activity
20042008
most citedSeparation cut-offs for birth and death chains

80 citations · 112 across the 8 of their papers we have counts for

collaborators

8 papers

math.PR200815 cited

Refined estimates for some basic random walks on the symmetric and alternating groups

L. Saloff-Coste, J. Zuniga

We give refined estimates for the discrete time and continuous time versions of some basic random walks on the symmetric and alternating groups and . We consider the fol…

stat.ME20081 cited

Rejoinder: Gibbs Sampling, Exponential Families and Orthogonal Polynomials

Persi Diaconis, Kshitij Khare, Laurent Saloff-Coste

We are thankful to the discussants for their hard, interesting work. The main purpose of our paper was to give reasonably sharp rates of convergence for some simple examples of the…

stat.ME20082 cited

Gibbs Sampling, Exponential Families and Orthogonal Polynomials

Persi Diaconis, Kshitij Khare, Laurent Saloff-Coste

We give families of examples where sharp rates of convergence to stationarity of the widely used Gibbs sampler are available. The examples involve standard exponential families and…

math.DG2008

Cross Curvature Flow on Locally Homogeneous Three-manifolds (II)

Xiaodong Cao, Laurent Saloff-Coste

In this paper, we study the positive cross curvature flow on locally homogeneous 3-manifolds. We describe the long time behavior of these flows. We combine this with earlier result…

math.DG200712 cited

Cross Curvature Flow on Locally Homogenous Three-manifolds (I)

Xiaodong Cao, Yilong Ni, Laurent Saloff-Coste

Chow and Hamilton introduced the cross curvature flow on closed 3-manifolds with negative or positive sectional curvature. In this paper, we study the negative cross curvature flow…

math.PR200780 cited

Separation cut-offs for birth and death chains

Persi Diaconis, Laurent Saloff-Coste

This paper gives a necessary and sufficient condition for a sequence of birth and death chains to converge abruptly to stationarity, that is, to present a cut-off. The condition in…