40 citations · 54 across the 3 of their papers we have counts for
3 papers
math.PR2020
Buffon's Problem determines Gaussian Curvature in three Geometries
Aizelle Abelgas, Bryan Carrillo, John Palacios +2
A version of the classical Buffon problem in the plane naturally extends to the setting of any Riemannian surface with constant Gaussian curvature. The Buffon probability determine…
math.AP2018★ 40 cited
Decay and vanishing of some D-solutions of the Navier-Stokes equations
Bryan Carrillo, Xinghong Pan, Qi S. Zhang +1
An old problem since Leray \cite{Le:1} asks whether homogeneous D solutions of the 3 dimensional Navier-Stokes equation in or some noncompact domains are 0. In this…
math.AP2018★ 14 cited
Decay and vanishing of some axially symmetric D-solutions of the Navier-Stokes equations
Bryan Carrillo, Xinghong Pan, Qi S. Zhang
We study axially symmetric D-solutions of the 3 dimensional Navier-Stokes equations. The first result is an a priori decay estimate of the velocity for general domains. The second…