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Asteroseismology Reveals Strong Internal Magnetic Fields in Red Giant Stars

Asteroseismology Reveals Strong Internal Magnetic Fields in Red Giant Stars

KASC8 / TASC1 Meeting, Aarhus (Denmark)

Matteo Cantiello

June 16, 2015
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  1. Asteroseismology Reveals Strong Internal Magnetic Fields in Red Giant Stars

    J.Fuller (Caltech, KITP) & M.Cantiello (KITP) Collaborators: D. Stello, R. A. Garcia, L. Bildsten, T. Bedding, D. Huber, V. Silva Aguirre
  2. evanescent zone g-mode cavity p-mode cavity νmax p-mode cavity (envelope)

    g-mode cavity (core) evanescent zone Courtesy: Dennis Stello Mixed Modes
  3. evanescent zone g-mode cavity p-mode cavity νmax p-mode cavity (envelope)

    g-mode cavity (core) evanescent zone Courtesy: Dennis Stello Mixed Modes 2
  4. Mosser et al. 2012 Puzzle: Suppressed Dipolar Modes Stars evolve

    this direction Stars with Suppressed Dipoles
  5. Mosser et al. 2012 Puzzle: Suppressed Dipolar Modes Stars evolve

    this direction Stars with Suppressed Dipoles Important fact: l=0 normal, l=1 suppressed!
  6. Core Mode Visibility Not to Scale! In normal red giants

    with mixed modes, wave energy that tunnels into the core eventually tunnels back out to produce the observed oscillation mode
  7. Excitation Damping Convective Envelope p-modes B Alfven Waves Magneto Gravity

    Waves Evanescent Region Core Not to Scale! At equilibrium, damping and excitation rate balance each other (Dupret et al. 2009)
  8. Excitation Damping Convective Envelope p-modes B Alfven Waves Magneto Gravity

    Waves Evanescent Region Core Not to Scale! For suppressed mixed modes let’s assume that all the energy leaking into the g-mode cavity never makes it back to the envelope At equilibrium, damping and excitation rate balance each other (Dupret et al. 2009)
  9. Excitation Damping Convective Envelope p-modes B Alfven Waves Magneto Gravity

    Waves Evanescent Region Core Not to Scale! Transmission through the evanescent region Envelope crossing time At equilibrium, damping and excitation rate balance each other (Dupret et al. 2009)
  10. Convective Envelope p-modes B Alfven Waves Magneto Gravity Waves Evanescent

    Region Core One can write the ratio of visibility of suppressed/normal modes as: Envelope crossing Inverse of the envelope damping rate (typical value for RGB ~ 10d) Not to Scale! norm e.g. Corsaro et al. 2015 r2 r1
  11. 0 100 200 300 400 500 nmax(µHz) 0.0 0.2 0.4

    0.6 0.8 1.0 1.2 V2 Normal Stars Suppressed Stars KIC 8561221 KIC 9073950 Stars evolve this direction
  12. 0 100 200 300 400 500 nmax(µHz) 0.0 0.2 0.4

    0.6 0.8 1.0 1.2 V2 Normal Stars Suppressed Stars KIC 8561221 KIC 9073950 Fuller + Cantiello et al. (submitted to Science) Stars evolve this direction
  13. 0 100 200 300 400 500 nmax(µHz) 0.0 0.2 0.4

    0.6 0.8 1.0 1.2 V2 Normal Stars Suppressed Stars KIC 8561221 KIC 9073950 Fuller + Cantiello et al. (submitted to Science) Stars evolve this direction Conclusion: Suppressed dipoles explained by a mechanism efficiently trapping wave energy in the core
  14. In the presence of strong B-fields, magnetic tension forces can

    become comparable to buoyancy Critical Field Strength Lorentz Force ~ Buoyancy Force
  15. Magnetic Greenhouse Effect Fuller + Cantiello et al. (submitted to

    Science) Dipolar waves “scattered” to high harmonic degrees l Magnetic fields break spherical symmetry in the core High l waves trapped in the core Reese et al. 2004, Rincon & Rieutord 2003, Lee 2007,2010, Mathis & De Brye 2010,2012
  16. Magnetic Greenhouse Effect Fuller + Cantiello et al. (submitted to

    Science) Dipolar waves “scattered” to high harmonic degrees l Magnetic fields break spherical symmetry in the core High l waves trapped in the core Reese et al. 2004, Rincon & Rieutord 2003, Lee 2007,2010, Mathis & De Brye 2010,2012 Typical Critical B-field ~ 105 G
  17. Courtesy: Kyle Augustson  Convective core dynamos on the MS:

    Beq~105 G  Magnetic field topology is complex  Flux conservation can easily lead to B~106-107 G on the RG  Stable magnetic configurations of interlocked poloidal+toroidal fields exist in radiative regions Prendergast 1956, Kamchatnov 1982, Mestel 1984, Braithwaite & Nordlund 2006, Duez et al. 2010 Brun et al. 2005 2Msun
  18.  New Asteroseismic technique allowing to measure / put limits

    on stellar internal magnetic fields for the first time! Droopy Fuller + Cantiello et al. (submitted to Science) (Garcia+ 2014)  This technique can be applied to thousand of red giants
  19. Conclusions:  In red giants, strong core magnetic fields create

    a magnetic greenhouse effect that traps oscillation mode energy within the core  The effect is created by spherical symmetry-breaking caused by magnetic fields  Suppressed dipole modes reveal the presence of strong internal magnetic fields  Fields of roughly 105 G sufficient for suppression
  20.  New Asteroseismic technique allowing to measure / put limits

    on stellar internal magnetic fields for the first time!  KIC 8561221 has BH-shell ~ 2x107 G  This technique can be applied to thousand of red giants Stars evolve this direction Droopy Fuller + Cantiello et al. (submitted to Science)
  21.  Sun-like stars do not posses strong internal magnetic fields

    during the MS  ~ 60% of intermediate mass stars have powerful convective core dynamos during the MS  Convective Core dynamo generated fields are likely to assemble into stable equilibrium configurations Stello, MC, JF et al. (Submitted) Convective Core Dynamo
  22. Asteroseismology in the year 2015 Space-Based Asteroseismology has opened a

    window into the interiors of Red Giants Made it possible to distinguish between H- and He-burning Red Giants (Bedding+ 2011, Mosser+ 14) Rotational Splitting of Mixed Modes Allowed to Measure degree of Differential Rotation (Beck+ 2012, Mosser+ 2012) Can we use red giants asteroseismology to probe other fundamental internal properties of stars?
  23. M < 2 MSun: Ignite He in a degenerate core

    M < 1.1 MSun: Core masses below S-C limit. In HE and TE throughout H-shell burning. No H.gap. Long- lived phase (~Gyrs) [subgiant- branch] M = 1.1-1.5 MSun: same as M< 1.1 MSun, but small convective cores during core H-burning: ‘hook’ in the evolution M = 1.5-2.0 MSun: Do exhibit a small H.gap as they reach the S-C limit (mass limit above which an inert core can not remain in TE) before their cores become degenerate Huber et al. 2011 Stochastically Excited Oscillations