Sarah Rees

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Groups that do and do not have context-sensitive word problem

Michael Shapiro, D. Holt, Sarah Rees, 2008 .

Groups with Context‐Free Co‐Word Problem

Claas E. Röver, Richard M. Thomas, D. Holt, 2005 .

Automaticity for graphs of groups

D. Holt, Sarah Rees, S. Hermiller, 2019, 1905.05943.

G R ] 2 6 M ay 2 01 9 Automaticity for graphs of groups

D. Holt, Sarah Rees, S. Hermiller, 2019 .

The generalised word problem in hyperbolic and relatively hyperbolic groups

L. Ciobanu, D. Holt, Sarah Rees, 2015, Journal of Algebra.

The generalised word problem for subgroups of hyperbolic groups

D. Holt, Sarah Rees, 2015, 1505.02397.

Contemporary Mathematics A Language Theoretic Analysis of CombingsSarah ReesAbstract

Sarah Rees, 2007 .

Rapid decay is preserved by graph products

L. Ciobanu, D. Holt, Sarah Rees, 2011, 1110.6831.

Generalising some results about right-angled Artin groups to graph products of groups

D. Holt, Sarah Rees, 2011, 1110.2708.

Artin groups of large type are shortlex automatic with regular geodesics

Sarah Rees, D. Holt, Sarah Rees, 2010, 1003.6007.

Multifraction reduction IV: Padding and Artin–Tits monoids of sufficiently large type

Patrick Dehornoy, D. Holt, Sarah Rees, 2017, Journal of Pure and Applied Algebra.

Rewriting systems in sufficiently large Artin-Tits groups

Sarah Rees, Eddy Godelle, 2015, 1511.02789.

The development of the theory of automatic groups

Sarah Rees, 2022, 2205.14911.

Interval groups related to finite Coxeter groups, Part II

D. Holt, Sarah Rees, B. Baumeister, 2022, 2206.09471.

Combing Nilpotent and Polycyclic Groups

R. Gilman, D. Holt, Sarah Rees, 1999, Int. J. Algebra Comput..

Hairdressing in groups: a survey of combings and formal languages

Sarah Rees, 1998, math/9810201.

A language theoretic analysis of combings

Sarah Rees, 1997, math/9705207.

Quantum algorithms in group theory

M. Batty, S. Braunstein, A. Duncan, 2003, quant-ph/0310133.

Some challenging group presentations

G. Havas, D. Holt, Sarah Rees, 1999, Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics.

Recognizing badly presented Z-modules

G. Havas, D. Holt, Sarah Rees, 1993, math/9406205.

Testing modules for irreducibility

Derek F. Holt, Sarah Rees, D. Holt, 1994, Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics.

Generalising some results about right-angled Artin groups to graph products of groups

D. Holt, Sarah Rees, 2011, 1110.2708.

Computing with Abelian Sections of Finitely Presented Groups

D. Holt, Sarah Rees, 1999 .

Some closure results for C-approximable groups

D. Holt, Sarah Rees, 2016, 1601.01836.

Groups, Combinatorics & Geometry: Testing for isomorphism between finitely presented groups

Derek F. Holt, Sarah Rees, D. Holt, 1992 .

Combing Nilpotent and Polycyclic Groups

Derek F. Holt, Sarah Rees, Robert H. Gilman, 1999, Int. J. Algebra Comput..

Groups, Languages and Automata

Derek F. Holt, Sarah Rees, Claas E. Röver, 2017, London Mathematical Society Student Texts.

A Graphics System for Displaying Finite Quotients of Finitely Presented Groups 113

Derek F. Holt, Sarah Rees, D. Holt, 1991, Groups And Computation.

Rapid decay and Baum-Connes for large type Artin groups

Sarah Rees, Laura Ciobanu, L. Ciobanu, 2012, 1203.1198.

David Rees 1918–2013

L. O'Carroll, M. Lawson, Sarah Rees, 2014 .

Equations in groups that are virtually direct products

L. Ciobanu, D. Holt, Sarah Rees, 2018, Journal of Algebra.

The Use of Knuth-Bendix Methods to Solve the Word Problem in Automatic Groups

David B. A. Epstein, Derek F. Holt, Sarah Rees, 1991, J. Symb. Comput..

Products of Tits geometries: A construction op cn geometries with non-classical residues

Sarah Rees, Sarah Rees, 1985 .

The Artin monoid Cayley graph

Sarah Rees, Ruth Charney, Rachael Boyd, 2023, 2303.09504.

A method for building permutation representations of finitely presented groups

G. Nebe, Sarah Rees, R. Parker, 2016, 1605.00797.

Star-Free Geodesic Languages for Groups

Derek F. Holt, Susan M. Hermiller, Sarah Rees, 2007, Int. J. Algebra Comput..

Testing Matrix Groups for Primitivity

Derek F. Holt, Sarah Rees, C. R. Leedham-Green, 1996 .

Computing Matrix Group Decompositions with Respect to a Normal Subgroup

Derek F. Holt, Sarah Rees, C. R. Leedham-Green, 1996 .

A characterisation of virtually free groups

Derek F. Holt, Sarah Rees, Robert H. Gilman, 2007, 1111.0771.

Groups, Combinatorics & Geometry: Testing for isomorphism between finitely presented groups

D. Holt, Sarah Rees, 1992 .

Weak buildings of spherical type

Sarah Rees, 1988 .

C3 geometries arising from the Klein quadric

Sarah Rees, Sarah Rees, 1985 .

Groups with Context-Free Conjugacy Problems

Derek F. Holt, Sarah Rees, Claas E. Röver, 2011, Int. J. Algebra Comput..

An Implementation of the Neumann-Praeger Algorithm for the Recognition of Special Linear Groups

Derek F. Holt, Sarah Rees, D. Holt, 1992, Exp. Math..

Conjugacy languages in groups

L. Ciobanu, D. Holt, Sarah Rees, 2016, Israel Journal of Mathematics.

Conjugacy languages in groups

Sarah Rees, Derek Holt, Laura Ciobanu, 2014, 1401.7203.

FiniteC3 geometries in which all lines are thin

Sarah Rees, Sarah Rees, 1985 .

Interval groups related to finite Coxeter groups Part II

D. Holt, Sarah Rees, B. Baumeister, 2022, Transactions of the London Mathematical Society.

A theorem on tits geometries of type Cn

Antonio Pasini, Sarah Rees, A. Pasini, 1987 .

A classification of a class of C3 geometries

Sarah Rees, Sarah Rees, 1987, J. Comb. Theory A.

Computing subgroup presentations, using the coherence arguments of McCammond and Wise

Sarah Rees, Oliver Payne, Sarah Rees, 2006 .

An Algorithmic Approach to Fundamental Groups and Covers of Combinatorial Cell Complexes

Leonard H. Soicher, Sarah Rees, L. H. Soicher, 2000, J. Symb. Comput..