activity
19992023
most citedNormalized solutions for a coupled Schrödinger system

108 citations · 965 across the 52 of their papers we have counts for

collaborators

56 papers

math.AP2023

Normalized solutions to Schödinger equations with potential and inhomogeneous nonlinearities on large convex domains

Thomas Bartsch, Shijie Qi, Wenming Zou

The paper addresses an open problem raised in [Bartsch, Molle, Rizzi, Verzini: Normalized solutions of mass supercritical Schrödinger equations with potential, Comm. Part. Diff. Eq…

hep-th2023★ 14 cited

Representation theory for categorical symmetries

Thomas Bartsch, Mathew Bullimore, Andrea Grigoletto

This paper addresses the question of how categorical symmetries act on extended operators in quantum field theory. Building on recent results in two dimensions, we introduce higher…

hep-th2023★ 34 cited

Higher representations for extended operators

Thomas Bartsch, Mathew Bullimore, Andrea Grigoletto

It is known that local operators in quantum field theory transform in representations of ordinary global symmetry groups. The purpose of this paper is to generalise this statement…

math.DG2023★ 2 cited

Curvature effect in the spinorial Yamabe problem on product manifolds

Thomas Bartsch, Tian Xu

Let , be closed Riemannian spin manifolds. We study the existence of solutions of the spinorial Yamabe problem on the product $M_1\…

math.AP2023★ 1 cited

Nodal bubble tower solutions to slightly subcritical elliptic problems with Hardy terms

Thomas Bartsch, Qianqiao Guo

We study the possible blow-up behavior of solutions to the slightly subcritical elliptic problem with Hardy term \[ \left\{ \begin{aligned} -Δu-μ\frac{u}{|x|^2} &= |u|^{2^{\ast}-2-…

math.AP2023

Multi-bubble nodal solutions to slightly subcritical elliptic problems with Hardy terms in symmetric domains

Thomas Bartsch, Qianqiao Guo

We consider the slightly subcritical elliptic problem with Hardy term $$ \left\{ \begin{aligned} -Δu-μ\frac{u}{|x|^2} &= |u|^{2^{\ast}-2-ε}u &&\quad \text{in } Ω\subset\mathbb{R}^N…