InsideDarkWeb.com

Berry–Esseen bound for operator norm of matrix averages

Is there a Berry–Esseen bound for operator norm of an average of independent random matrices?

Suppose $A_1, dotsc, A_n$ are independent matrices with $mathbb{E}[A_i] = I$ (the identity matrix). Is there a Berry–Esseen bound for properly normalized $lVertoverline{A} – IrVert_text{op}$?

MathOverflow Asked on November 14, 2021

1 Answers

One Answer

Check out this paper on Berry–Esseen inequalities for random vectors, maybe it will be useful:

Bentkus - On the dependence of the Berry–Esseen bound on dimension.

Answered by TOM on November 14, 2021

Add your own answers!

Related Questions

How to calculate possible arrangements of hexagons?

0  Asked on March 4, 2021 by matt-roberts

 

Simple examples of equivariant cobordism

0  Asked on February 25, 2021 by user_501

   

Examples of plane algebraic curves

4  Asked on February 25, 2021 by alexandre-eremenko

     

Ask a Question

Get help from others!

© 2021 InsideDarkWeb.com. All rights reserved.