particle physics lesson from core collapse supernovae
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PARTICLE PHYSICS LESSON FROM CORE-COLLAPSE SUPERNOVAE Alessandro - PowerPoint PPT Presentation

Workshop on Off-the-Beaten-Track Dark Matter and Astrophysical Probes of Fundamental Physics ICTP, Trieste 13-17 April 2015 PARTICLE PHYSICS LESSON FROM CORE-COLLAPSE SUPERNOVAE Alessandro MIRIZZI University of BARI, Italy OUTLINE


  1. Workshop on Off-the-Beaten-Track Dark Matter and Astrophysical Probes of Fundamental Physics ICTP, Trieste 13-17 April 2015 PARTICLE PHYSICS LESSON FROM CORE-COLLAPSE SUPERNOVAE Alessandro MIRIZZI University of BARI, Italy

  2. OUTLINE Introduction to SN neutrinos SN neutrinos & NSI SN1987A neutrinos Particle physics lesson from SN1987A SN neutrino oscillations Diffuse SN neutrino background (DSNB) Conclusions Alessandro Mirizzi ICTP Trieste, 16 April 2015

  3. OUTLINE Introduction to SN neutrinos SN neutrinos & NSI SN 1987A neutrinos Particle physics lesson from SN 1987A SN neutrino oscillations Diffuse SN neutrino background (DSNB) Conclusions Alessandro Mirizzi ICTP Trieste, 16 April 2015

  4. SUPERNOVA NEUTRINOS Core collapse SN corresponds to the terminal phase of a massive star [M ≳ 8 M  ] which becomes unstable at the end of its life. It collapses and ejects its outer mantle in a shock wave driven explosion. ENERGY SCALES: 99% of the  released energy (~ 10 53 erg) is n emitted by n and n of all flavors, n n with typical energies E ~ O(15 MeV).  TIME SCALES: Neutrino emission n lasts ~10 s n n  EXPECTED: 1-3 SN/century in our n galaxy (d  O (10) kpc). n Alessandro Mirizzi ICTP Trieste, 16 April 2015

  5. LIFE AND DEATH OF A MASSIVE STAR Onion-like layers of a massive, Nuclear Collapse evolved star just before core density collapse. shock-wave Core-bounce Shock revival stalling & shock wave Alessandro Mirizzi ICTP Trieste, 16 April 2015

  6. THREE PHASES OF NEUTRINO EMISSION [Figure adapted from Fischer et al. (Basel group), arXiv: 0908.1871 ] 10. 8 M sun progenitor mass (spherically symmetric with Boltzmnann n transport) Cooling Accretion Neutronization burst • Cooling on n diffusion • Shock stalls ~ 150 km • Shock breakout time scale • De-leptonization of outer • n powered by infalling core layers matter

  7. OUTLINE Introduction to SN neutrinos SN neutrinos & NSI SN 1987A neutrinos Particle physics lesson from SN 1987A SN neutrino oscillations Diffuse SN neutrino background (DSNB) Conclusions Alessandro Mirizzi ICTP Trieste, 16 April 2015

  8. SN AS LABORATORY FOR NEUTRINO NSI Neutrino flavor changing neutral currents (FCNC) Examples of FCNC: R p violating SUSY Minimal Flavor Violation Hypothesis Lepto-Quark Models Stellar environment is sensitive to neutrino flavor changing scatterings on heavy nuclei [see Amanik & Fuller, astro-ph/0606607, Lychkovskiy, Blinnikov, Vysotsky, 0912.1395] Alessandro Mirizzi ICTP Trieste, 16 April 2015

  9. QUALITATIVE EFFECT n  n   e , Open holes in neutrino sea, allow electron capture to proceed    n  e p n e Net reduction in Y e After trapping and before bounce, levels of the FD seas of neutrinos: Cross section for e - capture > cross section for FC scattering so holes opened in the n e are immediately replaced by electron capture n e level remains the same Alessandro Mirizzi ICTP Trieste, 16 April 2015

  10. Lower Y e   10 / 3 E  f Lower initial shock energy Y i e  More outer core material for the 2 5 . 8 Y M M  hc e shock to pass through Disfavour getting explosion More neutrinos partecipating in Existence of n  and n  depositing energy behind the shock Favour getting explosion SN model is significantly changed! LHC may see physics of this type- then it must be included in SN model Alessandro Mirizzi ICTP Trieste, 16 April 2015

  11. OUTLINE Introduction to SN neutrinos SN neutrinos & NSI SN 1987A neutrinos Particle physics lesson from SN 1987A SN neutrino oscillations Diffuse SN neutrino background (DSNB) Conclusions Alessandro Mirizzi ICTP Trieste, 16 April 2015

  12. Sanduleak  69 202 Supernova 1987A 23 February 1987 Tarantula Nebula Large Magellanic Cloud Distance 50 kpc (160.000 light years)

