Chelsea Edmonds
School of Computer Science
Research Associate in Formal Modelling Verification
Full contact details
School of Computer Science
Regent Court (DCS)
211 Portobello
91Ö±²¥
S1 4DP
- Profile
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I'm a postdoctoral researcher in formal verification, currently working on the verification and formal modelling of security properties for programs running on advanced concurrent architectures (as part of the COVERT EPSRC grant) using the proof assistant Isabelle/HOL. Previously, I completed my PhD in formalised mathematics at the University of Cambridge (supervised by Prof. Lawrence Paulson), fully funded by a Cambridge Australia Scholarship. My PhD research resulted in five peer-reviewed publications, including a distinguished paper, and earned a British Federation of Women Graduates Academic Award. Before my PhD, I studied for a Bachelor of Science (Mathematics) and Bachelor of Engineering (Software), graduating with first class honours and a university medal from the University of Queensland, and worked as a Software Engineer.
Beyond my research, I'm a passionate educator (AFHEA) and ambassador for STEM outreach and women in computer science. I've been honoured to receive several awards in recognition of my leadership and service in this space, including a Women in Technology Young Achiever Award and GradConnection Top100 Future Leader Australia award in 2017.
- Research interests
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- Theorem proving
- Formal methods
- Verification
- Security
- Formalised mathematics
- Publications
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Journal articles
- . Journal of Automated Reasoning, 67.
Chapters
- , Lecture Notes in Computer Science (pp. 3-18). Springer International Publishing
Conference proceedings papers
- . Proceedings of the 13th ACM SIGPLAN International Conference on Certified Programs and Proofs
- . CPP 2023: Proceedings of the 12th ACM SIGPLAN International Conference on Certified Programs and Proofs (pp 225-238). Boston, MA, USA, 16 January 2023 - 16 January 2023.
- . Leibniz International Proceedings in Informatics
Preprints
- Formal Probabilistic Methods for Combinatorial Structures using the
Lovász Local Lemma.
- Formalising Szemerédi's Regularity Lemma and Roth's Theorem on
Arithmetic Progressions in Isabelle/HOL.
- Formalising Fisher's Inequality: Formal Linear Algebraic Proof
Techniques in Combinatorics.
- A Modular First Formalisation of Combinatorial Design Theory.
- . Journal of Automated Reasoning, 67.
- Research group