2221 - SLAC - Stanford University
Transcription
2221 - SLAC - Stanford University
22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 The SN1987a: 18 Years After O. Saavedra Dipartimento di Fisica Generale, Universita’ di Torino and INFN Torino Italy It is 18 years ago, since February 23, 1987 that the explosion of the SN in the L.M.C. has been observed by means of underground detectors. In fact, the neutrino burst has been detected by several underground experiments in the world running on that time: Mt. Blanc in Italy, Kamioka in Japan, and Baksan in Russia and IMB in USA. It was for the first time in human live that an astrophysical phenomenon has been observed also in underground detectors. For this astrophysical event, the Mt. Blanc experiment detected 5 pulses on-line that, however, were not at the same time as detected by the other three detectors near 5 hrs later. After 18 years some recent models has been proposed in order to explain a double burst due probably to a double explosion in two different times, as is suggested recently by O. Ryazhskaya and V.S. Imshennik. Observatories. Immediately we have bring the tape and analyzed our Mt. Blanc data in order to see whether our pulses has to do with the SN explosion observed. After check our time and the time of the probable started the explosion comparing with optical measurements, on Saturday February 28th we decide to announce about our event. [1] On Monday 9th March the Japanese group gives the announcement in a conference press that Kamioka experiment detected 12 pulses but at ~5 hours after the event of Mt. Blanc time. In the same way, the IMB and the Baksan groups give their results in coincidence with Kamioka experiment. 1. INTRODUCTION On 2.52 hr of February 23, 1987, the Mt Blanc experiment, dedicated to detection of neutrinos from collapsing stars, printed on-line a burst of 5 pulses within 7 sec duration time. The pulses has been analyzed on line by the computer given the probability of simulation by the background of ~10-3. Such event has been seen on Monday 23rd at 8.30 morning by a member of our group on shift at the experiment. Only on Wednesday 25 February we have the news that a SN has been observed optically in the Southern Figure 1: Original print-out of Mt. Blanc 23-Feb. 1987 event 2221 1 22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 Ryazhskaya and V.S. Imshennik [2] that we will analyze in ahead. Figure 1 shows the event of five pulses recorded on line at the LSD experiment at Mt. Blanc, on Feb. 23, 1987 at 2 hr, 52 min, UT. Figure 2 is the copy of the reply telex by S. Cristiani, from ESO Observatory at Chile on Feb. 27, 1987, to our request about more information on the SN observed and where a massive star Sanduleak is mentioned for the first time as a candidate for the SN explosion. What pulses Mt. Blanc experiment detected? There was two bangs as some author claim-out? This was a real puzzle and it probably will be so for ever because we have not the possibility to check it in future. The frequency of SN is very low to accumulate enough statistics. After 18 years from such SN explosion, some new ideas are coming-out, and one of these is due to O. Figure 2 The Telex from S. Cristiani from ESO Observatory, Chile, Feb. 27, 1987. Note that the Sanduleak is mentioned for the first time as the candidate star that exploded. The energy spectrum is given by a Fermi-Dirac distribution: 2. THE STELLAR COLLAPSING STAR dNν 2 1 ≈ε2 e −αε ε dE 1+ e The SN explosion that was observed in Feb.23 1987 has provided a unique opportunity to test the theory of neutron star formation in the Type-II supernovae explosion. According to the Standard Supernovae Theory the total binding energy of the neutron star is in the range Eb = (2.5+1.5)x1053 ergs which is several hundred times the energy the Sun will emit in its entire main-sequence lifetime (1010 years). 2221 where ε= Eν KT All the gravitational binding energy of the residue neutron star (~3x1053 ergs) was radiated in a few seconds in the form of ~ 1058 neutrinos with average energy 2 22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 ~(10-15) MeV. A type-II supernovae explosion is physically the types is ~Eb/6, while the temperature Tcool(νe)=Tcool( ) is ~ 5 MeV and Tcool(νµ) = Tcool( ) is ~ 10 MeV. In addition to the basic energetic arguments, there is the basic neutronization argument. The collapsing core has ~1057 protons that are converted to neutrons via p + en + νe To form a neutron star each νe, so emitted from the core, carries away on the average 10 MeV, thus around 