  13. Neutrino Burst Observation : First verification of stellar evolution mechanism Neutrino Astronomy

  14. NEUTRINO SIGNAL OF SN 1987A IN KAMIOKANDE SN 1987A Background noise Alessandro Mirizzi ICTP Trieste, 16 April 2015

  15. NEUTRINO SIGNAL OF SUPERNOVA 1987A Kamiokande-II (Japan) Water Cherenkov detector 2140 tons Clock uncertainty  1 min Irvine-Michigan-Brookhaven (US) Water Cherenkov detector 6800 tons Clock uncertainty  50 ms Baksan Scintillator Telescope (Soviet Union), 200 tons Random event cluster ~ 0.7/day Clock uncertainty +2/-54 s Within clock uncertainties, signals are contemporaneous

  16. INTERPRETING SN 1987A NEUTRINOS [ e.g., B. Jegerlehner, F. Neubig and G. Raffelt, PRD 54 , 1194 (1996); A.M. , and G. Raffelt, PRD 72 , 063001 (2005) ] Total binding energy In agreement with the most recent theoretical predictions (i.e. Basel & Garching models) Average n e energy Alessandro Mirizzi ICTP Trieste, 16 April 2015

  17. OUTLINE Introduction to SN neutrinos SN neutrinos & NSI SN 1987A neutrinos Particle physics lesson from SN 1987A SN neutrino oscillations Diffuse SN neutrino background (DSNB) Conclusions Alessandro Mirizzi ICTP Trieste, 16 April 2015

  18. PARTICLE PHYSICS LESSON FROM SN 1987A Exotic neutrino properties Axion-like particles Energy-loss and novel particles

  19. BOUND ON SECRET NEUTRINO INTERACTIONS L  fn n g f new scalar mediator with mass M 2 1 g Four fermion approximation  G  2 M 4 Requiring that n from cosmic sources travel through the C n B without scattering induced by the secret interactions leads to upper limits on the new coupling. SN1987A bound    8 2 G ~ 10 GeV [Kolb & Turner, PRD 36, 2895 (1987)] Ng & Beacom, 1404.2288 Alessandro Mirizzi ICTP Trieste, 16 April 2015

  20. SN1987A BOUNDS ON NEUTRINO VELOCITY SN1987A few events provide the most stringent constraints on n velocity. Crucial for comparison with recent OPERA claim Neutrinos several hours before light [Evslin, 1111.0733 ]

  21. PARTICLE PHYSICS LESSON FROM SN 1987A Exotic neutrino properties Axion-like particles Energy-loss and novel particles

  22. (ALPs) AXION-LIKE PARTICLES (ALPs) Primakoff process: Photon-ALP transitions in external static E or B field Photon-ALP conversions in macroscopic B-fields Alessandro Mirizzi ICTP Trieste, 16 April 2015

  23. ALPs CONVERSIONS FOR SN 1987A [ Brockway, Carlson, Raffelt, astro-ph/9605197, Masso and Toldra, astro-ph/9606028 ] SMM Satellite Milky-Way SN 1987A ALPs produced in SN ALP-photon No excess gamma- core by Primakoff conversions in the rays in coincidence process Galactic B-fields with SN 1987A In [ Payez, Evoli, Fischer, Giannotti, A.M. & Ringwald, 1410.3747 ] we revaluate the bound with state-of-art models for SNe and Galactic B-fields accurate microscopic description of the SN plasma Alessandro Mirizzi ICTP Trieste, 16 April 2015

  24. ALP-PHOTON FLUXES FOR SN 1987A [ Payez, Evoli, Fischer, Giannotti, A.M. & Ringwald, 1410.3747 ] Alessandro Mirizzi ICTP Trieste, 16 April 2015

  25. GAMMA-RAY OBSERVATION FROM SMM SATELLITE Counts in the GRS instrument on the Solar Maximum Mission Satellite 10s fluence SN 1987A limits 0.9 cm  2 0.4 cm  2 0.6 cm  2

  26. NEW BOUND ON ALPs FROM SN 1987A [ Payez, Evoli, Fischer, Giannotti, A.M. & Ringwald, 1410.3747 ] for SN1987A provides the strongest bound on ALP-photon coversions for ultralight ALPs

  27. PARTICLE PHYSICS LESSON FROM SN 1987A Exotic neutrino properties Axion-like particles Energy-loss and novel particles

  28. ENERGY-LOSS ARGUMENT Emission of very weakly interacting particles would “steal” energy from the neutrino burst and shorten it. Volume emission of novel particles neutrino-sphere Assuming that the SN 1987A neutrino burst was not shortened by more than ~½ leads to an approximate requirement on a novel energy-loss rate of e x < 10 19 erg g  1 s  1 for r  3  10 14 g cm -3 and T  30 MeV Alessandro Mirizzi ICTP Trieste, 16 April 2015

  29. AXION EMISSION FROM A NUCLEAR MEDIUM  NN NNa nucleon-nucleon bremsstrahlung C C           A N N L a j a   int 5 N N 2 2 f f a a e   r Non-degenerate energy-loss rate 2 39 -1 -1 3 . 5 g aN 2 10 erg g s T a 15 30  T T / 30 MeV r  0 . 4 30 10  < 15 10 g r  r 15 - 3 / 10 g cm  3 . 5 aN 15 T 1 . 4 30 Alessandro Mirizzi ICTP Trieste, 16 April 2015

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