M. Puls

activity

20002005

L^{p}

-cohomology of some finitely generated groups and

p

-harmonic functions

4 citations · 4 across the 1 of their papers we have counts for

collaborators

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3 papers · 1 filter

math.FA2005★ 4 cited

The first $L^{p}$ -cohomology of some finitely generated groups and $p$ -harmonic functions

Michael J. Puls

Let $G$ be a finitely generated infinite group and let $p > 1$ . In this paper we make a connection between the first $L^{p}$ -cohomology space of $G$ and $p$ -harmonic functions on $G$ …

math.FA2002

Group cohomology and $L^{p}$ -cohomology of finitely generated groups

Michael Puls

Let $G$ be a finitely generated, infinite group, let $p > 1$ , and let $L^{p} (G)$ denote the Banach space ${\sum_{x \in G} a_{x} x ∣ \sum_{x \in G} ∣ a_{x} ∣^{p} < \infty}$ . In this paper w…

math.FA2000

Zero divisors and L^p(G), II

Peter A. Linnell, Michael J. Puls

Let G be a discrete group, let $p \geq 1$ , and let $L^{p} (G)$ denote the Banach space ${\sum_{g \in G} a_{g} g ∣ \sum_{g \in G} ∣ a_{g} ∣^{p} < \infty}$ . The following problem will be stud…

The first Lp-cohomology of some finitely generated groups and p-harmonic functions

Group cohomology and Lp-cohomology of finitely generated groups

Zero divisors and L^p(G), II

The first $L^{p}$ -cohomology of some finitely generated groups and $p$ -harmonic functions

Group cohomology and $L^{p}$ -cohomology of finitely generated groups