Published 2002
| Accepted Version
Journal Article
Open
Distances and diameters in concentration inequalities: from geometry to optimal assignment of sampling resources
- Creators
- Sullivan, Tim J.
-
Owhadi, Houman
Abstract
This note reviews, compares and contrasts three notions of "distance" or "size" that arise often in concentration-of-measure inequalities. We review Talagrand′s convex distance and McDiarmid′s diameter, and consider in particular the normal distance on a topological vector space
Additional Information
© 2002 Begell House Inc. Original Manuscript Submitted: 5/3/2011; Final Draft Received: 10/15/2011. The authors acknowledge portions of this work have been supported by the United States Department of Energy National Nuclear Security Administration under Award Number DE-FC52-08NA28613 through the California Institute of Technology's ASC/PSAAP Center for the Predictive Modeling and Simulation of High Energy Density Dynamic Response of Materials.Attached Files
Accepted Version - 2011-SO-distance_conc_ineq.pdf
Files
2011-SO-distance_conc_ineq.pdf
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Additional details
- Eprint ID
- 75947
- Resolver ID
- CaltechAUTHORS:20170408-142731157
- DE-FC52-08NA28613
- Department of Energy (DOE) National Nuclear Security Administration
- Created
-
2017-04-21Created from EPrint's datestamp field
- Updated
-
2021-11-15Created from EPrint's last_modified field
- Caltech groups
- GALCIT