Gain-Scheduled Nash Games with <ce:italic>H</ce:italic> <ce:inf loc='post'>∞</ce:inf> Constraint for Stochastic LPV Systems <ce:cross-ref refid='fn1'> <ce:sup loc='post'>*</ce:sup> </ce:cross-ref> <ce:footnote id='fn1'> <ce:label>*</ce:label> <ce:note-para id='npara0001' view='all'>This work was supported by JSPS KAKENHI Grant Numbers 26330027 and 16K00029.</ce:note-para> </ce:footnote>

Hiroaki Mukaidani; Masaru Unno; Hua Xu; Vasile Dragan

首页> 外文期刊>IFAC PapersOnLine >Gain-Scheduled Nash Games with H ∞ Constraint for Stochastic LPV Systems * *

This work was supported by JSPS KAKENHI Grant Numbers 26330027 and 16K00029.

【24h】

Gain-Scheduled Nash Games with H ∞ Constraint for Stochastic LPV Systems * * This work was supported by JSPS KAKENHI Grant Numbers 26330027 and 16K00029.

机译：使用随机LPV系统的 H ∞的增益调度的Nash游戏 * * < ce：note-para id =“ npara0001” view =“ all”>此工作得到了JSPS KAKENHI授权号26330027和16K00029的支持。

获取原文

掌桥外文数据库（机构版） >>

开具论文收录证明 >>

文献代查 >>

页面导航

摘要
著录项
相似文献
相关主题

摘要

In this paper, gain-scheduled Nash games with H ∞ constraint for stochastic linear parameter varying (LPV) systems is investigated. First, as preliminaries, the modified stochastic bounded real lemma and linear quadratic control (LQC) for the LPV systems are studied. The results are then applied to solve the gain-scheduled Nash games with H ∞ constraint for stochastic LPV systems. It is shown that the Nash equilibrium with H ∞ constraint can be obtained by solving the cross-coupled matrix inequalities (CCMIs). A numerical algorithm for solving the CCMIs is developed, and it is applied to solve a numerical example.

机译：本文研究了随机线性参数变化（LPV）系统具有H∞约束的增益调度Nash博弈。首先，作为初步，研究了LPV系统的修正随机有界实引理和线性二次控制（LQC）。然后将结果应用于求解随机LPV系统的H∞约束的增益调度Nash游戏。结果表明，通过求解交叉耦合矩阵不等式（CCMI），可以得到具有H∞约束的纳什均衡。开发了求解CCMI的数值算法，并将其应用于求解数值示例。

著录项

来源
《IFAC PapersOnLine》 |2017年第1期|共6页
作者
Hiroaki Mukaidani; Masaru Unno; Hua Xu; Vasile Dragan;
展开▼
作者单位

展开▼
收录信息
原文格式 PDF
正文语种
中图分类自动化技术、计算机技术;
关键词

相似文献

外文文献
中文文献
专利

1. Team-optimal Incentive Stackelberg Strategies for Markov Jump Linear Stochastic Systems with H ∞ Constraint * * This work was supported by JSPS KAKENHI Grant Numbers 26330027 and 16K00029. [J] . Hiroaki Mukaidani, Tadashi Shima, Masaru Unno, IFAC PapersOnLine . 2017,第1期

机译：具有 H ∞约束 * * 此工作得到了JSPS KAKENHI授权号26330027和16K00029的支持。
2. On H ∞ and H 2 Performance of 2D Systems * * This work has been supported by Ministry of Education and Science of Russia, grant 2.1748.2014/K. [J] . Vladimir Pozdyayev IFAC PapersOnLine . 2016,第13期

机译：在 H ∞和 H 2 2D系统的性能 * * 此工作已受支持由俄罗斯教育和科学部授予2.1748.2014 / K。
3. Tracking Control for Electromechanical Systems Using Robust Discrete Time H ∞ * * This work was supported by CONACYT, México, under grant 300959, 301068 and 252405. [J] . L.P. Osuna-Ibarra, H. Caballero-Barragán, A.G. Loukianov, IFAC PapersOnLine . 2017,第1期

机译：机电系统的鲁棒离散时间跟踪控制 H ∞ * * 这项工作得到了墨西哥CONACYT的资助，赠款为300959、301068和252405。
4. Exploring Operational Frequency Ranges for Actively-Tuned Single-Mass, Multiple-Frequency Vibration Absorber**>This work was supported in part by the Czech Science F [C] . Michael Valáśek, Nejat Olgac, Zdenek Neusser Indian Control Conference . 2019

机译：探索主动调谐的单质量，多频率振动吸收器的工作频率范围 * * >这项工作得到了捷克科学基金会的部分支持
5. FOOTNOTES AND PREFACES: RUSES OF AUTHORITY IN THE POSTMODERN FICTION OF VLADIMIR NABOKOV AND JOHN BARTH. [D] . KENNEDY, COLLEEN STEPHANIE. 1986

机译：脚步和前奏：弗拉基米尔·纳博科夫和约翰·巴特在后现代小说中的权威之争。
6. Metastatic outgrowth encompasses COL-I FN1 and POSTN upregulation and assembly to fibrillar networks regulating cell adhesion migration and growth [O] . J Soikkeli, M Yin, E Hölttä 2012

机译：转移性生长包括COL-1FN1和POSTN上调并组装到调节细胞粘附迁移和生长的原纤维网络
7. SymposiumSubspecialty Certification: Current Status of Orthopaedic Subspecialty Certification* [O] . Keith H. Bridwell 2006

机译：Symposium 亚专业认证：矫形亚专业证书的当前状态 * / cross-ref>

Gain-Scheduled Nash Games with H ∞ Constraint for Stochastic LPV Systems * * This work was supported by JSPS KAKENHI Grant Numbers 26330027 and 16K00029.

摘要

著录项

相似文献

相关主题

期刊订阅