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Fast neutrino flavor conversions in a supernova: Emergence, evolution, and effects
Zewei Xiong, Meng-Ru Wu, Manu George, Chun-Yu Lin, Noshad Khosravi Largani, Tobias Fischer, and Gabriel Martínez-Pinedo
Phys. Rev. D 109, 123008 – Published 3 June 2024
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Abstract
Fast flavor conversions (FFCs) of neutrinos, which can occur in core-collapse supernovae (CCSNe), are multiangle effects. They depend on the angular distribution of the neutrino’s electron lepton number (ELN). In this work, we present a comprehensive study of the FFCs by solving the multienergy and multiangle quantum kinetic equations with an extended set of collisional weak processes based on a static and spherically symmetric CCSN matter background profile. We investigate the emergence and evolution of FFCs in models featuring different ELN angular distributions, considering scenarios with two and three neutrino flavors. The spectrogram method is utilized to illustrate the small-scale spatial structure, and we show that this structure of neutrino flavor coherence and number densities in the nonlinear regime is qualitatively consistent with the dispersion relation analysis. On the coarse-grained level, we find that different asymptotic states can be achieved following the FFCs depending on the locations and shapes of the ELN distributions, despite sharing a common feature of the elimination of the ELN angular crossing. While equilibration among different neutrino flavors may be achieved immediately after the prompt FFCs, it is not a general outcome of the asymptotic state, as subsequent feedback effects from collisional neutrino-matter interactions come into play, particularly for cases where FFCs occur inside the neutrinosphere. The impacts of FFCs and the feedback effect on the net neutrino heating rates, the equilibrium electron fraction of CCSN matter, and the free-streaming neutrino energy spectra are quantitatively assessed. Other aspects including the impact of the vacuum term and the coexistence with other type of flavor instabilities are also discussed.
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- Received 29 February 2024
- Accepted 2 May 2024
DOI:https://doi.org/10.1103/PhysRevD.109.123008
© 2024 American Physical Society
Physics Subject Headings (PhySH)
- Research Areas
Neutrino oscillationsParticle astrophysics
- Physical Systems
Neutrinos
Gravitation, Cosmology & Astrophysics
Authors & Affiliations
Zewei Xiong1,*, Meng-Ru Wu2,3,4, Manu George2, Chun-Yu Lin5, Noshad Khosravi Largani6, Tobias Fischer6, and Gabriel Martínez-Pinedo1,7
- 1GSI Helmholtzzentrum für Schwerionenforschung, Planckstraße 1, 64291 Darmstadt, Germany
- 2Institute of Physics, Academia Sinica, Taipei 11529, Taiwan
- 3Institute of Astronomy and Astrophysics, Academia Sinica, Taipei 10617, Taiwan
- 4Physics Division, National Center for Theoretical Sciences, Taipei 10617, Taiwan
- 5National Center for High-performance Computing, Hsinchu 30076, Taiwan
- 6Institute of Theoretical Physics, University of Wroclaw, plac Maksa Borna 9, 50-204 Wroclaw, Poland
- 7Institut für Kernphysik (Theoriezentrum), Fachbereich Physik, Technische Universität Darmstadt, Schlossgartenstraße 2, 64289 Darmstadt, Germany
- *z.xiong@gsi.de
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Issue
Vol. 109, Iss. 12 — 15 June 2024
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![Fast neutrino flavor conversions in a supernova: Emergence, evolution, and effects (11) Fast neutrino flavor conversions in a supernova: Emergence, evolution, and effects (11)](https://i0.wp.com/cdn.journals.aps.org/development/journals/images/author-services-placard.png)
Images
Figure 1
Radial profiles of baryonic density, temperature , and (before and after attenuations) for a snapshot at the postbounce time . Orange, blue, and green vertical dashed lines indicate the gain radius, the radii of - and -spheres at , 40, and 35km, respectively.
Figure 2
Radial profiles of ELN distribution in models II–VII that have different attenuated profiles. The angular crossings of ELN are indicated by the location of curves with the white color. Model I (without attenuation) is not shown as it contains no ELN angular crossing.
