- Format
- Häftad (Paperback / softback)
- Språk
- Engelska
- Antal sidor
- 410
- Utgivningsdatum
- 1989-10-01
- Upplaga
- 1989 ed.
- Förlag
- Birkhauser Boston Inc
- Medarbetare
- Lund, John
- Illustrationer
- XIV, 410 p.
- Dimensioner
- 229 x 152 x 22 mm
- Vikt
- Antal komponenter
- 1
- Komponenter
- 1 Paperback / softback
- ISBN
- 9780817634384
- 568 g
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Innehållsförteckning
Simultaneous Stabilization of Linear Time Varying Systems by Linear Time Varying Compensation.- Robust Feedback Stabilization of Nonlinear Systems.- Feedback Design from the Zero Dynamics Point of View.- Two Examples of Stabilizable Second Order Systems.- Orthogonality - Conventional and Unconventional - in Numerical Analysis.- Discrete Observability of Parabolic Initial Boundary Value Problems.- Numerical Optimal Control via Smooth Penalty Functions.- Observability and Inverse Problems Arising in Electrocardiography.- Eigenvalue Approximations on the Entire Real Line.- Prediction Bands for Ill-Posed Problems.- Controllability, Approximations and Stabilization.- Interval Mathematics Techniques for Control Theory Computations.- Accuracy and Conditioning in the Inversion of the Heat Equation.- On the Recovery of Surface Temperature and Heat Flux via Convolutions.- Observability, Interpolation and Related Topics.- Constructing Polynomials over Finite Fields.- A Collocative Variation of the Sinc-Galerkin Method for Second Order Boundary Value Problems.- A Sinc-Collocation Method for Weakly Singular Volterra Integral Equations.- Tuning Natural Frequencies by Output Feedback.- Efficient Numerical Solution of Fourth-Order Problems in the Modeling of Flexible Structures.- Explicit Approximate Methods for Computational Control Theory.- Sinc Approximate Solution of Quasilinear Equations of Conservation Law Type.- Systems with Fast Chaotic Components.- Bifurcation and Persistance of Minima in Nonlinear Parametric Programming.- Numerical Solution of an Ill-Posed Coefficient Identification Problem.- Observability, Predictability and Chaos.- Geometric Inverse Eigenvalue Problem.- Observability and Group Representation Theory.- Highly-Accurate Difference Schemes for Solving Hyperbolic Problems.- A Finite Spectrum Unmixing Set for $$\mathcal{G}\mathcal{L}\left( {3,\mathcal{R}} \right)$$.