A clumpy multiphase CGM in massive haloes at z~3
What matuer(s) around galaxies? Durham – 20 June 2017
Gabriele Pezzulli (ETH Zurich) Sebastiano Cantalupo Rafgaella Anna Marino Elena Borisova Ann-Christine Vossberg Sofja Gallego Saeed Sarpas
A clumpy multiphase CGM in massive haloes at z~3 Gabriele - - PowerPoint PPT Presentation
A clumpy multiphase CGM in massive haloes at z~3 Gabriele Pezzulli (ETH Zurich) Sebastiano Cantalupo Rafgaella Anna Marino Elena Borisova Ann-Christine Vossberg Sofja Gallego Saeed Sarpas What matuer(s) around galaxies? Durham 20
What matuer(s) around galaxies? Durham – 20 June 2017
Gabriele Pezzulli (ETH Zurich) Sebastiano Cantalupo Rafgaella Anna Marino Elena Borisova Ann-Christine Vossberg Sofja Gallego Saeed Sarpas
(Trainor & Steidel 2012)
(Trainor & Steidel 2012)
Borisova et al. (2016)
OBSERVED Surface brightness
Borisova et al. (2016)
OBSERVED Surface brightness
Borisova et al. (2016)
OBSERVED Surface brightness
Borisova et al. (2016)
OBSERVED Surface brightness INTRINSIC Density profjle (volume average)
Borisova et al. (2016)
OBSERVED Surface brightness INTRINSIC Density profjle (volume average)
(Trainor & Steidel 2012)
(Cantalupo + 2014)
(Trainor & Steidel 2012)
Several physical scenarios, e.g.
Several physical scenarios, e.g.
M = Mach number
Federrath & Klessen (2013)
e.g. Federrath & Klessen (2013)
Several physical scenarios, e.g.
M = Mach number
Federrath & Klessen (2013)
Kritsuk & Norman (2002)
e.g. Federrath & Klessen (2013)
fV = volume fjlling factor
Several physical scenarios, e.g.
M = Mach number
Federrath & Klessen (2013)
Kritsuk & Norman (2002)
e.g. Federrath & Klessen (2013)
e.g. thermal instability (or Kelvin-Helmholtz, see Ann-Christine’s fmash talk) fV = volume fjlling factor e.g.
Several physical scenarios, e.g.
M = Mach number
Federrath & Klessen (2013)
Kritsuk & Norman (2002)
e.g. Federrath & Klessen (2013)
e.g. thermal instability (or Kelvin-Helmholtz, see Ann-Christine’s fmash talk) fV = volume fjlling factor e.g.
+ absorption (Prochaska et al. 2013)
Size of nebula ≈ 100 kpc Size of “clump”
Pressure equilibrium: Filling factor:
Pressure equilibrium: Filling factor:
Pressure equilibrium: Filling factor:
Range of plausible (consistent) clumping factor
Range of plausible (consistent) clumping factor Minimum baryons in the CGM Constraints to:
Minimum baryons in the CGM Constraints to:
Typical “expected” value, due to ejective feedback at high z e.g. Liang et al. (2016) Mitchell, priv. comm. (EAGLE)
Minimum baryons in the CGM Constraints to:
Typical “expected” value, due to ejective feedback at high z e.g. Liang et al. (2016) Mitchell, priv. comm. (EAGLE) Assuming (Trainor & Steidel 2012)
(Trainor & Steidel 2012)
Typical “expected” value, due to ejective feedback at high z e.g. Liang et al. (2016) Mitchell, priv. comm. (EAGLE)
Minimum baryons in the CGM Constraints to:
(Trainor & Steidel 2012)
Assuming (Trainor & Steidel 2012)
Typical “expected” value, due to ejective feedback at high z e.g. Liang et al. (2016) Mitchell, priv. comm. (EAGLE)
Minimum baryons in the CGM Constraints to:
Typical “expected” value, due to ejective feedback at high z e.g. Liang et al. (2016) Mitchell, priv. comm. (EAGLE)
Minimum baryons in the CGM Constraints to:
Low CGM fraction (f< 0.4) “marginally consistent” with MUSE QSO nebulae Require: