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compact binary mergers as the origins of r process
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compact binary mergers as the origins of r-process elements Shinya - - PowerPoint PPT Presentation

compact binary mergers as the origins of r-process elements Shinya Wanajo (Sophia Univ. / RIKEN iTHES) with Y. Sekiguchi (Toho U), N. Nishimura (Keele U), K. Kiuchi (YITP), K. Kyutoku (RIKEN), M. Shibata (YITP), Y. Ishimaru (ICU), T. Ojima


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SLIDE 1

compact binary mergers as the origins of r-process elements

Shinya Wanajo (Sophia Univ. / RIKEN iTHES) with

  • Y. Sekiguchi (Toho U), N. Nishimura (Keele U), K. Kiuchi (YITP), K. Kyutoku (RIKEN),
  • M. Shibata (YITP), Y. Ishimaru (ICU), T. Ojima (ICU), N. Prantzos (IAP)

Nuclear Physics, Compact Stars, and Compact Star Mergers 2016 October 17-November 18, 2016, YITP, Kyoto, Japan

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SLIDE 2

NPCSM2016 Wanajo 2

  • rigin of gold (r-process elements) is sWll unknown…

www.carWer.jp

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SLIDE 3

who made the r-process elements?

neutron-star mergers (since LaZmer+1974; Symbalisty+1982) v n-rich ejecta from coalescing NS-NS or BH-NS v recent studies show promise core-collapse supernovae (since Burbidge+1957; Cameron 1957) v n-rich ejecta nearby proto-NS v typical SNe appear to make

  • nly weak r-process nuclei

NPCSM2016 Wanajo 3

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SLIDE 4

“universality” of the r-process

surviving old stars record nucleosynthesis memories in the early universe v r-process enhanced stars show constant abundance paaerns for 50 < A < 80 v the r-process appears to be robust for A ≥ 56 and to have variaWons for A < 50 and A > 80

NPCSM2016 4

Atomic number

a b c

log Relative log log –1 1 –12 –10 –8 –6 – 4 2 30 40 50 60 70 80 90 –1 1

Average abundance offsets with respect to Arlandini et al. (1999) ‘‘stellar model’’

CS 22892-052: Sneden et al. (2003) HD 115444: Westin et al. (2000) BD+17°324817: Cowan et al. (2002) CS 31082-001: Hill et al. (2002) HD 221170: Ivans et al. (2006) HE 1523-0901: Frebel et al. (2007)

Individual stellar abundance offsets with respect to Simmerer et al. (2004)

Wanajo

Sneden+2008

CS 31082-001; www.eso.org

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SLIDE 5

supernovae: not such neutron-rich?

v supernova models (ECSN and neutrino-driven wind) explain producWon of only weak r- elements up to A ~ 110

NPCSM2016 5 Wanajo

Nishimura, Takiwaki, Thielemann 2015

  • 3
  • 2
  • 1

1 2 80 120 160 200 240 abundance, Y mass number, A prompt: B11β1.00 B12β0.25 B12β1.00 B12β4.00 delayed: B11β0.25

mass number abundance 50 100 150 200 250 10-9 10-8 10-7 10-6 10-5 10-4 10-3 10-2

M = Msun 1.2 1.4 1.6 1.8 2.0 2.2 2.4 solar r-abundance

Wanajo 2013

v magneWcally driven explosions may produce heavy r-process elements (but depending on unconstrained free parameters)

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SLIDE 6

NS merger scenario: most promising?

v coalescence of binary NSs expected ~ 10 – 100 per Myr in the Galaxy v first ~ 0.1 seconds dynamical ejecWon of n-rich maaer up to Mej ~ 10-2 M¤ (today’s talk) v next ~ 1 second neutrino or viscously driven wind from the BH accreWon torus up to Mej ~ 10-2 M¤ ?? (see the talk by R. Fernandez)

www.mpa-garching.mpg.de

NPCSM2016 Wanajo 6

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SLIDE 7

neutron star mergers: too neutron-rich?

v fission cycle leads to robust r-paaern for only A > 120 with too small A < 120 nuclei v fission cycle itself is not “the” r-process

10-7 10-6 10-5 10-4 10-3 10-2 10-1 100 50 100 150 200 250

1.35-1.35M

  • NS

1.20-1.50M

  • NS

Mass fraction A Solar

Goriely+2011 (also similar results by Korobkin+2011; Rosswog+2013)

