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Examining a Peak-Luminosity/Decline-Rate Relationship for Tidal Disruption Events
by
Hinkle, Jason T
, Shappee, Benjamin J
, Thompson, Todd A
, Kochanek, Christopher S
, Stanek, K Z
, Payne, Anna V
, Holoien, Thomas W -S
, Auchettl, Katie
in
Blackbody
/ Bolometers
/ Disruption
/ Evolution
/ Luminosity
/ Sky surveys (astronomy)
/ Supernovae
2020
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Examining a Peak-Luminosity/Decline-Rate Relationship for Tidal Disruption Events
by
Hinkle, Jason T
, Shappee, Benjamin J
, Thompson, Todd A
, Kochanek, Christopher S
, Stanek, K Z
, Payne, Anna V
, Holoien, Thomas W -S
, Auchettl, Katie
in
Blackbody
/ Bolometers
/ Disruption
/ Evolution
/ Luminosity
/ Sky surveys (astronomy)
/ Supernovae
2020
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Examining a Peak-Luminosity/Decline-Rate Relationship for Tidal Disruption Events
by
Hinkle, Jason T
, Shappee, Benjamin J
, Thompson, Todd A
, Kochanek, Christopher S
, Stanek, K Z
, Payne, Anna V
, Holoien, Thomas W -S
, Auchettl, Katie
in
Blackbody
/ Bolometers
/ Disruption
/ Evolution
/ Luminosity
/ Sky surveys (astronomy)
/ Supernovae
2020
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Examining a Peak-Luminosity/Decline-Rate Relationship for Tidal Disruption Events
Paper
Examining a Peak-Luminosity/Decline-Rate Relationship for Tidal Disruption Events
2020
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Overview
We compare the luminosity, radius, and temperature evolution of the UV/optical blackbodies for 21 well-observed tidal disruption events (TDEs), 8 of which were discovered by the All-Sky Automated Survey for Supernovae. We find that the blackbody radii generally increase prior to peak and slowly decline at late times. The blackbody temperature evolution is generally flat, with a few objects showing small-scale variations. The bolometric UV/optical luminosities generally evolve smoothly and flatten out at late times. Finally, we find an apparent correlation between the peak luminosity and the decline rate of TDEs. This relationship is strongest when comparing the peak luminosity to its decline over 40 days. A linear fit yields \\(\\log_{10}( L_{peak}) = (44.1^{+0.1}_{-0.1}) + (1.6^{+0.4}_{-0.2})(\\Delta L_{40} + 0.5)\\) in cgs, where \\(\\Delta L_{40} = \\log_{10}(L_{40} / L_{peak})\\).
Publisher
Cornell University Library, arXiv.org
Subject
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