1.3x1052 ergs are emitted by neutronization νe’s this is <10% of the binding energy. The remainder of the neutrinos comes from pair processes such as: νi νi, where i=e, ν, or τ, with νµ and ντ e+ + eproduction occurring via neutral currents, and νe via both charged and neutral currents. Since the neutronization occurs in the initial collapse, whereas the pair ν’s comes from thermally radiating core, the timescale for the initial νe burst will be much less (<10-2) than the diffusion time (~seconds) that governs the emission of the bulk of the flux. The duration of the gravitational collapse is then, for typical numerical models ~10 s. implosion of an evolved massive star (M>8M◎), which has, became an “onion-skin structure” with several burning shells surrounding a degenerate iron core. It cannot gain further energy by fusion so that it becomes unstable when it has reached the Chandrasekhar mass of 1-2M◎ that can be supported by electron degeneracy pressure. The ensuing collapse is intercepted when the equation of state stiffens at around nuclear density (3x1014 g cm-3) corresponding to a core size of a few tens of kilometers. At temperatures of tens of MeV this compact objects is opaque to neutrinos. The gravitational binding energy of the newborn neutron star is about 3x1053 erg is thus radiated over several seconds from the neutrino sphere. For massive stars the central temperature in the late stages of evolution is sufficiently high (~1010 K) to permit the reaction: ZNA + e- z-1NA + νe the same as: p+e- n+ νe This neutronization process, which spreads rapidly through the stellar core, triggers a collapse of the star into a neutron star or possibly a black hole. It is expected to be radiation of various neutrinos νe, , νµ, , etc associated with the subsequent cooling of collapsed star. The energy released in cooling by each of six neutrino 3. THE MT. BLANC NEUTRINO DETECTOR The experimental groups from Mt. Blanc in Italy [3], Kamiokande in Japan [4], IMB [5] in USA and Baksan in Russia [6] have reported the detection of neutrinos from the Supernova in the Large Magellanic Cloud. Figure 3: The Mt. Blanc Liquid Scintillator Detector. 2221 3 22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 The Kamioka and IMB detected anti-neutrinos reaction in water while Mt. Blanc and Baksan in liquid scintillation detector. In principle all the neutrino reactions of any flavor are possible to detect both in scintillation and Cherenkov counters, but, due to the location of SN1987a at very long distance (~50 kpc), the neutrino intensity is very low and because the cross section of neutrino reactions are very small, the only possible reaction was the: + p n + e+ In fact, the neutrino signal from SN1987a was observed through such reaction. The number of events, their energies and the distribution in several seconds corresponds to the well theoretical expectations. However, the signal does show a number of energies “anomalies.” For example the average inferred from IMB and Kamiokande observations are quite different. The large time gap of 7.3 s between the first 8 and the last 3 Kamiokande events looks worrisome. The distribution of the final-state positrons +p n + e+ capture reactions should be from the isotropic, but is found to be significantly peaked away from the direction of the SN. In any case, in absence of other explanations, these features have been blamed on statistical fluctuations in the sparse data. It is assumed that all 4 experiments detected neutrino pulses from SN1987a. However, the Mt. Blanc detector registered 5 pulses 4h 44 min before the other three detectors. The Mt. Blanc neutrino telescope is made of liquid scintillation detector (LSD) it has bee running since January 1985 in the Mt. Blanc tunnel at a vertical depth of 5200 hgcm-2. The experimental characteristics of the apparatus are described elsewhere [8]. Briefly the detector consists of 90 tons of liquid scintillation (C10H22) contained in 72 stainless-steel tanks (1.0x1.0x1.5 m3) placed on three layers. Three FEU Russian PMs watches each counter. Since its conception the LSD experiment has been dedicated to the detection of antineutrinos burst from gravitational collapse of stars in our Galaxy, by the antineutrino capture on the free protons (energy threshold Eth = 1.8 MeV): + p n + e+ followed by n + p The Mt. Blanc detector was shielded by ~200 tns of Fe in order to avoid and eliminate the natural background radioactivity due to the rock of the walls. 