Detlef Muller

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

1 citations · 2 across the 3 of their papers we have counts for

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math.CA2007

Sharp $L^{p}$ -estimates for maximal operators associated to hypersurfaces in $\bR^3$ for $p > 2.$

Isroil A. Ikromov, Michael Kempe, Detlef Müller

We study the boundedness problem for maximal operators $\M$ associated to smooth hypersurfaces $S$ in 3-dimensional Euclidean space. For $p > 2,$ 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 $G$ which have the following property (hlp): every sub-Laplacian $L$ on $G$ is of holomorphic $L^{p}$ -type for $1\leq p<\…

Sharp Lp-estimates for maximal operators associated to hypersurfaces in $\bR^3$ for p>2.

On adapted coordinate systems

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

Sharp $L^{p}$ -estimates for maximal operators associated to hypersurfaces in $\bR^3$ for $p > 2.$