Analysis and optimization of systems: state and frequency domain approaches for infinite-dimensional systems. Proceedings of the 10th international conference, Sophia-Antipolis, France, June 9-12, 1992
The articles of this volume will be reviewed individually. Indexed articles: \textit{Pritchard, A. J.}, Introduction to semigroup theory, 1-22 [Zbl 0829.47033] \textit{Lasiecka, Irena}, Riccati equations arising from boundary and point control problems, 23-45 [Zbl 0799.93030] \textit{van Keulen, Bert}, A state-space approach to \(H_{\infty}\)-control problems for infinite- dimensional systems, 46-71 [Zbl 0793.93034] \textit{Callier, Frank M.; Winkin, Joseph}, Infinite dimensional system transfer functions, 72-101 [Zbl 0793.93040] \textit{Logemann, Hartmut}, Stabilization and regulation of infinite-dimensional systems using coprime factorizations, 102-139 [Zbl 0793.93101] \textit{Curtain, Ruth F.}, Robust controllers for infinite-dimensional systems, 140-159 [Zbl 0793.93028] \textit{Lebeau, Gilles}, Control for hyperbolic equations, 160-183 [Zbl 0793.93072] \textit{Bensoussan, A.}, An introduction to the Hilbert uniqueness method, 184-198 [Zbl 0796.93058] \textit{Young, N. J.}, The Nehari problem and optimal Hankel norm approximation, 199-221 [Zbl 0793.93038] \textit{Georgiou, Tryphon T.; Smith, Malcolm C.}, Topological approaches to robustness, 222-241 [Zbl 0793.93029] \textit{Tannenbaum, Allen}, Frequency domain methods for the \(H^{\infty}\)-optimization of distributed systems, 242-278 [Zbl 0793.93037] \textit{Zwart, H. J.}, Disturbance decoupling problem for infinite-dimensional systems, 279-289 [Zbl 0796.93060] \textit{Otsuka, Naohisa; Inaba, Hiroshi; Toraichi, Kazuo}, Simultaneous triangular-decoupling, disturbance-rejection and stabilization problem for infinite-dimensional systems, 290-301 [Zbl 0793.93103] \textit{Townley, Stuart}, Robust stability radii for distributed parameter systems: A survey, 302-313 [Zbl 0793.93097] \textit{Kuiper, C. R.; Zwart, H. J.}, Solutions of the ARE in terms of the Hamiltonian for Riesz-spectral systems, 314-325 [Zbl 0793.93066] \textit{El Jai, A.; Pritchard, A. J.}, Regional controllability of distributed systems, 326-335 [Zbl 0793.93007] \textit{Orlov, Yu. V.; Basin, M. V.}, On filtering of the Hilbert space-valued stochastic process over discrete-continuous observations, 336-346 [Zbl 0793.93117] \textit{Xu, Cheng-Zhong; Sallet, Gauthier}, Boundary stabilization of rotating flexible systems, 347-365 [Zbl 0792.93069] \textit{Rebarber, Richard}, Frequency domain methods for proving the uniform stability of vibrating systems, 366-377 [Zbl 0798.93045] \textit{Morris, K. A.}, The well-posedness of accelerometer control systems, 378-387 [Zbl 0795.93061] \textit{Bontsema, J.; Curtain, R. F.; Kuiper, C. R.; Osinga, H. M.}, Comparison of robustly stabilizing controllers for a flexible beam model with additive, multiplicative and stable factor perturbations, 388-400 [Zbl 0800.93995] \textit{Zwart, Hans; Yamamoto, Yutaka; Gotoh, Yasuhisa}, On the stability uniformity of infinite-dimensional systems, 401-409 [Zbl 0792.93103] \textit{Bardos, Claude}, High frequency asymptotic approach for incomplete spectral and local controllability, 410-422 [Zbl 0792.93060] \textit{Lagnese, John E.}, Modelling and controllability of plate-beam systems, 423-435 [Zbl 0792.93010] \textit{Montseny, G.; Audounet, J.; Mbodje, B.}, A simple viscoelastic damper model -- application to a vibrating string, 436-446 [Zbl 0786.73047] \textit{Krabs, Werner}, Controllability of a rotating beam, 447-458 [Zbl 0800.93169] \textit{McMillan, C.; Triggiani, R.}, Min-Max game theory for a class of boundary control problems, 459-466 [Zbl 0791.90087] \textit{Pedersen, Michael}, Microlocal methods in the analysis of the boundary element method, 467-475 [Zbl 0794.35124] \textit{Blaquière, A.; Sigal-Pauchard, M.}, Stochastic control approach to the control of a forward parabolic equation, reciprocal process and minimum entropy, 476-488 [Zbl 0798.93053] \textit{Khapalov, A. Yu.}, Observability of hyperbolic systems with interior moving sensors, 489-499 [Zbl 0792.93068] \textit{Puel, J. P.; Zuazua, E.}, Controllability of a multi-dimensional system of Schrödinger equations: Application to a system of plate and beam equations, 500-511 [Zbl 0792.93018] \textit{Conrad, Francis; Rao, Bopeng}, Decay of solutions of the wave equation with nonlinear boundary feedback, 512-523 [Zbl 0792.93066] \textit{Fabre, Caroline; Puel, Jean-Pierre}, Boundary approximate controllability for semilinear heat equations, 524-530 [Zbl 0796.93059] \textit{Morgül, Ömer}, On the stabilization of the wave equation, 531-542 [Zbl 0798.93035] \textit{Pandolfi, L.}, The Hankel singular values of a distributed delay line a Fredholm equation approach, 543-550 [Zbl 0792.93070] \textit{Hannsgen, Kenneth B.; Staffans, Olof J.; Wheeler, Robert L.}, Rational approximation of the transfer function of a viscoelastic rod, 551-562 [Zbl 0792.93009] \textit{Alpay, Daniel; Baratchart, Laurent; Leblond, Juliette}, Some extremal problems linked with identification from partial frequency data, 563-573 [Zbl 0792.93022] \textit{Bonnet, Catherine}, Approximation of infinite dimensional discrete time linear systems via balanced realizations and an application to fractional filters, 574-584 [Zbl 0793.93055] \textit{Maïzi, Nadia}, A ''relaxation'' approach for the Hankel approximation of some vibrating structures, 585-597 [Zbl 0793.93058] \textit{Flamm, David S.; Klipec, Kathy}, Numerical methods for \(H^{\infty}\) control of distributed parameter systems, 598-609 [Zbl 0793.93032] \textit{Wang, Zi-Qin; Skogestad, Sigurd}, Robust controller design for uncertain time delay systems, 610-623 [Zbl 0793.93051] \textit{Augestein, Donald R.; Baras, John S.; Fisher, Shalom M.}, Parameter identification of large spacecraft systems based on frequency characteristics, 624-635 [Zbl 0800.93269] \textit{Pohjolainen, Seppo; Laaksonen, Merja}, On the optimal minimax tuning of controllers for distributed parameter systems, 637-648 [Zbl 0850.93713]
scientific article; zbMATH DE number 139465