4. A ROTATING COLLASAR AND POSSIBLE INTERPRETATION OF LSD DATA In a recent paper V.S. Imshennik and O.G. Ryazhskaya [2] and by D.K. Nadyozhin and V.S. Inshennik [9] it is shown that a new and more notable fact could be occurred in the SN1987a explosion. The idea is not only due to two-stage gravitational collapse, as it was claimed since long time ago, particularly in the case of resumption of the collapse in a neutron star with its transformation into a black hole, but by the fact that in the first collapse only electron neutrino type are emitted and also because the second collapse occurs ~5 hr latter. It is due because they consider the high probability of collapsars falling into the region of dynamical instability specified by the standard criterion β = Erot/ Egrav > 0.27, where Erot and Egrav are the total rotational and total gravitational energies respectively. Note that during collapse with the conservation of total angular momentum and local specific angular momentum, the energy Erot greatly increases compared to Egrav. This instability grows with characteristic hydrodynamic time and typically leads to the breakup of the collapsar into pieces, in the simplest case into a binary of neutron star. The very important and interesting parameter that they take into account is the tgrav, which is the time, calculated for a given orbital angular momentum Jorb and Mt (in terms of reduced binary mass M1M2/Mt corresponding to the typical conditions of a Fe-O-C stellar core on the threshold of its collapse. The results of these calculations are that tgrav must be 4.7 h= 16920 s and this is the time exactly between the first and second collapse. It is interesting to note that the rotational energy in the initial conditions is actually negligible compared to the gravitational, i.e. β<<1, and the stellar structure is virtually spherically symmetric. In conclusion of this new scenario of double collapse is that the corresponding energy at the maximum of the spectrum is Eν~50 MeV while the authors estimate the total number of νe required the almost complete neutronization of the material of the rotating collapsar independent of the mean energy of the νe spectrum: Nν = 1.0x1057. The total energy E of these neutrinos with <E> = 50 MeV is: Eν = Nν<Eν> = 8.0x1052 erg. In other words, there must be a double pulses: the first one due only to the νe and the second to the normal and standard d+ γ This interaction gives two signals in the time coincidence: the prompt positrons pulse with energy Eel = Eν – 0.8 MeV followed by a gamma pulse of energy Eγ = 2.2 MeV with an average delay of ~190 µs. This double pulses detection gives a good signature for the reaction of neutrino capture. A careful and systematic study of the low-energy radioactivity background spectrum was performed. Fig 3 shows the Mt. Blanc detector. 2221 4 22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 collapsing star but delayed by about ~5 hrs compared to the first one. Now, with this new model and new concept of rotating collapsar we can again reinterpreted the experimental results obtained with neutrino detectors during the explosion time of SN1987a on February 23, 1987. Let us consider the various detectors operating during the SN explosion, it must be take into account that: 1.- two neutrino burst separated by a time tgrav ~ 5 h. 2.- The first neutrino burst are due to νe with a total energy Eν = 8.9x1052 erg; the neutrino energy spectrum is hard and asymmetric with mean energy in the range 25-50 MeV; the duration of the neutrino radiation is ~3-6s. 3.- The second neutrino burst corresponds to the standard collapse theory. They show that taking into account the detection threshold the number of event recorded by LSD is 5, 2 for Kamioka and 1 for Baksan detector. They shown that if only almost electron neutrinos with mean energy of ~30-40 MeV were emitted in the first collapse, than the experimental data correspond to the scenario for the rotational mechanism of the SN explosion. 