Robust Control Toolbox
Product Description
- Overview and Key Features
- Modeling and Quantifying Plant Uncertainty
- Performing Robustness Analysis
- Synthesizing Robust Controllers
- Analyzing and Tuning Controllers in Simulink
- Reducing Plant and Controller Order
Synthesizing Robust Controllers
Robust Control Toolbox lets you automatically tune centralized and decentralized MIMO control systems. The controller synthesis algorithms are based on H-infinity or mu-synthesis techniques combined with nonsmooth and LMI optimization. These algorithms are applicable to SISO and MIMO control systems. MIMO controller synthesis does not require sequential loop closure, and is therefore well suited for multiloop control systems with significant loop interaction and cross-coupling.
Automatic Tuning of Fixed-Structure Control Systems
Most embedded control systems have a fixed, decentralized architecture with simple tunable elements such as gains, PID controllers, or low-order filters. Such architectures are easier to understand, implement, schedule, and retune than complex centralized controllers. Robust Control Toolbox provides tools for modeling and tuning these decentralized control architectures. You can:
- Specify tunable elements such as gains, PID controllers, fixed-order transfer functions, and fixed-order state-space models
- Combine tunable elements with ordinary linear time-invariant (LTI) models to create a tunable model of your control architecture
- Specify requirements on bandwidth, loop shape, tracking performance, and disturbance rejection
- Automatically tune the controller parameters to meet requirements
- Validate controller performance in the time and frequency domains
Tuning of a Two-Loop Autopilot
Tune a two-loop autopilot to control the pitch rate and vertical acceleration of an airframe.
H-Infinity and Mu-Synthesis Techniques
Robust Control Toolbox provides several algorithms for synthesizing robust MIMO controllers directly from frequency-domain specifications of the closed-loop responses. For example, you can limit the peak gain of a sensitivity function to improve stability and reduce overshoot, or limit the gain from input disturbance to measured output to improve disturbance rejection. Using mu-synthesis algorithms, you can optimize controller performance in the presence of model uncertainty, ensuring effective performance under all realistic scenarios. H-infinity and mu-synthesis techniques provide unique insight into the performance limits of your control architecture, and let you quickly develop first-cut compensator designs.

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