Sam O. Edwards

activity

20092023

most citedSU(2) lattice gauge theory in 2+1 dimensions: critical couplings from twisted boundary conditions and universality

10 citations · 10 across the 4 of their papers we have counts for

collaborators

4 papers

math.SP2023

Infinite volume and atoms at the bottom of the spectrum

Sam Edwards, Mikolaj Fraczyk, Minju Lee +1

Let $G$ be a higher rank simple real algebraic group, or more generally, any semisimple real algebraic group with no rank one factors and $X$ the associated Riemannian symmetric sp…

math.GT2022

Temperedness of $L^{2} (Γ\ G)$ and positive eigenfunctions in higher rank

Sam Edwards, Hee Oh

Let $G = SO^{\circ} (n, 1) \times SO^{\circ} (n, 1)$ and $X = H^{n} \times H^{n}$ for $n \geq 2$ . For a pair $(π_{1}, π_{2})$ of non-elementary conve…

math.DS2021

Uniqueness of conformal measures and local mixing for Anosov groups

Sam Edwards, Minju Lee, Hee Oh

In the late seventies, Sullivan showed that for a convex cocompact subgroup $Γ$ of $SO^{\circ} (n, 1)$ with critical exponent $δ > 0$ , any $Γ$ -conformal measure on $\parti…

hep-lat2009★ 10 cited

SU(2) lattice gauge theory in 2+1 dimensions: critical couplings from twisted boundary conditions and universality

Sam Edwards, Lorenz von Smekal

We present a precision determination of the critical coupling beta_c for the deconfinement transition in pure SU(2) gauge theory in 2+1 dimensions. This is possible from universali…

Infinite volume and atoms at the bottom of the spectrum

Temperedness of L2(Γ\G) and positive eigenfunctions in higher rank

Uniqueness of conformal measures and local mixing for Anosov groups

SU(2) lattice gauge theory in 2+1 dimensions: critical couplings from twisted boundary conditions and universality

Temperedness of $L^{2} (Γ\ G)$ and positive eigenfunctions in higher rank