activity
20202026
most citedScattering from Infinity of the Maxwell Klein Gordon Equations in Lorenz Gauge

10 citations · 11 across the 5 of their papers we have counts for

collaborators

5 papers

math.AP2026

Generalized Whiting transform and Flux Estimates for Wave Equations in Subextremal Kerr

Lili He, Sergiu Klainerman

All recent advances \cite{DRS}, \cite{S-Rita1}, \cite{S-Rita2}, \cite{Millet}, \cite{MaS}, \cite{MaS2} on the boundedness and decay for wave equations on subextremal Kerr spacetime…

gr-qc2026

A Physical space derivation of Morawetz-Energy estimates in Kerr spacetimes with large angular momentum

Lili He, Sergiu Klainerman

We revisit the derivation of Morawetz-energy estimates for scalar wave equations in the domain of outer communication of a Kerr spacetime $\KK(a,m)$. Our goal is to develop robust…

gr-qc2023★ 1 cited

The linear stability of weakly charged and slowly rotating Kerr-Newman family of charged black holes

Lili He

In this paper, we prove the linear stability of weakly charged and slowly rotating Kerr-Newman black holes under coupled gravitational and electromagnetic perturbations. We show th…

gr-qc2021

Masses at null infinity for Einstein's equations in harmonic coordinates

Lili He, Hans Lindblad

In this work we give a complete picture of how to in a direct simple way define the mass at null infinity in harmonic coordinates in three different ways that we show satisfy the B…

math.AP2020★ 10 cited

Scattering from Infinity of the Maxwell Klein Gordon Equations in Lorenz Gauge

Lili He

We prove global existence backwards from the scattering data posed at infinity for the Maxwell Klein Gordon equations in Lorenz gauge satisfying the weak null condition. The asympt…