activity
20002020
most citedPositive Complex Sectional Curvature, Ricci Flow and the Differential Sphere Theorem

16 citations · 34 across the 13 of their papers we have counts for

collaborators

13 papers

math.DG2020★ 1 cited

Uryson Width, Asymptotic Dimension and Ricci Curvature

Jon Wolfson

A Riemannian n-manifold M has k-dimensional Uryson width bounded by a constant c >0 if there exists a continuous map f from M to an k-dimensional polyhedral space P, such that the…

math.DG2019★ 2 cited

The Fundamental Group of Closed Manifolds with Two-positive Ricci Curvature

Jon Wolfson

Let M be a Riemannian n-manifold with n greater than or equal to 3. For k between 1 and n, we say M has k-positive Ricci curvature if at every point of M the sum of any k eigenvalu…

math.DG2016★ 2 cited

Lagrangian Flows, Maslov Index Zero and Special Lagrangians

Andrew A. Cooper, Jon Wolfson

We introduce a notion of vanishing Maslov index for lagrangian varifolds and lagrangian integral cycles in a Calabi-Yau manifold. We construct mass-decreasing flows of lagrangian v…

math.DG2012

Eigenvalue gap theorems for a class of non symmetric elliptic operators on convex domains

Jon Wolfson

Adapting the method of Andrews-Clutterbuck we prove an eigenvalue gap theorem for a class of non symmetric second order linear elliptic operators on a convex domain in euclidean sp…

math.DG2011★ 1 cited

Three-manifolds with constant vector curvature

Ben Schmidt, Jon Wolfson

A connected Riemannian manifold M has constant vector curvature ε, denoted by cvc(ε), if every tangent vector v in TM lies in a 2-plane with sectional curvature ε. By scaling the m…

math.DG2009

Fill Radius and the Fundamental Group

Mohan Ramachandran, Jon Wolfson

In this note we relate the geometric notion of fill radius with the fundamental group of the manifold. We prove: ''Suppose that a closed Riemannian manifold M satisfies the propert…