self regulated star formation
play

Self-regulated star formation Andreas Burkert C. Dobbs, E. - PowerPoint PPT Presentation

Self-regulated star formation Andreas Burkert C. Dobbs, E. Ntormousi, K. Fierlinger, Bigiel et al. J. Ngoumou, J. Pringle, S. Walch + SINS Munich Santa Cruz Evidence for self-regulation SFR = M H 2 with sf 1 2 10


  1. Self-regulated star formation Andreas Burkert C. Dobbs, E. Ntormousi, K. Fierlinger, Bigiel ¡et ¡al. ¡ J. Ngoumou, J. Pringle, S. Walch + SINS

  2. Munich

  3. Santa Cruz

  4. Evidence for self-regulation SFR = M H 2 with τ sf ≈ 1 − 2 ⋅ 10 9 yrs τ sf Genzel et al. 11 • τ sf is almost independent of redshift • Gas depletion timescale 50 times greater than local free-fall timescale. τ ff  τ sf < τ Hubble continuous replenishment Bouché et al. 07, McKee & Ostriker 08, Genzel et al. 10,11, Daddi et al. 10

  5. Turbulence in the ISM z=2 [ ] σ km / s (Dib, Bell & Burkert 2006) (Genzel et al. 10,11) z=0 SFR/Area

  6. Numerical simulations of the molecular web ( Dobbs, Burkert & Pringle 11a,b) • 3d SPH simulations (Bate et al. 95) • Fixed galactic gravitational potential (stellar disk + halo) • Self-gravity of the gas component included • Calculations with and without an additional 2 or 4 armed spiral potential • Heating (supernovae + FUV background) • Cooling : radiative + gas-grain energy transfer + recombination on grains • Stars form when a local molecular region collapses and its density exceeds n crit = 250 cm − 3 • A fraction ε of the gas is assumed to turn into stars that heat the environment with an energy (winds and SN) of E SN = ε M dense ⋅ 10 51 ergs ε ≈ 2 − 5% 160 M 

  7. Calculation with 5 % efficiency Dobbs, Burkert & Pringle 11a,b

  8. Filamentary interarm features (spurs) Dobbs, Burkert & Pringle 11a,b

  9. Feedback puffs up disks Dobbs, Burkert & Pringle 11a,b

  10. Star formation timescale SFR = M H 2 with τ sf ≈ 1 − 2 ⋅ 10 9 yrs τ sf τ sf

  11. Gas mass fraction and volume filling factor: 5% efficiency

  12. 1. Collisions by local gravitational instability and irregular gas motions generate massive clouds and drive internal turbulence

  13. 2. Stellar feedback disperses clouds and drives irregular gas motions in the molecular web.

  14. The molecular web Schneider et al. 2010

  15. Gravitational instabilities and star formation timescale + n ( t ) ( ) with τ = 2 ⋅ 10 7 yrs ρ  ρ 0 exp t / τ

  16. Gravitational disk instabilities (Toomre 1964; Goldreich & Lynden-Bell 65; Elmegreen 94; Kim & Ostriker 01, 06) Gaseous disks will self-regulate themselves into a state of marginal stability ( Dekel et al. 09; Bournaud et al. 09; Krumholz & Burkert 10; Elmegreen & Burkert 10; Genzel et al. 10, Burkert et al. 11; Dobbs et al. 11a,b ) Q ≡ κσ π G Σ ≈ 0.68...1 κ = 2 Ω

  17. Growth rate of gravitational instabilities: σ ( ) -1 → τ Toomre = 0.1 ⋅τ orb ≈ 2 ⋅ 10 7 yrs π G Σ = κ − 1 = τ Toomre = 2 Ω Q = 1 τ orb  R vir  H − 1 V vir τ SF ≈ 10 9 yrs ≈ 50 ⋅ τ Toomre ≈ τ Toomre / ε Gravitational instabilities affect galactic disk evolution What determines the star formation efficiency?

  18. Gas velocity dispersion SN driven SN driven Gravity Gravity driven driven

  19. What determines the star formation efficiency? SN driven SN driven Gravity Gravity driven driven

  20. Higher gas surface densities/gas fractions Q = 1 → σ / v rot  f gas SN driven Gravity Gravity driven driven The gravity driven mode becomes more dominant for higher gas fractions.

  21. Properties of z=2 fast rotating disk galaxies Tacconi et al. (2010) • Very high molecular gas fractions • High velocity dispersions • Dominated by massive clumps

  22. Gravity driven mode: formation of giant clumps

  23. Fraction of retrograde clouds Q driven supernova driven

  24. -7 -8 -9 y -10 -11 2 kpc -1 0 1 2 3 4 x Genzel et al. (2011) High-z disks: Q-driven mode?

  25. -7 -8 -9 y -10 -11 2 kpc -1 0 1 2 3 4 x Genzel et al. (2011) 2 High-z disks: Q-driven mode? 1 Rotationally supported minidisks 0 z v rot ≈ 200km / s Expected: -1 -2 v rot ≈ 10 − 40km / s Observed: -1 0 1 2 3 4 x

  26. Summary • The molecular web is regulated by gravitational instabilities and stellar feedback. • The star formation timescale is set by the timescale of global disk instabilities and the efficiency of star formation. • In the gravity-driven mode turbulence is regulated by Q ≈ 1 leading to massive , rotating cloud complexes and massive star clusters • In the feedback-driven mode turbulence is regulated by stellar feedback leading to Q>1 and a power-spectrum of cloud masses, with highly turbulent clouds and negligible rotation . Galaxies might prefer to live in the transition region from gravity-driven to stellar feedback driven turbulence star formation efficiency

Recommend


More recommend