Radioactive Heating and Late Time Kilonova Light Curves
Daniel Kasen, Jennifer Barnes

TL;DR
This paper develops an analytic model for radioactive electron thermalization in kilonova ejecta, predicting late-time light curve behavior and implications for observations like GW170817.
Contribution
It introduces a simple analytic solution for thermalization efficiency and explores how different radioactive sources affect late-time kilonova luminosity.
Findings
Thermalization efficiency follows $f(t) \\approx (1 + t/t_e)^{-n}$ with $n \\approx 1$.
Late-time luminosity scales as $L \\propto t^{-7/3}$ for a statistical isotope distribution.
Steepening of light curves at >7 days may indicate ejecta translucency, not thermalization effects.
Abstract
Compact object mergers can produce a thermal electromagnetic counterpart (a "kilonova") powered by the decay of freshly synthesized radioactive isotopes. The luminosity of kilonova light curves depends on the efficiency with which beta-decay electrons are thermalized in the ejecta. Here we derive a simple analytic solution for thermalization by calculating how electrons accumulate in the ejecta and lose energy adiabatically and via plasma losses. We find that the time-dependent thermalization efficiency is well described by where and the timescale is a function of the ejecta mass and velocity. For a statistical distribution of r-process isotopes with radioactive power , the late time kilonova luminosity asymptotes to and depends super-linearly on the ejecta mass, . If a…
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