Table of contents of volume 37 (2008)
(2008)
Control and Cybernetics
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Displaying similar documents to “Book review: 'Control and Estimation of Distributed Parameter Systems' by W. Desch, F. Kappel and K. Kunisch,”
Table of contents of volume 37 (2008)
Alphabetical list of contributors of volume 37 (2008)
(2008)
Control and Cybernetics
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Table of contents of volume 32 (2003)
(2003)
Control and Cybernetics
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Distributed control of the generalized Korteweg-de Vries-Burgers equation.
Smaoui, Nejib, Al-Jamal, Rasha H. (2008)
Mathematical Problems in Engineering
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Alphabetical list of contributors of volume 32 (2003)
(2003)
Control and Cybernetics
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On regularization methods for the numerical solution of parabolic control problems with pointwise state constraints
Ira Neitzel, Fredi Tröltzsch (2009)
ESAIM: Control, Optimisation and Calculus of Variations
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In this paper we study Lavrentiev-type regularization concepts for linear-quadratic parabolic control problems with pointwise state constraints. In the first part, we apply classical Lavrentiev regularization to a problem with distributed control, whereas in the second part, a Lavrentiev-type regularization method based on the adjoint operator is applied to boundary control problems with state constraints in the whole domain. The analysis for both classes of control problems is investigated...
Special issue: Honor of Robert E. Skelton on the occasion of his 60th birthday. Papers of a mini-symposium, Univ. of California, San Diego, CA, USA, December 1998.
Grigoriadis, K. (ed.), Yedavalli, R.K. (ed.) (2000)
Mathematical Problems in Engineering
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Generalized -procedure and finite frequency KYP lemma.
Iwasaki, Tetsuya, Meinsma, Gjerrit, Fu, Minyue (2000)
Mathematical Problems in Engineering
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New results in subspace-stabilization control theory.
Johnson, C.D. (2000)
Mathematical Problems in Engineering
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Second-order sufficient optimality conditions for the optimal control of Navier-Stokes equations
Fredi Tröltzsch, Daniel Wachsmuth (2006)
ESAIM: Control, Optimisation and Calculus of Variations
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In this paper sufficient optimality conditions are established for optimal control of both steady-state and instationary Navier-Stokes equations. The second-order condition requires coercivity of the Lagrange function on a suitable subspace together with first-order necessary conditions. It ensures local optimality of a reference function in a -neighborhood, whereby the underlying analysis allows to use weaker norms than .