Pengyan Hu

most citedTwo classes of integral operators over the Siegel upper half-space

12 citations · 19 across the 4 of their papers we have counts for

collaborators

4 papers

nlin.SI2020★ 6 cited

Deformed two-dimensional rogue waves in the (2+1)-dimensional Korteweg-de Vries equation

Yulei Cao, Peng-Yan Hu, Yi Cheng +1

Within the (2 + 1)-dimensional Korteweg-de Vries equation framework, new bilinear Backlund transformation and Lax pair are presented based on the binary Bell polynomials and gauge…

math.CV2017★ 1 cited

$L^{p} - L^{q}$ boundedness of Bergman-type operators over the Siegel upper half-space

Congwen Liu, Jiajia Si, Pengyan Hu

We characterize the $L^{p} - L^{q}$ boundedness of Bergman-type operators over the Siegel upper half-space. This extends a recent result of Cheng et. al. (Trans. Amer. Math. Soc. 369:864…

math.CV2017

Weighted Composition Operators Acting on Harmonic Hardy Spaces

Pengyan Hu, Congwen Liu, Taishun Liu +1

Suppose $n \geq 3$ and let $B$ be the open unit ball in $R^{n}$ . Let $φ : B \to B$ be a $C^{2}$ map whose Jacobian does not change sign, and let $ψ$ be a $C^{2}$ function on $B$ . W…

math.CV2017★ 12 cited

Two classes of integral operators over the Siegel upper half-space

Congwen Liu, Yi Liu, Pengyan Hu +1

We determine exactly when two classes of integral operators are bounded on weighted $L^{p}$ spaces over the Siegel upper half-space.

Deformed two-dimensional rogue waves in the (2+1)-dimensional Korteweg-de Vries equation

Lp−Lq boundedness of Bergman-type operators over the Siegel upper half-space

Weighted Composition Operators Acting on Harmonic Hardy Spaces

Two classes of integral operators over the Siegel upper half-space

$L^{p} - L^{q}$ boundedness of Bergman-type operators over the Siegel upper half-space