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A Maximum Principle for Nonconservative Self-Adjoint Systems
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1989
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Control MethodEngineeringMathematical ControlControl ScienceMathematical Control TheorySystems EngineeringCaliforniasanta BarbaraMaximum PrincipleComplex Dynamic SystemNorth CarolinaRealization TheoryFunctional AnalysisNonlinear Functional AnalysisControllabilityStability
Journal Article A Maximum Principle for Nonconservative Self-Adjoint Systems Get access J. M. SLOSS, J. M. SLOSS 1Department of Mathematics, University of CaliforniaSanta Barbara, CA 93106. Search for other works by this author on: Oxford Academic Google Scholar J. C. BRUCH, JR., J. C. BRUCH, JR. 2Departmental of Mechanical and Environmental Engineering, University of CaliforniaSanta Barbara, CA 93106. Search for other works by this author on: Oxford Academic Google Scholar I. S. SADEK I. S. SADEK 3Departmental of Mathematical Sciences, University of North Carolina at WilmingtonWilmington, NC 28403. Search for other works by this author on: Oxford Academic Google Scholar IMA Journal of Mathematical Control and Information, Volume 6, Issue 2, 1989, Pages 199–216, https://doi.org/10.1093/imamci/6.2.199 Published: 01 June 1989 Article history Received: 25 July 1988 Published: 01 June 1989