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Gregory Cherlin: The Relational Complexity of a Finite Permutation Group
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Classroom Contents
Logic and Algorithms in Group Theory - Trimester Program
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- 1 Dugald Macpherson: Pseudofinite groups I
- 2 Dugald Macpherson: Pseudofinite groups II
- 3 Dugald Macpherson: Pseudofinite groups III
- 4 Gerhard Hiss: Representation theory for groups of Lie type II
- 5 Gerhard Hiss: Representation theory for groups of Lie type III
- 6 Gerhard Hiss: Representation theory for groups of Lie type I
- 7 Derek Holt: Algorithms for finitely presented groups III
- 8 Derek Holt: Algorithms for finitely presented groups II
- 9 Derek Holt: Algorithms for finitely presented groups I
- 10 Andreas Thom: Stability and invariant random subgroups III
- 11 Andreas Thom: Stability and invariant random subgroups I
- 12 Andreas Thom: Stability and invariant random subgroups II
- 13 Zlil Sela: Basic conjectures and preliminary results in non commutative algebraic geometry
- 14 Krzysztof Krupinski: Amenable theories
- 15 Katrin Tent: Burnside groups of relatively small odd exponent
- 16 Harald Andres Helfgott: Growth in linear algebraic groups and permutation groups ......
- 17 Chloe Perin: Forking independence in the free group
- 18 Alex Lubotzky: First order rigidity of high rank arithmetic groups
- 19 James Wilson: Distinguishing Groups and the Group Isomorphism problem
- 20 Laura Ioana Ciobanu Radomirovic: Equations in groups, formal languages and complexity
- 21 Gregory Cherlin: The Relational Complexity of a Finite Permutation Group
- 22 Dan Segal: Small profinite groups
- 23 Anna Erschler: Arboreal structures, Poisson boundary and growth of Groups
- 24 Alla Detinko: Computing with infinite linear groups methods, algorithms, and applications
- 25 George Willis: Computing the scale
- 26 Alan Reid: Distinguishing certain triangle groups by their finite quotients
- 27 Agatha Atkarskaya: Towards a Group like Small Cancellation Theory for Rings
- 28 Todor Tsankov: A model theoretic approach to rigidity in ergodic theory