NPCSM2016 Wanajo 7

Wdal (or weakly shocked) ejecWon

  • f “pure” n-maaer with Ye < 0.1

0.015 0.021 0.027 0.033 0.039 0.045 0.051

1.35–1.35Mo NS

Ye mass fraction

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SLIDE 8

1.3+1.3 M¤ neutron star merger with

full-GR and neutrino transport (SFHo)

simulation by Yuichiro Sekiguchi

NPCSM2016 Wanajo 8

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SLIDE 9

NPCSM2016 Wanajo 9

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SLIDE 10

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r-process in merger ejecta (Ye = 0.09) (n, γ) and β-decay based on HFB-21

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SLIDE 11

NPCSM2016

weak interac?on saves merger scenario

v positron capture and neutrino absorpWon on free nucleons result in less neutron-rich ejecta with Ye ~ 0.1-0.45

Wanajo 11

250 mass number abundance 50 100 150 200 250 10-8 10-7 10-6 10-5 10-4 10-3 10-2 this work solar r-abundance

Ye mass fraction 0.0 0.1 0.2 0.3 0.4 0.5 10-4 10-3 10-2 10-1 100

v good agreement with full solar r-process range for A = 90-240 (similar result by Goriely+2015 but by Radice+2016)

Ye distribuWon in the ejecta nucleosynthesis abundances in the ejecta Wanajo+2014

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SLIDE 12

Recent result with finite-temperature EOS

Multi-EOS study (Thanks to M. Hempel) GR ¡approximate ¡ν-rad

hydro simulation

Adopted EOS

TM1 (Shen EOS)

TMA

DD2

IUFSU

SFHo

Consistent with

NS radius estimation Chiral effective theory

14.5km 13.2km 11.8km

NPCSM2016 Wanajo 12

Sekiguchi+2015; 1.35+1.35 M¤ NSs

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SLIDE 13

abundance

  • 3
  • 2
  • 1

1 TM1 (1.35+1.35) DD2 (1.35+1.35) SFHo (1.35+1.35) solar r-abundance atomic number relative to SFHo 40 50 60 70 80 90

  • 1.0
  • 0.5

0.0 0.5 1.0

mass number abundance 50 100 150 200 250 10

  • 8

10

  • 7

10

  • 6

10

  • 5

10

  • 4

10

  • 3

10

  • 2

TM1 (1.35+1.35) solar r-abundance DD2 (1.35+1.35) SFHo (1.35+1.35)

NPCSM2016

dependence on EOSs

v soqer EOS predicts less heavy r-process products, but v effects of EOSs are mild to r-process (good for universality?)

Wanajo 13

Wanajo+2016; in prep.

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SLIDE 14

NPCSM2016

uniqueness of double NS binaries

v binaries have various NS masses (1.2-2.0 M¤), but for v double NS binaries (~ 1.21-1.43 M¤, but see MarWnez+2015)

Wanajo 14

Kiziltan+2013 NS+WD NS+NS NS+WD NS+NS

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SLIDE 15

Unequal mass NS-NS system: SFHo1.25-1.45

Orbital plane : Tidal effects play a role, ejecta is neutron rich Meridian plane : shock + neutrinos play roles, ejecta less neutron rich

NPCSM2016 Wanajo 15

1.25 + 1.45 M¤

Sekiguchi+2016; 1.35+1.35, 1.30+1.40, 1.25+1.45 M¤

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SLIDE 16

NPCSM2016

dependence on mass ra?os (SFHo)

v small asymmetry predicts small variaWon in light r-process products v uniqueness of the double NSs may be the origin of the universality?

Wanajo 16

Wanajo+2016; in prep.

mass number abundance 50 100 150 200 250 10

  • 8

10

  • 7

10

  • 6

10

  • 5

10

  • 4

10

  • 3

10

  • 2

SFHo (1.25+1.45) solar r-abundance SFHo (1.30+1.40) SFHo (1.35+1.35)

abundance

  • 3
  • 2
  • 1

1 SFHo (1.25+1.65) SFHo (1.25+1.55) SFHo (1.25+1.45) SFHo (1.30+1.40) SFHo (1.35+1.35) solar r-abundance atomic number relative to 1.3+1.4 40 50 60 70 80 90

  • 1.0
  • 0.5

0.0 0.5 1.0

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SLIDE 17

Argast+2004

Long merger timescale (~100 Myr) could cause the “delayed” appearance of Eu !?

