<--- Back to Details
First PageDocument Content
Metric geometry / Mathematical analysis / Metric space / Embedding / Planar graph / Metric / Geometric spanner / Mathematics / Topology / Geometry
Date: 2006-10-19 14:58:23
Metric geometry
Mathematical analysis
Metric space
Embedding
Planar graph
Metric
Geometric spanner
Mathematics
Topology
Geometry

Spanners with Slack T.-H. Hubert Chan , Michael Dinitz , and Anupam Gupta Carnegie Mellon University Abstract. Given a metric (V, d), a spanner is a sparse graph whose shortest-path metric approximates the distance

Add to Reading List

Source URL: i.cs.hku.hk

Download Document from Source Website

File Size: 437,20 KB

Share Document on Facebook

Similar Documents

Large scale Sobolev inequalities on metric measure spaces and applications. Romain Tessera October 29, 2010 Abstract For functions on a metric measure space, we introduce a notion of

Large scale Sobolev inequalities on metric measure spaces and applications. Romain Tessera October 29, 2010 Abstract For functions on a metric measure space, we introduce a notion of

DocID: 1xTnT - View Document

FolderSizes - Fact Sheet Powerful Disk Space Analysis Software for the Enterprise FolderSizes is a powerful disk space analysis, visualization, and management software product created by Key Metric Software. It runs on a

FolderSizes - Fact Sheet Powerful Disk Space Analysis Software for the Enterprise FolderSizes is a powerful disk space analysis, visualization, and management software product created by Key Metric Software. It runs on a

DocID: 1u21e - View Document

Navigating nets: Simple algorithms for proximity search [Extended Abstract] Robert Krauthgamer Abstract We present a simple deterministic data structure for maintaining a set S of points in a general metric space,

Navigating nets: Simple algorithms for proximity search [Extended Abstract] Robert Krauthgamer Abstract We present a simple deterministic data structure for maintaining a set S of points in a general metric space,

DocID: 1tkx7 - View Document

AN EQUIVARIANT CW -COMPLEX FOR THE FREE LOOP SPACE OF A FINSLER MANIFOLD HANS-BERT RADEMACHER Abstract. We consider a compact manifold M with a bumpy Finsler metric. The free loop space Λ of M carries a canonical action

AN EQUIVARIANT CW -COMPLEX FOR THE FREE LOOP SPACE OF A FINSLER MANIFOLD HANS-BERT RADEMACHER Abstract. We consider a compact manifold M with a bumpy Finsler metric. The free loop space Λ of M carries a canonical action

DocID: 1sNfe - View Document

Lecture by John F. Nash Jr. An Interesting Equation The equation that we have discovered is a 4th order covariant tensor partial differential equation applicable to the metric tensor of a space-time. It is simplest in fo

Lecture by John F. Nash Jr. An Interesting Equation The equation that we have discovered is a 4th order covariant tensor partial differential equation applicable to the metric tensor of a space-time. It is simplest in fo

DocID: 1sCq0 - View Document