activity
20162022
most citedQuasi-local mass on unit spheres at spatial infinity

2 citations · 4 across the 7 of their papers we have counts for

collaborators

9 papers

gr-qc2022

Conserved quantities in general relativity -- the view from null infinity

Po-Ning Chen, Mu-Tao Wang, Ye-Kai Wang +1

In general relativity, an idealized distant observer is situated at future null infinity where light rays emitted from the source approach. This article concerns conserved quantiti…

gr-qc2022

Supertranslation invariance of angular momentum at null infinity in double null gauge

Po-Ning Chen, Mu-Tao Wang, Ye-Kai Wang +1

The supertranslation invariance of the Chen-Wang-Yau (CWY) angular momentum in the Bondi-Sachs formalism/gauge was ascertained by the authors in \cite{CKWWY_evol, CWWY_atmp}. In th…

math.DG20211 cited

A note on the convex body isoperimetric conjecture in the plane

Bo-Hshiung Wang, Ye-Kai Wang

The convex body isoperimetric conjecture in the plane asserts that the least perimeter to enclose given area inside a unit disk is greater than inside any other convex set of area…

gr-qc2021

Evolution of angular momentum and center of mass at null infinity

Po-Ning Chen, Jordan Keller, Mu-Tao Wang +2

We study how conserved quantities such as angular momentum and center of mass evolve with respect to the retarded time at null infinity, which is described in terms of a Bondi-Sach…

gr-qc2021

Supertranslation invariance of angular momentum

Po-Ning Chen, Mu-Tao Wang, Ye-Kai Wang +1

LIGO's successful detection of gravitational waves has revitalized the theoretical understanding of the angular momentum carried away by gravitational radiation. An infinite dimens…

gr-qc20192 cited

Quasi-local mass on unit spheres at spatial infinity

Po-Ning Chen, Mu-Tao Wang, Ye-Kai Wang +1

In this note, we compute the limit of the Wang-Yau quasi-local mass on unit spheres at spatial infinity of an asymptotically flat initial data set. Similar to the small sphere limi…