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Riley, Tim - Department of Mathematics, University of Bristol
The Dehn function of Stallings' group To appear in Geometric and Functional Analysis
FREE AND FRAGMENTING FILLING LENGTH M. R. BRIDSON AND T. R. RILEY
THE UNBOUNDED DEAD-END DEPTH PROPERTY IS NOT A GROUP INVARIANT
The absence of efficient dual pairs of spanning trees in planar graphs
Hydra Groups work withWill Dison
The gallery length filling function and a geometric inequality for filling length
Higher connectedness of asymptotic cones T. R. Riley
The Dehn function of Baumslag's metabelian group Geometry andTopology Seminar Binghamton
Geometric notions of space complexity for the word problem
Intrinsic versus extrinsic diameter in finitely presented groups
HYPERBOLIC HYDRA N. BRADY, W. DISON AND T.R. RILEY
1. Tim Riley The Dehn function of SLn(Z)
Navigating in the Cayley graphs of SLN(Z) and SLN(Fp)
A finitely presented group with unbounded dead-end depth
The geometry of groups satisfying weak almost-convexity or weak geodesic-combability conditions
Filling Functions Notes for an advanced course on
DIAMETERS OF CAYLEY GRAPHS OF CHEVALLEY GROUPS
Some duality conjectures for finite graphs and their group theoretic consequences
HYDRA GROUPS W. DISON AND T.R. RILEY
Diameters of Cayley graphs of SLn(Z/kZ)
Navigating in the Cayley graphs of SLN(Z) and SLN(Fp)
THE DEHN FUNCTION OF BAUMSLAG'S METABELIAN GROUP M. KASSABOV AND T.R. RILEY
NOTES ON ASYMPTOTIC CONES ROBERT YOUNG
