Singularities, Black Holes, and Cosmic Censorship: A Tribute to Roger Penrose

Author:

Landsman Klaas

Abstract

AbstractIn the light of his recent (and fully deserved) Nobel Prize, this pedagogical paper draws attention to a fundamental tension that drove Penrose’s work on general relativity. His 1965 singularity theorem (for which he got the prize) does not in fact imply the existence of black holes (even if its assumptions are met). Similarly, his versatile definition of a singular space–time does not match the generally accepted definition of a black hole (derived from his concept of null infinity). To overcome this, Penrose launched his cosmic censorship conjecture(s), whose evolution we discuss. In particular, we review both his own (mature) formulation and its later, inequivalent reformulation in the pde literature. As a compromise, one might say that in “generic” or “physically reasonable” space–times, weak cosmic censorship postulates the appearance and stability of event horizons, whereas strong cosmic censorship asks for the instability and ensuing disappearance of Cauchy horizons. As an encore, an “Appendix” by Erik Curiel reviews the early history of the definition of a black hole.

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy

Reference187 articles.

1. Adamo, T.M., Newman, E.T., Kozameh, C.: Null geodesic congruences, asymptotically-flat spacetimes and their physical interpretation. Living Rev. Relativ. 15(1), 6 (2012)

2. Alaee, A., Lesourd, M., Yau, S.-T.: A localized spacetime Penrose inequality and horizon detection with quasi-local mass (2019). arXiv:1912.01581. Accessed on 23 March 2021

3. Alexakis, S., Ionescu, A.D., Klainerman, S.: Rigidity of stationary black holes with small angular momentum on the horizon. Duke Math. J. 14, 2603–2615 (2014)

4. Ashtekar, A.: Asymptotic structure of the gravitational field at spatial infinity. In: Held, A. (ed.) General Relativity and Gravitation: One Hundred Years After the Birth of Albert Einstein, vol 2, pp 37–70, vol. 2. Plenum, New York (1980)

5. Ashtekar, A.: Geometry and physics at null infinity (2015). arXiv:1409.1800. Accessed on 23 March 2021

Cited by 12 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. A Synthetic Null Energy Condition;Communications in Mathematical Physics;2024-02

2. A new proof of the Riemannian Penrose inequality;Rendiconti Lincei - Matematica e Applicazioni;2023-12-01

3. Potential of quantum computing to effectively comprehend the complexity of brain;Applied Intelligence;2023-09-11

4. Nomen non est omen: Why it is too soon to identify ultra-compact objects as black holes;International Journal of Modern Physics D;2023-07-25

5. Primordial black hole constraints with Hawking radiation—A review;Progress in Particle and Nuclear Physics;2023-07

同舟云学术

1.学者识别学者识别

2.学术分析学术分析

3.人才评估人才评估

"同舟云学术"是以全球学者为主线,采集、加工和组织学术论文而形成的新型学术文献查询和分析系统,可以对全球学者进行文献检索和人才价值评估。用户可以通过关注某些学科领域的顶尖人物而持续追踪该领域的学科进展和研究前沿。经过近期的数据扩容,当前同舟云学术共收录了国内外主流学术期刊6万余种,收集的期刊论文及会议论文总量共计约1.5亿篇,并以每天添加12000余篇中外论文的速度递增。我们也可以为用户提供个性化、定制化的学者数据。欢迎来电咨询!咨询电话:010-8811{复制后删除}0370

www.globalauthorid.com

TOP

Copyright © 2019-2024 北京同舟云网络信息技术有限公司
京公网安备11010802033243号  京ICP备18003416号-3