6. TIME COINCIDENCES AMONG SEVERAL DETECTORS DURING SN 1987. If we consider the double bang of the 1987a SN explosion as a possible explanation of the double pulses detected on Feb. 23, it is worthwhile to remember that there is still another anomaly effect, which is presented during the SN explosion time. This effect is the strange sequences of pulses in coincidence among the detectors (three underground neutrino detectors and two gravitational antennas). Such coincidences pulses was found firstly among LSD and gravitational antennas and subsequently among LSD and Kamioka and Baksan. The results of the analysis made by independent groups has been presented and discussed at the 14th Texas Symposium (Denver, 1988) by G. Pizzella [11], by A.E. Chudakov [12] and by O. Saavedra [13]. The analysis that these groups presented at the Symposium shows a strange activity of coincidences (accidentals?) in a period about two hrs around the Mt. Blanc event. Although we did not expected to have such coincidences among the various experiments the independent analysis of Chudakov shows clearly a positive result of the fantastic nature of the phenomenon in question. Chudakov [12] made an independent analysis that unambiguously confirmed the analysis made by our LSD group. Whether the pulses from several detectors are real coincidence or not, probably we will never know because we cannot experience it even for the next SN. 5. A POSSIBLE EXPLANATION OF LSD EFFECT The neutrinos with energies 30-40 MeV and duration of the burst of ~3-6 s can be recorded by the detector nuclei by the reactions: νe + (A,Z) e- +(A,Z+1) νe + (A,Z) e- + (A,Z+1)*, νe + (A,Z) ν'e + (A,Z)* The detectors operating on February 23, 1987 contained either oxygen, mainly 16O (Kamioka and IMB) or carbon, mainly 12C and iron 56Fe (LSD and Baksan). It was seeing that the cross section σνe for iron at Eν, 40 Mev exceed the σνe for oxygen by more than a factor 20 (σνe (56Fe) >20(σνe (16O)) Therefore, at this energies, the number of (νe A) interactions in LSD (200 ts of Fe) is larger than that in the Kamioka (1900t of 16O). The partial cross sections calculated for the reactions 56 νe + 56Fe Co* + e- for Eν = 40 MeV is calculated. The threshold for such a reaction is 8.16 MeV. An electron can be produced with an energy in the interval 31.8-24.8 MeV accompanied by a cascade and γ-ray photons with a total energy from 3.54 to 10.54 MeV. The calculation the authors made, indicate that the interactions of electron neutrinos with Eν = 40 MeV in a 2-3 cm-thick iron layer located between two scintillation layers many more γ-rays photons than electrons fall into the scintillation detector. The mean energy of these particles are ~(7-9) MeV. The authors calculated the number of events recorded in the experiments operating during the SN explosion and in particular at the time of Mt. Blanc experiment .The results estimated are consistent with the experimental data. 2221 7. CONCLUSION It appear now that a new model can explain the pulses detected by LSD at Mt Blanc, without contradiction with the other detectors during the SN explosion. After 18 years we are still learning some more details of the SN explosion mechanism. The most important thing now is the difference between the LSD and the other detectors: at LSD we have used ~200 t of Fe enough for detection of the first burst of electron neutrinos. According to this new mechanism, the first phase is peculiar in that a rotating collapsar is formed in it with the emission of very hard electron neutrino spectrum and almost complete absence of electron anti-neutrinos and other type of neutrinos. This not only allows us to confirm the above 5 22nd Texas Symposium on Relativistic Astrophysics at Stanford University, Dec. 13-17, 2004 properties but also justify why other neutrino detectors have not recorded the first neutrino signal. The second neutrino pulse detected by Kamioka, IMB and Baksan and not in the LSD detector (although LSD detected only one pulse) is due to the normal SN standard explosion. Why LSD was not detected such pulses is merely because the intensity of neutrinos is very low and LSD is not large enough to detect it. As far as the strange pulses coincidences it could be so easy to eject it as pure coincidence or due to fluctuations, just two hrs around the Mt. Blanc detector, because we have not any other way to test it, however it is worth while to remember that such effect is present in our data. [3] [4] [5] [6] [7] [8] [9] [10] [11] [12] References [1] [2] 2221 [13] Castagnoli et al. I.A.U. Circular No. 4323 (1987) V.S. Imshennik and O.G. Ryazhskaya, Astron. 6 Lett. 30,14 (2004) M. Aglietta et al. Europhys. Lett. 3, 1321 (1987) K.Hirata et al. Phys. Rev. Lett. 58, 1490 (1987) M. Aglietta et al. Europhys. Lett. 3, 1321 (1987) R. Bionta et al. Phys. Rev. Lett. 58, 1494 (1987) E.N. Alexeev et al. JETP lett. 45, 589 (1987) G.G. Reffelt astro-ph/0105250 and references therein G. Badino et al. Nuovo Cimento 7, 573 (1984) D.K. Nadyozhin and V.S. Imshenik astro-ph/0501002. E. Amaldi et al. Proc. 14th Texas Symposium Ed. E.J. Fenives, Ann. NY Acad. Science 571 561 (1989). A. E. Chudakov 14th Texas Symposium, ibid 577 (1989) M.Aglietta et al. 14th Texas Symposium, ibid 584 (1989)