛物线方程
4. Necessary Conditions for Optimal Controls of Semilinear Parabolic Equations with Control in the Leading Term [C] . Hongwei Lou International Conference on Numerical Analysis and Applied Mathematics . 2009

机译：在领先术语中对具有控制的半线性抛物线方程的最佳控制的必要条件
5. Analysis and approximations of terminal-state tracking optimal control problems and controllability problems constrained by linear and semilinear parabolic partial differential equations. [D] . Kwon, Hee-Dae. 2003

机译：线性和半线性抛物型偏微分方程约束的终端状态跟踪最优控制问题和可控制性问题的分析和逼近。
6. Existence of anti-periodic (differentiable) mild solutions to semilinear differential equations with nondense domain [O] . Jinghuai Liu, Litao Zhang -1

机译：具有稠密域的半线性微分方程的反周期（可微）温和解的存在性
7. 10 Optimality Conditions for Semilinear Parabolic Equations with Controls in Leading Term ∗ [O] . Hongwei Lou 2016

机译：具有控制的半线性抛物方程的10个最优性条件*

The existence of time optimal control of semilinear parabolic equations

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