<--- Back to Details
First PageDocument Content
M-estimators / Statistical theory / Non-parametric statistics / Riemannian manifold / Kernel density estimation / Estimator / Differentiable manifold / Sectional curvature / Normal distribution / Statistics / Estimation theory / Statistical inference
Date: 2013-12-30 06:43:39
M-estimators
Statistical theory
Non-parametric statistics
Riemannian manifold
Kernel density estimation
Estimator
Differentiable manifold
Sectional curvature
Normal distribution
Statistics
Estimation theory
Statistical inference

idescat. SORT. Locally adaptive density estimation on Riemannian manifolds. Volume 37 (2)

Add to Reading List

Source URL: www.idescat.cat

Download Document from Source Website

File Size: 774,09 KB

Share Document on Facebook

Similar Documents

QUALIFYING EXAMINATION Harvard University Department of Mathematics Tuesday, March 12 (DayLet X be a compact n-dimensional differentiable manifold, and Y ⊂ X a closed submanifold of dimension m. Show that the E

QUALIFYING EXAMINATION Harvard University Department of Mathematics Tuesday, March 12 (DayLet X be a compact n-dimensional differentiable manifold, and Y ⊂ X a closed submanifold of dimension m. Show that the E

DocID: 1uj9Z - View Document

161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

DocID: 1rsVn - View Document

161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

DocID: 1rr2b - View Document

On the geometry of polar varieties 1 B. Bank 2 , M. Giusti 3 , J. Heintz 4 , M. Safey El Din 5 , E. Schost 6 November 21, 2009  Abstract

On the geometry of polar varieties 1 B. Bank 2 , M. Giusti 3 , J. Heintz 4 , M. Safey El Din 5 , E. Schost 6 November 21, 2009 Abstract

DocID: 1rp0p - View Document

arXiv:0801.4345v2 [math.DG] 26 FebLimit leaves of a CMC lamination are stable William H. Meeks III∗  Joaqu´ın P´erez

arXiv:0801.4345v2 [math.DG] 26 FebLimit leaves of a CMC lamination are stable William H. Meeks III∗ Joaqu´ın P´erez

DocID: 1rm2b - View Document