Given an En-algebra A we explicitly construct a fully extended n-dimensional topological
field theory which is essentially given by factorization homology. Under the cobordism …

We use factorization homology over manifolds with boundaries in order to construct
operations on Hochschild cohomology and Hochschild homology. These operations are …

We give a description of the factorization homology and E n topological Hochschild
cohomology of Thom spectra arising from n–fold loop maps f: A→ BO, where A= Ω n X is an …

We compute small rational models for configuration spaces of points on oriented surfaces,
as right modules over the framed little disks operad. We do this by splitting these surfaces in …

Motivated by the philosophy that C-algebras reflect noncommutative topology, we
investigate the stable homotopy theory of the (opposite) category of C-algebras. We focus on …

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 …

We construct a spectral sequence computing factorization homology of an ℰ d–algebra in
spectra using as an input an algebraic version of higher Hochschild homology due to …

This thesis includes two related projects. The first project determines the factorization
homology of Thom spectra of n-fold loop maps, and uses this to study the topological …