Abstract

We study several methods for timing the neutrino signal of a Galactic supernova (SN) for different detectors via Monte Carlo simulations. We find that, for the methods we studied, at a distance of $10\,$kpc both Hyper-Kamiokande and IceCube can reach precisions of $\sim1\,$ms for the neutrino burst, while a potential IceCube Gen2 upgrade will reach submillisecond precision. In the case of a failed SN, we find that detectors such as SK and JUNO can reach precisions of $\sim0.1\,$ms while HK could potentially reach a resolution of $\sim 0.01\,$ms so that the impact of the black hole formation process itself becomes relevant. Two possible applications for this are the triangulation of a (failed) SN as well as the possibility to constrain neutrino masses via a time-of-flight measurement using a potential gravitational wave signal as reference.

Highlights

  • Massive stars above ∼8 M⊙ most often end their lives in a great explosion outshining an entire galaxy for a short period of time

  • In the case of a failed SN, we find that detectors such as SK and JUNO can reach precisions of ∼0.1 ms while HK could potentially reach a resolution of ∼0.01 ms so that the impact of the black hole formation process itself becomes relevant

  • For such core-collapse supernovae (CCSNe), it is predicted that ∼99% of the released gravitational binding energy is emitted via neutrinos [1,2,3,4]

Read more

Summary

INTRODUCTION

Massive stars above ∼8 M⊙ most often end their lives in a great explosion outshining an entire galaxy for a short period of time. In the case of a Galactic CCSN, the neutrino signal will reach us long before any optical signal can be detected This way it can serve as an early warning system (see SNEWS [12]). Besides other methods such as studying the statistics of neutrino-electron elastic scattering [13,14], the precise timing in multiple neutrino detectors can be used to locate the SN via triangulation [14,15,16,17,18].

Phases of emission
Neutrino spectra
DETECTION
Calculating event rates
Neutrino flavor conversion
Background
Event rates in the detectors
TIMING THE SIGNAL
Exponential Fit
Gauss Fit of the initial νe burst
Method
Identifying the first neutrino after core bounce
First Bulk
Energy Threshold
First IBD
Black Hole Collapse
Timing results
Triangulation
Neutrino mass determination
Findings
CONCLUSION
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call