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

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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

	CHARACTERIZING A VERTEX-TRANSITIVE GRAPH BY A LARGE BALL MIKAEL DE LA SALLE AND ROMAIN TESSERA, WITH AN APPENDIX BY JEAN-CLAUDE SIKORAV Abstract. It is well-known that a complete Riemannian manifold M which is locally is DocID: 1xTva - View Document
	Uniqueness of Invariant Lagrangian Graphs in a Homology or a Cohomology Class. Albert Fathi, Alessandro Giuliani and Alfonso Sorrentino March 6, 2009 Given a smooth compact Riemannian manifold M and a Hamiltonian H on th DocID: 1vk9j - View Document
	The Q-curvature on a 4-dimensional Riemannian manifold R (M, g) with M QdVg = 8π 2 Jiayu Li, Yuxiang Li, Pan Liu DocID: 1v3Vl - View Document
	Week 7 (due MayLet h be a Hermitian metric on a complex manifold M , let g be the corresponding Riemannian metric, and ω the corresponding 2-form. Let J be the integrable almost complex structure tensor on M cor DocID: 1uoKn - View Document
	EXTREMAL FUNCTIONS FOR MOSER-TRUDINGER TYPE INEQUALITY ON COMPACT CLOSED 4-MANIFOLDS YUXIANG LI, CHEIKH BIRAHIM NDIAYE Abstract. Given a compact closed four dimensional smooth Riemannian manifold, we prove existence of e DocID: 1tQQ4 - View Document