13 citations · 16 across the 3 of their papers we have counts for
3 papers
math.DG2017★ 1 cited
Ricci flow on cone surfaces and a three-dimensional expanding soliton
Daniel Ramos
The main objective of this thesis is the study of the evolution under the Ricci flow of surfaces with singularities of cone type. A second objective, emerged from the techniques we…
math.DG2013★ 13 cited
Gradient Ricci solitons on surfaces
Daniel Ramos
We classify and expose all the gradient Ricci solitons on complete surfaces, open or closed, with curvature bounded below, and possibly with a discrete set of cone-like singular po…
math.DG2012★ 2 cited
An asymptotically cusped three dimensional expanding gradient Ricci soliton
Daniel Ramos
We construct an expanding gradient Ricci soliton in dimension three over the topological manifold R x T^2 (the product of a line and a torus) that aproaches asymptotically a consta…