Particle collisions near static spherically symmetric black holes

It has been shown by Bañados, Silk and West (BSW) that the center of mass energy (Ecm) of test particles starting from rest at infinity and colliding near the horizon of a Schwarzschild black hole is always finite. In this short note, we extent the BSW scenario and study two particles with different...

Full description

Bibliographic Details
Main Authors: Eva Hackmann, Hemwati Nandan, Pankaj Sheoran
Format: Article
Language:English
Published: Elsevier 2020-11-01
Series:Physics Letters B
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S0370269320306535
id doaj-3a01516ba02d42edb71eb25c286e4c73
record_format Article
spelling doaj-3a01516ba02d42edb71eb25c286e4c732020-11-25T02:19:51ZengElsevierPhysics Letters B0370-26932020-11-01810135850Particle collisions near static spherically symmetric black holesEva Hackmann0Hemwati Nandan1Pankaj Sheoran2ZARM, University of Bremen, Am Fallturm 2, 28359 Bremen, GermanyDepartment of Physics, Gurukul Kangri Vishwavidyalaya, Haridwar-249 407, India; Center for Space Research, North-West University, Mafikeng 2745, South Africa; Corresponding author.Instituto de Física y Matemáticas, Universidad Michoacana de San Nicolás de Hidalgo, Edificio C-3, 58040 Morelia, Michoacán, MexicoIt has been shown by Bañados, Silk and West (BSW) that the center of mass energy (Ecm) of test particles starting from rest at infinity and colliding near the horizon of a Schwarzschild black hole is always finite. In this short note, we extent the BSW scenario and study two particles with different energies colliding near the horizon of a static spherically symmetric black hole. Interestingly, we find that even for the static spherically symmetric (i.e., Schwarzschild like) black holes it is possible to obtain an arbitrarily high Ecm from the two test particles colliding near but outside of the horizon of a black hole, if one fine-tunes the parameters of geodesic motion.http://www.sciencedirect.com/science/article/pii/S0370269320306535Particle collisionCenter of massBlack holes
collection DOAJ
language English
format Article
sources DOAJ
author Eva Hackmann
Hemwati Nandan
Pankaj Sheoran
spellingShingle Eva Hackmann
Hemwati Nandan
Pankaj Sheoran
Particle collisions near static spherically symmetric black holes
Physics Letters B
Particle collision
Center of mass
Black holes
author_facet Eva Hackmann
Hemwati Nandan
Pankaj Sheoran
author_sort Eva Hackmann
title Particle collisions near static spherically symmetric black holes
title_short Particle collisions near static spherically symmetric black holes
title_full Particle collisions near static spherically symmetric black holes
title_fullStr Particle collisions near static spherically symmetric black holes
title_full_unstemmed Particle collisions near static spherically symmetric black holes
title_sort particle collisions near static spherically symmetric black holes
publisher Elsevier
series Physics Letters B
issn 0370-2693
publishDate 2020-11-01
description It has been shown by Bañados, Silk and West (BSW) that the center of mass energy (Ecm) of test particles starting from rest at infinity and colliding near the horizon of a Schwarzschild black hole is always finite. In this short note, we extent the BSW scenario and study two particles with different energies colliding near the horizon of a static spherically symmetric black hole. Interestingly, we find that even for the static spherically symmetric (i.e., Schwarzschild like) black holes it is possible to obtain an arbitrarily high Ecm from the two test particles colliding near but outside of the horizon of a black hole, if one fine-tunes the parameters of geodesic motion.
topic Particle collision
Center of mass
Black holes
url http://www.sciencedirect.com/science/article/pii/S0370269320306535
work_keys_str_mv AT evahackmann particlecollisionsnearstaticsphericallysymmetricblackholes
AT hemwatinandan particlecollisionsnearstaticsphericallysymmetricblackholes
AT pankajsheoran particlecollisionsnearstaticsphericallysymmetricblackholes
_version_ 1724873961839263744