Duncan Adamson
Scholar

Duncan Adamson

Google Scholar ID: FWri_10AAAAJ
University of Liverpool
Computer Science
Citations & Impact
All-time
Citations
155
 
H-index
7
 
i10-index
5
 
Publications
20
 
Co-authors
4
list available
Resume (English only)
Academic Achievements
  • Published 'Word Chain Generators for Prefix Normal Words' with Moritz Dudey, Pamela Fleischmann, and Annika Huch at RP 2025; full version on arXiv
  • Published 'Tight Bounds for the Number of Absent Subsequences' with Pamela Fleischmann
  • Master’s dissertation established new bounds on blocking pairs in stable matchings with incomplete lists and ties
  • Demonstrated computational hardness results in crystal structure prediction and explored solution methods for related problems
  • Full publication list available on DBLP profile
Research Experience
  • Lecturer, School of Computer Science, University of St Andrews
  • Former Research Fellow and Theme Lead, Leverhulme Research Centre for Functional Materials Design
  • Postdoctoral researcher in Combinatorics on Words, Theoretische Informatik group, University of Göttingen
  • Postdoctoral researcher at the Icelandic Centre of Excellence in Theoretical Computer Science, Reykjavik University, working on distributed colouring problems
  • Postgraduate researcher at the Department of Computer Science, University of Liverpool
Education
  • PhD from the Department of Computer Science, University of Liverpool, in the Algorithms and Complexity Research Group
  • PhD thesis: 'Algorithmic and Combinatorial Problems in Crystal Structure Prediction'
  • Primary supervisor: Prof. Igor Potapov; secondary supervisors: Matthew Dyer and Vladimir Gusev
  • PhD funded by the Leverhulme Research Centre for Functional Materials Design
  • Undergraduate studies at the University of Glasgow; Master’s project supervised by David Manlove
Background
  • Currently a Lecturer in the School of Computer Science at the University of St Andrews
  • Main research interests: combinatorics on words, algorithms for combinatorial objects, and applying computational techniques to problems originating in Chemistry
  • Interested in exploration and colouring problems on temporal graphs
  • Focuses on symmetries in words (e.g., reflective and translational symmetries in multidimensional settings)
  • Aims to extend one-dimensional combinatorial results to multidimensional contexts
  • Studies the k-centre problem for implicitly defined objects such as graphs and words
  • During PhD, focused on crystal structure prediction from first principles, analyzing its computational hardness and developing solution approaches
  • Master’s work addressed stable matching with incomplete lists and ties, establishing new bounds on blocking pairs for maximum matchings