Informative barycentres in statistics
We explain the barycentre method and show how to apply it in a practical situation. A country's mean centre of publica- tion, or publication barycentre, ...
Informative Barycentres in Statistics 1 Introduction - Bruno Pelletier
Abstract. Barycentres of a discrete probability measure on a dually flat statistical manifold are introduced. They are shown to.
INFORMATIVE BARYCENTRES IN STATISTICS
Abstract. Barycentres of a discrete probability measure on a dually flat statistical manifold are introduced.
An Introduction to the Barycentre Method with an Application to ...
For the Earth-Moon system, the barycenter is located 1,710 km below the surface of the Earth. This is because the Earth is far more massive than the Moon and it ...
Wasserstein Barycenter for Multi-Source Domain Adaptation
Exponential barycenter, Busemann barycenter, stochastic flow, manifold with ... In the sequel, by barycenter we always mean exponential barycenter. Note ...
Large time asymptotics of Barycentres of Brownian motions on ...
When iteratively solving the distance equations, the Newton's method has quadratic convergence but it requires the second-order ...
Scalable Bayes via Barycenter in Wasserstein Space
In [1] we considered the evolution of barycentres of a measure carried by sto- chastic flows. Under sutiable conditions the ...
Computing the Barycenter Graph by Means of the Graph Edit Distance
This turns the barycenter estimation into an optimization prob- lem over model parameters, which sidesteps the curse of dimensionality ...
Generalised Wasserstein Barycentres - Eloi TANGUY
Abstract. Divide-and-conquer based methods for Bayesian inference provide a general approach for tractable posterior inference when ...
ttbary: Barycenter Methods for Spatial Point Patterns - CRAN
The barycenter graph has been shown as an alterna- tive to obtain the representative of a given set of graphs.
ttbary: Barycenter Methods for Spatial Point Patterns - CRAN
The barycenter graph has been shown as an alterna- tive to obtain the representative of a given set of graphs.
Wasserstein Barycenter Applied to K-Means Clustering
This paper proves that unless P = NP, the answer is no. This uncovers a ?curse of dimensionality? for Wasserstein barycenter computation which does not occur ...
Sinkhorn Barycenter via Functional Gradient Descent
the circle. We study the set of all such barycentres, a com- pact convex set with nonempty interior. Its boundary @.