John Pardon

The Hilbert–Smith conjecture for three-manifolds

We show that every locally compact group which acts faithfully on a connected three-manifold is a Lie group. By known reductions, it suffices to show that there is no faithful action of

Central limit theorems for random polygons in an arbitrary convex set.

\mathbb Z_p

On the distortion of knots on embedded surfaces

(the

Existence of Lefschetz fibrations on Stein and Weinstein domains

p

Central Limit Theorems for Uniform Model Random Polygons

-adic integers) on a connected three-manifold. If

The link concordance invariant from Lee homology

\mathbb Z_p

Algebraic varieties with semialgebraic universal cover

acts faithfully on

On the unfolding of simple closed curves

M^3

An algebraic approach to virtual fundamental cycles on moduli spaces of pseudo-holomorphic curves

, we find an interesting

Contact homology and virtual fundamental cycles

\mathbb Z_p