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UOB

Rigorous Safety and Reliability in Autonomous Systems via Formal Verification and Data-Driven Control

✓ Fully Funded ⏰ Closing Soon 🎓 Applied Mathematics 🎓 Computer Science 🎓 Control Theory autonomous systems control theory formal verification data-driven methods safety reliability cyber-physical systems probability

Explore how to develop mathematically rigorous methods ensuring safety and reliability in autonomous systems by integrating control theory, formal verification, and probabilistic approaches. Ideal for candidates eager to work across disciplines to tackle foundational challenges in trustworthy AI.

AI-generated overview

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Why This Research Matters

This research is crucial for advancing the safety and reliability of autonomous systems deployed in real-world safety-critical applications. By providing formal verification tools and principled control methods under uncertainty, it supports the creation of trustworthy autonomous technologies that society can depend on.

Cyber-Physical Systems Safe Autonomy & AI Model Checking Formal Methods Quantum Verification

Project Description

Project Overview

This project focuses on the intersection of control theory, formal verification, probability, and data-driven methods to develop rigorous and principled approaches to ensuring safety and reliability in autonomous systems. The goal is to create theoretical foundations and practical techniques that provide robust guarantees for autonomous system behavior under uncertainty.

What You Will Do

You will undertake research building on and expanding formal methods and stochastic control, applying data-driven and probabilistic techniques to model and verify autonomous systems. You will explore how to integrate these methods for improved safety assurances, working across disciplinary boundaries in mathematics, computer science, and engineering.

Expected Outcomes

The expected outcomes include theoretical advances in formal synthesis and verification of stochastic systems, new algorithms for abstraction and control with safety guarantees, and practical frameworks applicable to autonomous systems. These will offer novel ways to handle uncertainty in cyber-physical and autonomous environments.

Why This Matters

Autonomous systems are increasingly deployed in safety-critical domains. Ensuring their reliability amidst uncertain and dynamic environments is vital for public trust and technological progress. This research addresses foundational challenges to create trustworthy autonomous technologies that meet stringent safety standards.

Entry Requirements

Applicants should be mathematically mature with a strong background in control theory, formal verification, probability, or data-driven methods. Depth in more than one of these areas is advantageous.

How to Apply

Send CV, transcripts, and a brief statement of interest to s.soudjani@bham.ac.uk with subject line [UoB-PhD].

Eligibility

UK/Home
EU
International

Supervisor Profile

PS
Prof. Sadegh Soudjani
University of Birmingham
3500 Citations
30 h-index
Google Scholar

Prof. Sadegh Soudjani is Chair in Cyber-Physical Systems at the University of Birmingham and associated with the Max Planck Institute. His research spans control theory, formal methods, model checking, and quantum verification, focusing on rigorous synthesis and verification of stochastic and hybrid systems. He is a leading figure known for pioneering approaches in formal abstractions and safety guarantees for complex stochastic systems.

Key Publications

2020 203 citations
Formal synthesis of stochastic systems via control barrier certificates
2022 175 citations
Automated verification and synthesis of stochastic hybrid systems: A survey
2013 162 citations
Adaptive and sequential gridding procedures for the abstraction and verification of stochastic processes
2015 147 citations
FAUST: F ormal A bstractions of U ncountable-ST ate ST ochastic Processes
2014 127 citations
Aggregation and control of populations of thermostatically controlled loads by formal abstractions

Research Contributions

Developed formal synthesis methods using control barrier certificates for stochastic systems.
Enabled rigorous control and safety guarantees in the design of stochastic control systems.
Surveyed automated verification and synthesis techniques for stochastic hybrid systems.
Provided a comprehensive overview aiding researchers in advancing verification of complex stochastic systems.
Introduced adaptive and sequential gridding procedures for abstraction and verification of stochastic processes.
Improved computational efficiency and accuracy in verifying stochastic dynamical processes.
Created FAUST, a framework for formal abstractions of uncountable-state stochastic processes.
Facilitated tractable analysis and synthesis of control strategies in complex stochastic settings.

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