| Article ID | Journal | Published Year | Pages | File Type | 
|---|---|---|---|---|
| 1152670 | Statistics & Probability Letters | 2010 | 7 Pages | 
Abstract
												The concentration properties of one random variable may be governed by the values of another random variable which is concentrated and more easily analyzed. We present a general concentration inequality to handle such cases and apply it to the eigenvalues of the Gram matrix for a sample of independent vectors distributed in the unit ball of a Hilbert space. For large samples the deviation of the eigenvalues from their mean is shown to scale with the largest eigenvalue.
											Related Topics
												
													Physical Sciences and Engineering
													Mathematics
													Statistics and Probability
												
											Authors
												Andreas Maurer, 
											