Robust H control of uncertain nonlinear systems
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This paper discusses the robust handle=V-WA-A-W-WV-MsSAYWW-UUA-U-AAZCWVWDCU-AAZWYWBCCU-VWVACACB-WV-U&_acct=C000050221&_version=1&_userid=10&md5=a9451046f5f9430541893287660bd008"" title=""Click to view the MathML source"">L2-gain performance synthesis problem for a class of uncertain nonlinear systems. It is shown that the Hamilton–Jacobi equation approach to robust handle=V-WA-A-W-WV-MsSAYWW-UUA-U-AAZCWVWDCU-AAZWYWBCCU-VWVACACB-WV-U&_acct=C000050221&_version=1&_userid=10&md5=5f252779a6d45c43b456dc5cfc9a8a7b"" title=""Click to view the MathML source"">H performance synthesis can be extended to solve this problem. Based on a positive-definite solution of a Hamilton–Jacobi inequality, a sufficient condition is given such that the uncertain nonlinear system is robust and stable and its handle=V-WA-A-W-WV-MsSAYWW-UUA-U-AAZCWVWDCU-AAZWYWBCCU-VWVACACB-WV-U&_acct=C000050221&_version=1&_userid=10&md5=fea6653c42bdf856134c1591104b3e3e"" title=""Click to view the MathML source"">L2 gain is less than or equal to a prescribed value. Using this condition, a state feedback law and an output feedback law which ensure robust handle=V-WA-A-W-WV-MsSAYWW-UUA-U-AAZCWVWDCU-AAZWYWBCCU-VWVACACB-WV-U&_acct=C000050221&_version=1&_userid=10&md5=5694b6e847f1dee6099314c2061c7480"" title=""Click to view the MathML source"">L2-gain performance of the closed-loop system are derived. Finally an example is given.

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