2-2-holes simplified

Quadratic gravity illustrates how a replacement for black holes can emerge from a UV completion of gravity. 2-2-holes are extremely compact horizonless objects with an entropy S22 due to trapped normal matter, and in this way they are conceptually easy to understand. But the field equations are cumb...

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Main Author: Bob Holdom
Format: Article
Language:English
Published: Elsevier 2022-07-01
Series:Physics Letters B
Online Access:http://www.sciencedirect.com/science/article/pii/S0370269322002763
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author Bob Holdom
author_facet Bob Holdom
author_sort Bob Holdom
collection DOAJ
description Quadratic gravity illustrates how a replacement for black holes can emerge from a UV completion of gravity. 2-2-holes are extremely compact horizonless objects with an entropy S22 due to trapped normal matter, and in this way they are conceptually easy to understand. But the field equations are cumbersome and the numerical analysis has so far been restricted to relatively small size solutions. Here we show how the properties of arbitrarily large 2-2-holes can be found, including the time delay for gravitational wave echoes and the result T∞S22=M/2. The starting point is to formulate the metric in terms of the tortoise coordinate, and to have one of the two metric functions be a conformal factor. A large conformally-related volume becomes associated with the interior of a 2-2-hole. We also discuss implications for the weak gravity conjecture.
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spelling doaj.art-1db7d9df266d4de2a69c3c006ab990942022-12-22T03:23:39ZengElsevierPhysics Letters B0370-26932022-07-018301371422-2-holes simplifiedBob Holdom0Department of Physics, University of Toronto, Toronto, Ontario, M5S 1A7, CanadaQuadratic gravity illustrates how a replacement for black holes can emerge from a UV completion of gravity. 2-2-holes are extremely compact horizonless objects with an entropy S22 due to trapped normal matter, and in this way they are conceptually easy to understand. But the field equations are cumbersome and the numerical analysis has so far been restricted to relatively small size solutions. Here we show how the properties of arbitrarily large 2-2-holes can be found, including the time delay for gravitational wave echoes and the result T∞S22=M/2. The starting point is to formulate the metric in terms of the tortoise coordinate, and to have one of the two metric functions be a conformal factor. A large conformally-related volume becomes associated with the interior of a 2-2-hole. We also discuss implications for the weak gravity conjecture.http://www.sciencedirect.com/science/article/pii/S0370269322002763
spellingShingle Bob Holdom
2-2-holes simplified
Physics Letters B
title 2-2-holes simplified
title_full 2-2-holes simplified
title_fullStr 2-2-holes simplified
title_full_unstemmed 2-2-holes simplified
title_short 2-2-holes simplified
title_sort 2 2 holes simplified
url http://www.sciencedirect.com/science/article/pii/S0370269322002763
work_keys_str_mv AT bobholdom 22holessimplified