Directions in mathematical systems theory and optimization

For more than three decades, Anders Lindquist has delivered fundamental cont- butions to the ?elds of systems, signals and control. Throughout this period, four themes can perhaps characterize his interests: Modeling, estimation and ?ltering, feedback and robust control. His contributions to modelin...

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Bibliographische Detailangaben
Weitere Verfasser: Rantzer, Anders, 1963- (HerausgeberIn), Byrnes, Christopher I. (HerausgeberIn)
Format: Livre numérique
Sprache:Anglais
Veröffentlicht: Berlin ; Paris [etc.] : Springer e-books [20..].
Cham : Springer Nature
Schriftenreihe:Lecture notes in control and information sciences 286
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Anmerkung: Archives Springer e-books (Licence nationale)
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Edition sous un autre format:• Directions in mathematical systems theory and optimization, Anders Rantzer, Christopher I. Byrnes (eds.), New York, Springer, 2003, 1 vol. (XIII-389 p.), Lecture notes in control and information sciences, 3-540-00065-8
• Directions in Mathematical Systems Theory and Optimization, Texte imprimé, 9783662168547
Inhaltsangabe:
  • Systems with Lebesgue Sampling
  • Acoustic Attenuation Employing Variable Wall Admittance
  • Some Remarks on Linear Filtering Theory for Infinite Dimensional Systems
  • A Note on Stochastic Dissipativeness
  • Internal Model Based Design for the Suppression of Harmonic Disturbances
  • Conditional Orthogonality and Conditional Stochastic Realization
  • Geometry of Oblique Splitting Subspaces, Minimality and Hankel Operators
  • Linear Fractional Transformations
  • Structured Covariances and Related Approximation Questions
  • Risk Sensitive Identification of ARMA Processes
  • Input Tracking and Output Fusion for Linear Systems
  • The Convergence of the Extended Kalman Filter
  • On the Separation of Two Degree of Freedom Controller and Its Application to H ? Control for Systems with Time Delay
  • The Principle of Optimality in Measurement Feedback Control for Linear Systems
  • Linear System Identification as Curve Fitting
  • Optimal Model Order Reduction for Maximal Real Part Norms
  • Quantum Schrödinger Bridges
  • Segmentation of Diffusion Tensor Imagery
  • Robust Linear Algebra and Robust Aperiodicity
  • On Homogeneous Density Functions
  • Stabilization by Collocated Feedback
  • High-Order Open Mapping Theorems
  • New Integrability Conditions for Classifying Holonomic and Nonholonomic Systems
  • On Spectral Analysis Using Models with Pre-specified Zeros
  • Balanced State Representations with Polynomial Algebra
  • Nonconvex Global Optimization Problems: Constrained Infinite-Horizon Linear-Quadratic Control Problems for Discrete Systems.