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Robust STL Control Synthesis under Maximal Disturbance Sets
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This work addresses maximally robust control synthesis under unknown disturbances. We consider a general nonlinear system, subject to a Signal Temporal Logic (STL) specification, and wish to jointly synthesize the maximal possible disturbance bounds and the corresponding controllers that ensure the STL specification is satisfied under these bounds. Many works have considered STL satisfaction under given bounded disturbances. Yet, to the authors' best knowledge, this is the first work that aims to maximize the permissible disturbance set and find the corresponding controllers that ensure satisfying the STL specification with maximum disturbance robustness. We extend the notion of disturbance-robust semantics for STL, which is a property of a specification, dynamical system, and controller, and provide an algorithm to get the maximal disturbance robust controllers satisfying an STL specification using Hamilton-Jacobi reachability. We show its soundness and provide a simulation example with an Autonomous Underwater Vehicle (AUV).
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Cited by 1 Pith paper
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Control Synthesis for Multiple Reach-Avoid Tasks via Hamilton-Jacobi Reachability Analysis
The feasible states for a sequence of reach-avoid tasks under disturbances are exactly the super-level set of a value function built from a cascade of Hamilton-Jacobi variational inequalities.
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