Figure 3
Deepness ratios of the initial ELN distribution, , in models II–V (see text for the definition of ).
Figure 4
Growth rates as functions of at in models II (a)–(c)and V (d)–(f). The values of for the cases with and in (a) and (d) are multiplied by and , respectively, to show the scalability of the dispersion relation discussed in the text.
Figure 5
Growth rates as functions of and in models II (a)–(c) and V (d)–(f). The cyan dashed curve marks with maximum growth rates.
Figure 6
Maximum growth rates as functions of radius in models II (a) and V (b). For the cases with and , the values of are multiplied by and , respectively, for easier comparison. Black and orange dotted curves are obtained using the simple analytical formulas in Refs.[11, 135], respectively.
Figure 7
Maximum growth rates as functions of radius for in models II (a) and V (b). The gray shaded areas indicate the radial regions where ELN angular crossings exist in the initial ELN distribution without oscillations. Blue and red curves represent results with parameters in the cases c0v2 and c1v0, respectively. Dotted and solid curves represent the cases using without and with excluding the spurious noncollective modes, respectively. The dashed curve in (b)is with and with all the spurious modes excluded.
Figure 8
Evolution of the dimensionless ratio of off-diagonal mixing in (left) and its associated phase angle within a smaller radial range (right) for model II.
Figure 9
Spectrograms with respect to and for different models at different times (a)–(l). The color bar is for the Fourier transformed magnitude . The cyan dashed curve shows the with maximum growth rates calculated from LSA.
Figure 10
Radial profiles of neutrino number densities between and 40km at in models III and IIIa2.
Figure 11
Radial profiles of neutrino number densities for , , and in models II–VII (a)–(f).
Figure 12
Radial profiles of neutrino mean energies for , , , and in models II–VII (a)–(f).
Figure 13
Evolution of the angular distributions of the ELN, (upper row) and that of each neutrino species at (lower row) in models III (a),(b) and IV (c),(d).
Figure 14
Evolution of the angular distributions of the ELN, (upper row), and that of each neutrino species at (lower row) in models II (a),(b), III (c),(d), and IV (e),(f). Note that are shown in because most of neutrinos propagate outward.
Figure 15
Radial profiles of neutrino number densities (a) and mean energies (b)in model Vc0.
Figure 16
Comparison of the radial profiles of neutrino number density ratios between two-flavor (dashed) and three-flavor (solid) schemes for model II at (a), model IV at (b), and at (c). Note that the scales for heavy-lepton neutrinos are labeled on the right axes.
Figure 17
Comparison of the radial profiles of neutrino number density ratios (blue) in models II (a), III (b), and IV (c)at with different attenuation factors (blue), (green), (red), and (black in model II). Note that the scales for the ratio of are labeled on the right axes.
Figure 18
Comparison of the radial profiles of neutrino number density ratios between models IV and IVv2 at . The scale for the ratio of is labeled on the right axis.
Figure 19
Comparison of the specific heating-cooling rate after the prompt FFCs at (a) and in the asymptotic state at (b)for models II (blue), III (green), IV (cyan), and V (red). The original heating rates without flavor conversions are shown by the black curves and are indistinguishable for all models. The cyan dashed curve in (a)is for model IV at . The magenta curve in (c)is for model Vc0 at , compared to model V (red).
Figure 20
Comparison of the equilibrium electron fraction after the prompt FFCs (a) and at a later time (b)for models II (blue), III (green), IV (cyan), and V (red). The dashed curves show the corresponding profiles without flavor conversions for comparisons.
Figure 21
Free-streaming neutrino energy spectra at in models II (a), III (b), IV (c), V (d), VI (e), IIf3 (g), IIIf3 (h), and IVf3 (i). Note that the (f)shows the spectrum after the prompt FFC at in model IV for illustration. The dashed curves show the corresponding spectra without flavor conversions for comparisons.
Figure 22
Radial profiles of neutrino number density (a) and mean energy (b)based on boltztran (black), cose without NES (green), and cose with NES (red) in model I.