Chong Zhao

activity

20152024

most citedPolydisc version of Arveson's conjecture

1 citations · 1 across the 4 of their papers we have counts for

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3 papers · 1 filter

math.FA2024

Essential normality of quotient modules vs. Hilbert-Schmidtness of submodules in $H^{2} (D^{2})$

Penghui Wang, Chong Zhao, Zeyou Zhu

In the present paper, we prove that all the quotient modules in $H^{2} (D^{2})$ , associated to the finitely generated submodules containing a distinguished homogenous polynomial…

math.FA2016★ 1 cited

Polydisc version of Arveson's conjecture

Penghui Wang, Chong Zhao

In the present paper, we solve the polydisc-version of Arveson Conjecture by giving a complete criteria for essential normality of homogeneous quotient modules of the Hardy module…

math.FA2015

Essential normality of homogenous quotient modules over the polydisc: distinguished variety case

Penghui Wang, Chong Zhao

In the present paper, we study the essential normality of quotient modules over the polydisc. It is shown that if the zero variety of homogenous ideal $I$ is a distinguished variet…

Essential normality of quotient modules vs. Hilbert-Schmidtness of submodules in H2(D2)

Polydisc version of Arveson's conjecture

Essential normality of homogenous quotient modules over the polydisc: distinguished variety case

Essential normality of quotient modules vs. Hilbert-Schmidtness of submodules in $H^{2} (D^{2})$