Maxime Van de Moortel

activity

20232025

most citedPolynomial time decay for solutions of the Klein--Gordon equation on a subextremal Reissner--Nordström black hole

2 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2025

An extension of the $r^{p}$ method for wave equations with scale-critical potentials and first-order terms

Maxime Van de Moortel

The $r^{p}$ method, first introduced in [DR10], has become a robust strategy to prove decay for wave equations in the context of black holes and beyond. In this note, we propose an e…

math.AP2024★ 1 cited

Late-time tails for scale-invariant wave equations with a potential and the near-horizon geometry of null infinity

Dejan Gajic, Maxime Van de Moortel

We provide a definitive treatment, including sharp decay and the precise late-time asymptotic profile, for generic solutions of linear wave equations with a (singular) inverse-squa…

gr-qc2023★ 2 cited

Polynomial time decay for solutions of the Klein--Gordon equation on a subextremal Reissner--Nordström black hole

Yakov Shlapentokh-Rothman, Maxime Van de Moortel

We consider the massive scalar field equation $□_{g_{R N}} ϕ = m^{2} ϕ$ on any subextremal Reissner--Nordström exterior metric $g_{R N}$ . We prove that solutions with localized initi…

An extension of the rp method for wave equations with scale-critical potentials and first-order terms

Late-time tails for scale-invariant wave equations with a potential and the near-horizon geometry of null infinity

Polynomial time decay for solutions of the Klein--Gordon equation on a subextremal Reissner--Nordström black hole

An extension of the $r^{p}$ method for wave equations with scale-critical potentials and first-order terms