Hannah K. Larson

activity

20152019

most citedGeneralized Andrews-Gordon Identities

1 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

math.AG2019★ 1 cited

Universal degeneracy classes for vector bundles on $P^{1}$ bundles

Hannah K. Larson

Given a vector bundle on a $P^{1}$ bundle, the base is stratified by degeneracy loci measuring the spitting type of the vector bundle restricted to each fiber. The classes o…

math.NT2019

Hyperbolicity of the partition Jensen polynomials

Hannah Larson, Ian Wagner

Given an arithmetic function $a : N \to R$ , one can associate a naturally defined, doubly infinite family of Jensen polynomials. Recent work of Griffin, On…

math.AG2017

Normal bundles of lines on hypersurfaces

Hannah Larson

Let $X \subset P^{n}$ be a smooth hypersurface. Given a sequence of integers $a = (a_{1}, \dots, a_{n - 2})$ with $a_{1} \leq \dots \leq a_{n - 2}$ , let $F_{a} (X)$ be…

math.NT2015

Modular units from quotients of Rogers-Ramanujan type $q$ -series

Hannah Larson

In [4] and [5], Folsom presents a family of modular units as higher-level analogues of the Rogers-Ramanujan $q$ -continued fraction. These units are constructed from analytic soluti…

math.NT2015★ 1 cited

Generalized Andrews-Gordon Identities

Hannah Larson

In a recent paper, Griffin, Ono and Warnaar present a framework for Rogers-Ramanujan type identities using Hall-Littlewood polynomials to arrive at expressions of the form \[\sum_{…

Universal degeneracy classes for vector bundles on P1 bundles

Hyperbolicity of the partition Jensen polynomials

Normal bundles of lines on hypersurfaces

Modular units from quotients of Rogers-Ramanujan type q-series

Generalized Andrews-Gordon Identities

Universal degeneracy classes for vector bundles on $P^{1}$ bundles

Modular units from quotients of Rogers-Ramanujan type $q$ -series