Numerical studies of Thompson’s group F and related groups
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Publication:5742775
DOI10.1142/S0218196718500686MaRDI QIDQ5742775
Andrew Elvey Price, Anthony J. Guttmann
Publication date: 8 May 2019
Published in: International Journal of Algebra and Computation (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1706.07571
Stieltjes moment sequencesThompson's group \(F\)analysis of cogrowth seriesBrin-Navas groupgroup cogrowth algorithmstest for amenability
Related Items (3)
On the complexity of the cogrowth sequence ⋮ Stieltjes moment sequences for pattern-avoiding permutations ⋮ Compacted binary trees admit a stretched exponential
Cites Work
- Fast growth in the Følner function for Thompson's group \(F\).
- Random walk on a discrete Heisenberg group
- Counting elements and geodesics in Thompson's group \(F\).
- Polygons, polyominoes and polycubes
- Cogrowth and amenability of discrete groups
- Minimal length elements of Thompson's group \(F\)
- Heat kernel asymptotics on the lamplighter group
- On random walks on wreath products
- The Euler and Springer numbers as moment sequences
- Complexity among the finitely generated subgroups of Thompson's group
- Some amenable diffeomorphism groups of the interval
- Series extension: predicting approximate series coefficients from a finite number of exact coefficients
- On the cogrowth of Thompson's group F
- Random Sampling of Trivial Words in Finitely Presented Groups
- FOREST DIAGRAMS FOR ELEMENTS OF THOMPSON'S GROUP F
- Compressed self-avoiding walks, bridges and polygons
- ON THE PROPERTIES OF THE CAYLEY GRAPH OF RICHARD THOMPSON'S GROUP F
- Analysis of series expansions for non-algebraic singularities
- A computational approach to the Thompson group F
- ELEMENTARY AMENABLE SUBGROUPS OF R. THOMPSON'S GROUP F
- On the stability of the behavior of random walks on groups
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