Peng Gao

most cited

n

-level density of the low-lying zeros of quadratic Dirichlet

L

-functions

39 citations · 52 across the 11 of their papers we have counts for

collaborators

Showing math.FAShow all

5 papers · 1 filter

math.FA2008★ 2 cited

On weighted mean matrices whose $l^{p}$ norms are determined on decreasing sequences

Peng Gao

We give a condition on weighted mean matrices so that their $l^{p}$ norms are determined on decreasing sequences when the condition is satisfied. We apply our result to give a proof…

math.FA2008

A note on $l^{p}$ norms of weighted mean matrices

Peng Gao

We present some results concerning the $l^{p}$ norms of weighted mean matrices. These results can be regarded as analogues to a result of Bennett concerning weighted Carleman's inequ…

math.FA2008

On $l^{2}$ norms of some weighted mean matrices

Peng Gao

We give another proof of a result of Bennett on the $l^{p}$ operator norms of some weighted mean matrices for the case $p = 2$ and we also present some related results.

math.FA2007★ 3 cited

On l^p norms of weighted mean matrices

Peng Gao

We study $l^{p}$ operator norms of weighted mean matrices using the approaches of Kaluza-Szegö and Redheffer. As an application, we prove a conjecture of Bennett.

math.FA2007★ 3 cited

A note on $l^{2}$ norms of weighted mean matrices

Peng Gao

We give a proof of Cartlidge's result on the $l^{p}$ operator norms of weighted mean matrices for $p = 2$ on interpreting the norms as eigenvalues of certain matrices.

On weighted mean matrices whose lp norms are determined on decreasing sequences

A note on lp norms of weighted mean matrices

On l2 norms of some weighted mean matrices

On l^p norms of weighted mean matrices

A note on l2 norms of weighted mean matrices

On weighted mean matrices whose $l^{p}$ norms are determined on decreasing sequences

A note on $l^{p}$ norms of weighted mean matrices

On $l^{2}$ norms of some weighted mean matrices

A note on $l^{2}$ norms of weighted mean matrices