FUNCTIONAL DIFFERENTIAL INEQUALITIES AND TIME-DELAY STOCHASTIC SYSTEMS (Ⅳ)——CRITERIA FOR PRACTICAL STABILITY

FUNCTIONAL DIFFERENTIAL INEQUALITIES AND TIME-DELAY STOCHASTIC SYSTEMS (Ⅳ) CRITERIA FOR PRACTICAL STABILITY

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摘要 Ⅰ. INTRODUCTIONIn the real world, many practical systems may be unstable in the sense of Lyapunov but are stable in the sense of practical stability introduced by LaSalle and Lefschetz. For ex-ample, an aircraft or a missile may move along an orbit which is unstable in the sense of Lyapunov, but it is practically stable. For deterministic systems, the results of a

作者冯昭枢刘永清郭锋卫

机构地区 Department of Automation

出处《Chinese Science Bulletin》 SCIE EI CAS 1992年第13期1069-1072,共4页

基金 Project supported by the National Natural Science Foundation of China and by the Foundation of State Educational Committee of China

关键词 FUNCTIONAL DIFFERENTIAL equation stochastic system TIME-DELAY practical stability comparison principle. functional differential equation, stochastic system, time-delay, practical stability, comparison principle.

分类号 N [自然科学总论]

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3WANG Wei LIU Yongqing Department of Automation, South China Univ. of Tech., Guangzhou 510641.Boundary　Value　Problems　for　Singular　and　Time-delay　Measure　Differential　Systems　with　Impulsive　Effects[J].Systems Science and Systems Engineering,1997,7(3):7-13.
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Chinese Science Bulletin

1992年第13期

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FUNCTIONAL DIFFERENTIAL INEQUALITIES AND TIME-DELAY STOCHASTIC SYSTEMS (Ⅳ)——CRITERIA FOR PRACTICAL STABILITY

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