Skip to main content
MathOverflow

Return to Answer

replaced http://mathoverflow.net/ with https://mathoverflow.net/
Source Link
Community Bot
Community Bot
  • 1
  • 2
  • 3

The following paper: "Concentration of norms and eigenvalues of matrices" by M. Meckes (who is activeactive on MO) seems answer the question. In particular, theorem 1 of that paper proves an inequality of the type requested in the comments above (it proves something more general, but I have not checked if all the conditions in the OP hold).

The following paper: "Concentration of norms and eigenvalues of matrices" by M. Meckes (who is active on MO) seems answer the question. In particular, theorem 1 of that paper proves an inequality of the type requested in the comments above (it proves something more general, but I have not checked if all the conditions in the OP hold).

The following paper: "Concentration of norms and eigenvalues of matrices" by M. Meckes (who is active on MO) seems answer the question. In particular, theorem 1 of that paper proves an inequality of the type requested in the comments above (it proves something more general, but I have not checked if all the conditions in the OP hold).

Source Link
Suvrit
Suvrit
  • 28.6k
  • 7
  • 82
  • 150

The following paper: "Concentration of norms and eigenvalues of matrices" by M. Meckes (who is active on MO) seems answer the question. In particular, theorem 1 of that paper proves an inequality of the type requested in the comments above (it proves something more general, but I have not checked if all the conditions in the OP hold).