Optimization and Nonlinear AnalysisComprises the proceedings of the workshop on Optimization and Nonlinear Analysis held at the Technion in March 1990, organized by the Binational US-Israel Scientific Research Fund and the Institute for Advanced Studies in Mathematics at the Technion. |
Contents
Bandle and M Marcus | 25 |
J Borwein | 39 |
Briskin and Y Yomdin | 53 |
Copyright | |
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algorithm Amer applications approximation assume assumptions ball Banach space Borwein bounded Bregman Buttazzo C₁ C₂ closed convex compact condition consider constraints continuous control problems convex functions convex sets convex subset corresponding cosmic CUSCOS defined denote differential inclusions direction points exists finite Gateaux graph Hilbert space homeomorphism horizon inequality iterations large solution Lemma lim inf lim sup limit linear Lipschitz Lipschitzian locally compact lower semicontinuous Math Mathematics maximum principle metric metric space minimization monotone nonempty nonexpansive mappings nonlinear semigroup nonsmooth norm normal cone obtained operators optimal control optimization problems paracosmic partial differential equations PENOT periodic solution preprint programming proof properties Proposition Reich result Rockafellar satisfies semigroup semilattice sequence set convergence set-valued SIAM subanalytic subdifferential subspace Suppose switching systems Theorem theory topology trajectory unbounded unique Univ variational vector weak topology weakly Y₁ zero