Peng Zhou

activity

20132026

most citedCentral Limit theorem for spectral Partial Bergman kernels

16 citations · 67 across the 17 of their papers we have counts for

collaborators

Showing 2018Show all

5 papers · 1 filter

math.CV2018★ 3 cited

Pointwise Weyl laws for Partial Bergman kernels

Steve Zelditch, Peng Zhou

This is a partly expository article for the volume "Algebraic and Analytic Microlocal Analysis" on pointwise Weyl laws for spectral projections kernels in the Kaehler setting. We p…

math.CV2018★ 4 cited

Interface asymptotics of Partial Bergman kernels around a critical level

Steve Zelditch, Peng Zhou

In a recent series of articles (arXiv:1604.06655, arXiv:1708.09267), the authors have studied the transition behavior of partial Bergman kernels $Π_{k, [E_{1}, E_{2}]} (z, w)$ and the as…

math.SG2018★ 5 cited

Sheaf Quantization of Legendrian Isotopy

Peng Zhou

Let ${Λ_{t}^{\infty}}$ be an isotopy of Legendrians (possibly singular) in a unit cosphere bundle $S^{*} M$ . Let $S h (M, Λ_{t}^{\infty})$ be the differential graded (dg) derived category of…

math.SG2018★ 8 cited

Lagrangian Skeleta of Hypersurfaces in $(C^{*})^{n}$

Peng Zhou

Let $W (z_{1}, \dots, z_{n}) : (C^{*})^{n} \to C$ be a Laurent polynomial in $n$ variables, and let $H$ be a generic smooth fiber of $W$ . In \cite{RSTZ} Ruddat-S…

math.PR2018★ 1 cited

Central Limit theorem for toric \kahler manifolds

Steve Zelditch, Peng Zhou

Associated to the Bergman kernels of a polarized toric \kahler manifold $(M, ω, L, h)$ are sequences of measures ${μ_{k}^{z}}_{k = 1}^{\infty}$ parametrized by the points $z \in M$ . Fo…

Pointwise Weyl laws for Partial Bergman kernels

Interface asymptotics of Partial Bergman kernels around a critical level

Sheaf Quantization of Legendrian Isotopy

Lagrangian Skeleta of Hypersurfaces in (C∗)n

Central Limit theorem for toric \kahler manifolds

Lagrangian Skeleta of Hypersurfaces in $(C^{*})^{n}$