  • 1

1 2

  • 5
  • 4
  • 3
  • 2
  • 1

[Eu/Fe] [Fe/H]

tNSM =100 Myr

Matteucci+2013

<-2.5 <-2.5
  • 2
  • 1
1 2
  • 4
  • 3
  • 2
  • 1
[Ba/Fe] [Fe/H] NSM7s NSM7
  • 1.5
  • 1
  • 0.5

0.5 1 1.5 2 2.5

  • 4
  • 3
  • 2
  • 1

[Eu/Fe] [Fe/H]

Komiya+2014 Tsujimoto & Shigeyama 2014

tNSM :1 10 100 Myr tNSM =10 Myr tNSM ∼10 Myr

NSMs with long merger time cannot explain observed scatters in metal poor stars??

NPCSM2016 Wanajo 17

Serious Problem in Chem. Evol. with NSMs

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SLIDE 18

Forma?on Scenario of Sub-halos

One of the most plausible formation scenarios of dwarf galaxies: As stars are formed, the ISM is ejected from a galaxy by SNe because of shallow grav. potential. Star Formation Rate (SFR) and Gas Outflow Rate (OFR) The key parameters are Basic chemical evolution suggests <[Fe/H]> ∝ SFR OFR if IMF is universal. (e.g., Pagel 1991, Prantzos 2008)

NPCSM2016 Wanajo 18

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SLIDE 19

the total number of NSMs in low mass sub-halos must be extremely small!!

k

k

  • In case of 104 M¤ sub-halos,

the average number of NSMs is ~0.1 It means only one sub-halo out of ten experiences a NSM event and stars in such sub-halo should show strong enhancement in Eu

NPCSM2016 Wanajo 19

rareness of mergers in low-mass sub-halos

Ishimaru, Wanajo, Prantzos 2015 108 107 106 105 104

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SLIDE 20

NPCSM2016 Wanajo 20

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SLIDE 21

StochasWc Chemical EvoluWon of sub-halos with NSMs

Ojima, Ishimaru, Wanajo, & Prantzos, in prep.

Based on this scenario, we examine enrichment of each sub-halo by NSMs, using a Monte-Carlo method. According to the sub-halo mass function; dN/dM* ∝ M*

  • 1.7,

total number of model sub-halos which form the Galactic halo are given as follows: stellar mass [M¤] 104-105 105-106 106-107 107-108 108

  • 2x108
  • Num. of

sub-halos 741 147 29 6 1 Mean

  • Num. of

NSMs/SH 0.174 1.75 19.1 184 694

NPCSM2016 Wanajo 21

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SLIDE 22

SFR / Mgas∝ (M*)+0.2 OFR / Mgas∝ (M*)-0.1

If the Galactic halo was formed from sub-halos with mass-dependent SFR & OFR, NSMs with long coalescence time (~100 Myr) can well explain observed [r/Fe] in metal-poor stars

  • 2
  • 1

1 2

  • 4
  • 3
  • 2
  • 1

[Eu/Fe] [Fe/H]

  • 2
  • 1

1 2

  • 4
  • 3
  • 2
  • 1

[Ba/Fe] [Fe/H]

1 4 5 5.5

log10(n*)

[Ba/Fe] [Eu/Fe]

NPCSM2016 Wanajo 22

the best fit model (tNSM = 100 Myr)

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SLIDE 23

[r/Fe] [Fe/H]

  • 2 -1 0 1 2

Sr (a)

  • 4 -3 -2 -1 0

[Fe/H]

Msub = 104 Msol

  • 2 -1 0 1 2

Sr (a)

  • 4 -3 -2 -1 0

Ba (b)

  • 4 -3 -2 -1 0

[Fe/H]

  • 2 -1 0 1 2

Sr (a)

  • 4 -3 -2 -1 0

Ba (b)

  • 4 -3 -2 -1 0

Eu (c)

  • 4 -3 -2 -1 0

1 2 4 5 5.5

log10(n*)

In particular, this scenario predicts 1 out of 10 UfDs (~104M¤) shows extremely high [r/Fe], which is consistent with observational data of UfDs!

  • , ●: Reticulum II

(Roederer+16, Ji+16) 104-104.1M¤ sub halos NSMs occur in 9 out of 138 SHs

NPCSM2016 Wanajo 23

ultra-faint dwarf (UfD) : Re?cullum II

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SLIDE 24

v NS mergers: very promising site of r-process

  • dynamical ejecta can explain the r-abundances in metal-poor stars
  • uniqueness of double NS masses may be origin of the universality

v hierarchical, stochasWc GalacWc chemical evoluWon of r-elements

  • observaWonal aspects of r/Fe are well explained with tNSM = 100 Myr
  • consistent with high r/Fe in one (ReWcullum II) out of 10 UfDs

summary and outlook

NPCSM2016 Wanajo 24