Florian Kranhold

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math.AT2025

A stable splitting of factorisation homology of generalised surfaces

Florian Kranhold

For a manifold $W$ and an $E_{d}$ -algebra $A$ , the factorisation homology $\int_{W} A$ can be seen as a generalisation of the classical configuration space of labelled particles in $W$ …

math.AT2024

Configuration spaces of clusters as $E_{d}$ -algebras

Florian Kranhold

It is a classical result that configuration spaces of labelled particles in $R^{d}$ are free $E_{d}$ -algebras and that their $d$ -fold bar construction is equivalent to the $d$ …

A stable splitting of factorisation homology of generalised surfaces

Configuration spaces of clusters as Ed​-algebras

Configuration spaces of clusters as $E_{d}$ -algebras