Loredana Lanzani

most citedThe spectrum of the Leray transform for convex Reinhardt domains in

C^{2}

2 citations · 4 across the 2 of their papers we have counts for

collaborators

3 papers

math.CV2019

Regularity of a $\partial ˉ$ -solution operator for strongly $C$ -linearly convex domains with minimal smoothness

Xianghong Gong, Loredana Lanzani

We prove regularity of solutions of the $\partial ˉ$ -problem in the Hölder-Zygmund spaces of bounded, strongly $C$ -linearly convex domains of class $C^{1, 1}$ . The proofs…

math.CV2019★ 2 cited

On regularity and irregularity of certain holomorphic singular integral operators

Loredana Lanzani, Elias M. Stein

We survey recent work and announce new results concerning two singular integral operators whose kernels are holomorphic functions of the output variable, specifically the Cauchy-Le…

math.CV2007★ 2 cited

The spectrum of the Leray transform for convex Reinhardt domains in $C^{2}$

David E. Barrett, Loredana Lanzani

The Leray transform and related boundary operators are studied for a class of convex Reinhardt domains in $C^{2}$ . Our class is self-dual; it contains some domains with less…

Regularity of a ∂ˉ-solution operator for strongly C-linearly convex domains with minimal smoothness

On regularity and irregularity of certain holomorphic singular integral operators

The spectrum of the Leray transform for convex Reinhardt domains in C2

Regularity of a $\partial ˉ$ -solution operator for strongly $C$ -linearly convex domains with minimal smoothness

The spectrum of the Leray transform for convex Reinhardt domains in $C^{2}$