J. Ludwig

most citedSub-Laplacians of holomorphic

L^{p}

-type on exponential solvable groups

6 citations · 7 across the 3 of their papers we have counts for

collaborators

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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<\…

math.CA2003★ 6 cited

Sub-Laplacians of holomorphic $L^{p}$ -type on exponential solvable groups

W. Hebisch, J. Ludwig, D. Mueller

Let $L$ denote a right-invariant sub-Laplacian on an exponential, hence solvable Lie group $G$ , endowed with a left-invariant Haar measure. Depending on the structure of $G$ , and p…

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

Sub-Laplacians of holomorphic Lp-type on exponential solvable groups

Sub-Laplacians of holomorphic $L^{p}$ -type on exponential solvable groups