Jennifer Brown

collaborators

5 papers

math.QA2026

Quantum invariants arising from $U_{h} sl (2∣1)$ are q-holonomic

Jennifer Brown, Nathan Geer

We show that the quantum invariants arising from typical representations of the quantum group $U_{h} sl (2∣1)$ are q-holonomic. In particular, this implies the existence of…

math.QA2026

Skein Categories in Non-semisimple Settings

Jennifer Brown, Benjamin HaÃ¯oun

We introduce a version of skein categories of surfaces which depends on a tensor ideal in a linear ribbon category, thereby extending the existing theory to the setting of non-semi…

math.LO2025

The countable condensation on linear orders

Jennifer Brown, Ricardo SuÃ¡rez

The countable condensation on a linear order $L$ is the equivalence relation $\sim_{I ¨} $ defined by declaring $x \sim_{I ¨} y$ when the set of points between $x$ and $y$ is countable. We…

math.LO2025

Algebraic structures arising from the finite condensation on linear orders

Jennifer Brown, Ricardo SuÃ¡rez

The finite condensation $\sim_{F}$ is an equivalence relation defined on a linear order $L$ by $x \sim_{F} y$ if and only if the set of points lying between $x$ and $y$ is finite. We d…

math.QA2025

Higher tensor categories and their extensions: notes from the Scottish Talbot On Algebra and Topology

Diogo Andrade, Julia Bierent, Jennifer Brown +28

These lecture notes are the product of a week-long learning workshop on the work of Johnson-Freyd and Reutter on the problem of the existence of minimal nondegenerate extensions of…