activity
20042026
most citedSpectral multiplier theorems of Euclidean type on new classes of 2-step stratified groups

20 citations · 69 across the 14 of their papers we have counts for

collaborators
Showing math.CAShow all

10 papers · 1 filter

math.CA2026

Bochner-Riesz means on the Heisenberg group

Detlef Müller, Lars Niedorf, Andreas Seeger +1

We prove new boundedness results for Bochner-Riesz means associated with the spectral decomposition of the sub-Laplacian on the Heisenberg group . Our results ho…

math.CA2025

-estimates for FIO-cone multipliers

Stefan Buschenhenke, Spyridon Dendrinos, Isroil A. Ikromov +1

The classical cone multipliers are Fourier multiplier operators which localize to narrow -neighborhoods of the truncated light cone in frequency space. By composing such convo…

math.CA2024

Bounds on pseudodifferential operators and Fourier restriction for Schatten classes

Detlef Müller

As main result, we show that a pseudodifferential operator in the Weyl calculus, whose symbol has compact Fourier support, lies in the Schatten class if and only if…

math.CA2022

Estimates for maximal functions associated to hypersurfaces in with height Part II -- A geometric conjecture and its proof for generic 2-surfaces

Stefan Buschenhenke, Isroil A. Ikromov, Detlef Müller

In this article, we continue the study of -boundedness of the maximal operator associated to averages along isotropic dilates of a given, smooth hypersurface $S…

math.CA2019★ 8 cited

On Fourier restriction for finite-type perturbations of the hyperboloid

Stefan Buschenhenke, Detlef Müller, Ana Vargas

In this note, we continue our research on Fourier restriction for hyperbolic surfaces, by studying local perturbations of the hyperbolic paraboloid which are of the form $z…

math.CA2018

A Fourier restriction theorem for a perturbed hyperbolic paraboloid

Stefan Buschenhenke, Detlef Müller, Ana Vargas

In contrast to elliptic surfaces, the Fourier restriction problem for hypersurfaces of non-vanishing Gaussian curvature which admit principal curvatures of opposite signs is still…

math.CA2012

Problems of Harmonic Analysis related to finite type hypersurfaces in R^3, and Newton polyhedra

Detlef Müller

This article, which grew out of my lecture at the conference "Analysis and Applications: A Conference in Honor of Elias M. Stein" in May 2011, is intended to give an overview on a…

math.CA2007

Sharp -estimates for maximal operators associated to hypersurfaces in $\bR^3$ for

Isroil A. Ikromov, Michael Kempe, Detlef Müller

We study the boundedness problem for maximal operators $\M$ associated to smooth hypersurfaces in 3-dimensional Euclidean space. For we prove that if no affine tangent p…

math.CA2007★ 1 cited

On adapted coordinate systems

Isroil A. Ikromov, Detlef Müller

The notion of an adapted coordinate system, introduced by V.I.Arnol'd, plays an important role in the study of asymptotic expansions of oscillatory integrals. In two dimensions, A.…

math.CA2004★ 1 cited

Holomorphic L^p-type for sub-Laplacians on connected Lie groups

Jean Ludwig, Detlef Müller, Sofiane Souaifi

We study the problem of determining all connected Lie groups which have the following property (hlp): every sub-Laplacian on is of holomorphic -type for $1\leq p<\…