Tag Archives: Sharp Sobolev inequalities

Manifolds with nonnegative Ricci curvature and Sobolev inequalities

Posted on October 1, 2016 by Van Hoang Nguyen

The main object of this post is the following nice result due to Michel Ledoux: Let be a complete dimensional Riemannian manifold with nonnegative Ricci curvature. If the following Sobolev inequality for some with and is the best constant in … Continue reading →

Posted in Analysis, Differential Geometry, Functional inequalities, Uncategorized | Tagged Bishop's comparison theorem, Riemannian manifolds, Sharp Sobolev inequalities | 1 Comment

Search

Search for:
Visitors
Categories
Recent Posts
- Weighted Moser-Trudinger inequalities April 12, 2017
- Hardy-Rellich inequality on functions which are orthogonal to radial functions. January 7, 2017
- Manifolds with nonnegative Ricci curvature and Sobolev inequalities October 1, 2016
- An exercise on the affine functions September 29, 2016
- Volume inequality for even isotropic measures September 5, 2016

	Đoàn Phú Tứ on An inequality of Hardy, Little…
	The Gaussian Poincar… on An improved Poincaré inequalit…
	Alexandru Kristaly on Manifolds with nonnegative Ric…
	Van Hoang Nguyen on An improved Poincaré inequalit…
	L_p affine isoperime… on Shadow systems