Mathematical Control Theory I Nonlinear and Hybrid Control Systems /
This treatment of modern topics related to mathematical systems theory forms the proceedings of a workshop, Mathematical Systems Theory: From Behaviors to Nonlinear Control, held at the University of Groningen in July 2015. The workshop celebrated the work of Professors Arjan van der Schaft and Harr...
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| Other Authors: | , , , |
| Format: | Electronic eBook |
| Language: | English |
| Published: |
Cham :
Springer International Publishing : Imprint: Springer,
2015.
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| Edition: | 1st ed. 2015. |
| Series: | Lecture Notes in Control and Information Sciences,
461 |
| Subjects: | |
| Online Access: | Full Text via HEAL-Link |
Table of Contents:
- A Port-Hamiltonian Formulation of a Wireless Communication System.- Dirac Structures and Control by Interconnection for Distributed Port-Hamiltonian Systems.- Energy Aware Robotics
- Time-Varying Phasors and Their Application to Power Analysis.- Handling Biological Complexity Using Kron Reduction.- Distributed Line Search for Multi-Agent Convex Optimization.- Optimal Management with Hybrid Dynamics – The Shallow Lake Problem.- Modeling Perspectives of Hybrid Systems and Network Systems.- Control of HVDC Transmission Systems: From Theory to Practice and Back.- A Complement on Elimination and Realization in Rational Representations.- Modeling and Analysis of Energy Distribution Networks Using Switched Differential Systems.- Nonlinear Controller Design Based on Invariant Manifold Theory
- On Geometric Properties of Triangularizations for Non-Linear Control Systems.- On-Line Frequency Estimation of Periodic Signals.- Power Based Methods for Infinite-Dimensional Systems.- On Stabilization of Mixed Dimensional Parameter Port Hamiltonian Systems via Energy Shaping
- Network Topology and Synchronization of Systems with Linear Time-Delayed Coupling
- Examples on Stability for Infinite-Dimensional Systems.- Model Reduction by Generalized Differential Balancing
- Trajectory-Based Theory for Hybrid Systems
- Controllability and Stabilizability of Discontinuous Bimodal Piecewise Linear Systems.