activity
20122026
most citedProof of linear instability of the Reissner-Nordström Cauchy horizon under scalar perturbations

71 citations · 267 across the 38 of their papers we have counts for

collaborators
Showing gr-qcShow all

8 papers · 1 filter

gr-qc2022★ 7 cited

A scattering theory approach to Cauchy horizon instability and applications to mass inflation

Jonathan Luk, Sung-Jin Oh, Yakov Shlapentokh-Rothman

Motivated by the strong cosmic censorship conjecture, we study the linear scalar wave equation in the interior of subextremal strictly charged Reissner-Nordström black holes by ana…

gr-qc2021★ 8 cited

Global nonlinear stability of large dispersive solutions to the Einstein equations

Jonathan Luk, Sung-Jin Oh

We extend the monumental result of Christodoulou-Klainerman on the global nonlinear stability of the Minkowski spacetime to the global nonlinear stability of a class of large dispe…

gr-qc2017★ 2 cited

Dynamical black holes with prescribed masses in spherical symmetry

Jonathan Luk, Sung-Jin Oh, Shiwu Yang

We review our recent work on a construction of spherically symmetric global solutions to the Einstein--scalar field system with large bounded variation norms and large Bondi masses…

gr-qc2017★ 8 cited

Strong cosmic censorship in spherical symmetry for two-ended asymptotically flat initial data II. The exterior of the black hole region

Jonathan Luk, Sung-Jin Oh

This is the second and last paper of a two-part series in which we prove the -formulation of the strong cosmic censorship conjecture for the Einstein-Maxwell-(real)-scalar-fie…

gr-qc2017

Strong cosmic censorship in spherical symmetry for two-ended asymptotically flat initial data I. The interior of the black hole region

Jonathan Luk, Sung-Jin Oh

This is the first and main paper of a two-part series, in which we prove the -formulation of the strong cosmic censorship conjecture for the Einstein-Maxwell-(real)-scalar-f…

gr-qc2016★ 4 cited

Solutions to the Einstein-scalar-field system in spherical symmetry with large bounded variation norms

Jonathan Luk, Sung-Jin Oh, Shiwu Yang

It is well-known that small, regular, spherically symmetric characteristic initial data to the Einstein-scalar-field system which are decaying towards (future null) infinity give r…

gr-qc2015★ 71 cited

Proof of linear instability of the Reissner-Nordström Cauchy horizon under scalar perturbations

Jonathan Luk, Sung-Jin Oh

It has long been suggested that solutions to linear scalar wave equation on a fixed subextremal Reissner-Nordström spacetime with non-vanishing charge are generically…

gr-qc2014★ 12 cited

Quantitative decay rates for dispersive solutions to the Einstein-scalar field system in spherical symmetry

Jonathan Luk, Sung-Jin Oh

In this paper, we study the future causally geodesically complete solutions of the spherically symmetric Einstein-scalar field system. Under the a priori assumption that the scalar…