collaborators

5 papers

math.AP2026

Blow up and Concentration without Quantization: sharp Harnack type inequalities

Daniele Bartolucci, Paolo Cosentino, Lina Wu

Motivated by the Onsager statistical mechanics description of turbulent Euler flows with point singularities, we refine the blow up analysis for sequences of solutions of a class o…

hep-ph2026

Can Mirror Symmetry Challenge Local Realism? Probing Photon Entanglement from Positronium via Compton Scattering

Junle Pei, Lina Wu

This study investigates photon entanglement generated from para-positronium decay by analyzing azimuthal correlations after the double Compton scattering with stationary electrons.…

math.AP2026

Onsager's Mean Field Theory of Vortex Flows with Singular Sources: Blow-Up and Concentration without Quantization

Daniele Bartolucci, Paolo Cosentino, Lina Wu

Motivated by the Onsager statistical mechanics description of turbulent Euler flows with point singularities, we make a first step in the generalization of the mean field theory in…

math.AP2026

A Harnack-type inequality for a perturbed singular Liouville Equation

Daniele Bartolucci, Paolo Cosentino, Lina Wu

Motivated by the Onsager statistical mechanics description of turbulent Euler flows with point singularities, we obtain a Harnack-type inequality for sequences of solutions of the…

math.AP2026

A simple proof of the Uniqueness of blow-up solutions of mean field equations

Lina Wu, Wenming Zou

For a regular mean field equation defined on a compact Riemann surface, an important work of Bartolucci-Jevnikar-Lee-Yang \cite{bart-4} proved a uniqueness theorem for blow-up solu…