Stelios Kazantzidis Kavli Institute for Particle Astrophysics and Cosmology Kavli Institute for Particle Astrophysics and Cosmology Department of Physics.

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Stelios Kazantzidis Kavli Institute for Particle Astrophysics and Cosmology Kavli Institute for Particle Astrophysics and Cosmology Department of Physics and Astronomy Department of Physics and Astronomy Stanford University Stanford University Infalling Satellites and Structure of Galactic Disks in CDM Models

Collaborators Andrey Kravtsov Andrew Zentner James Bullock (UC Irvine) University of Chicago

 CDM structure formation models generically predict large amounts of substructure in the form of small, dense gravitationally bound subhalos orbiting within the larger potential.  Various observations and mass modeling indicate that the Milky Way has a rather thin stellar disk with a scale height of ~ 250 ± 60 pc (e.g., Kent et al. 1991; Freudenreich 1998; Dehnen & Binney 1998; Vallenari et al. 2000). Motivation  In the Milky Way disk a strong correlation exists between the three components of the velocity dispersion and stellar age (e.g., Quillen & Garnet 2000; Freeman & Bland-Hawthorn 2002).

Previous Studies Previous Studies: Quinn & Goodman 1986; Toth & Ostriker 1992; Quinn et al. 1993; Walker et al. 1996; Sellwood et al. 1998; Huang & Carlberg 1997; Velazquez & White 1999; Font et al. 2001; Ardi et al. 2003; Benson et al. 2004; Gaunthier et al Overview

Previous Studies Previous Studies: Quinn & Goodman 1986; Toth & Ostriker 1992; Quinn et al. 1993; Walker et al. 1996; Sellwood et al. 1998; Huang & Carlberg 1997; Velazquez & White 1999; Font et al. 2001; Ardi et al. 2003; Benson et al. 2004; Gaunthier et al Overview

Previous Studies Previous Studies: Quinn & Goodman 1986; Toth & Ostriker 1992; Quinn et al. 1993; Walker et al. 1996; Sellwood et al. 1998; Huang & Carlberg 1997; Velazquez & White 1999; Font et al. 2001; Ardi et al. 2003; Benson et al. 2004; Gaunthier et al Overview

Interaction of Disk Galaxies with Single Satellites Velazquez & White (1999) = 0.2M disk M sat = 0.2M Solar Radius  z o = Solar Radius  z o = 40%

Previous Studies Previous Studies: Quinn & Goodman 1986; Toth & Ostriker 1992; Quinn et al. 1993; Walker et al. 1996; Sellwood et al. 1998; Huang & Carlberg 1997; Velazquez & White 1999; Font et al. 2001; Ardi et al. 2003; Benson et al. 2004; Gaunthier et al Overview

Interaction of Disk Galaxies with Ensembles of CDM Satellites Font et al. (2001) > 0.2M disk M sat > 0.2M disk z=0 Gao et al. (2004)

 Disk galaxies have been notoriously difficult to form in ΛCDM cosmological simulations (angular momentum catastrophe- e.g., Navarro & Steinmetz 1997).  More recent investigations with higher resolution and new astrophysics (e.g., SNe feedback to delay cooling) have had more success but we are not there yet. Abadi et al. (2003) Governato et al. (2004,2006) Robertson et al. (2004) Sommer-Larsen et al. (2005) Abadi et al. (2003) Governato et al. (2004,2006) Robertson et al. (2004) Sommer-Larsen et al. (2005) Disks in Hierarchical Cosmologies  Given the uncertain astrophysical inputs, we may ask a more conservative question: Even if a thin disk could form... could it ever survive the expected bombardment?

Fully self-consistent cosmological simulations with the dynamic range needed are effectively impossible. In order to overcome this difficulty, we adopt a hybrid approach: 1. Extract merger histories and satellite properties from high-resolution cosmological N-body simulations of Galaxy-sized halos. 1. Extract merger histories and satellite properties from high-resolution cosmological N-body simulations of Galaxy-sized halos. Modeling Satellite-Disk Encounters in a Hierarchical Cosmology: Our Method

2. Construct high-resolution N-body models of Galaxy-sized disks. 2. Construct high-resolution N-body models of Galaxy-sized disks. Modeling Satellite-Disk Encounters in a Hierarchical Cosmology: Our Method Fully self-consistent cosmological simulations with the dynamic range needed are effectively impossible. In order to overcome this difficulty, we adopt a hybrid approach:

3. Simulate impacts of substructures with the disk using properties (masses, orbits, density structures etc) derived from cosmological simulations. 3. Simulate impacts of substructures with the disk using properties (masses, orbits, density structures etc) derived from cosmological simulations. Modeling Satellite-Disk Encounters in a Hierarchical Cosmology: Our Method Fully self-consistent cosmological simulations with the dynamic range needed are effectively impossible. In order to overcome this difficulty, we adopt a hybrid approach:

Satellite Orbital Distribution: Realistic orbital parameters for the infalling systems consistent with the orbital evolution of substructure throughout cosmic time. Advantages of the Current Study Primary Galaxy Models:  Self-consistent, multicomponent galaxy models derived from explicit distribution functions for each component (Widrow & Dubinski 2005).  Models satisfying a broad range of observational constraints available for the Milky Way galaxy (e.g., total mass surface density and stellar kinematics in the solar neighbourhood, mass measurements at large radii via satellite kinematics). Satellite Galaxy Models:  Self-consistent models initialized according to the density structure of satellites found in high-resolution cosmological N-body simulations (Kazantzidis et al. 2004).

Cosmological Simulations ART code simulations (Kravtsov 1999): Density Maps

Mass Resolution: N dm = 2x10 6 particles N disk = 10 6 particles N bulge = 5x10 5 particles N sat = 5x10 5 particles  dm = 100 pc  disk =  bulge = 50 pc  sat = 150 pc Roughly 25 times higher mass resolution in the disk compared to Font et al. and Velazquez & White. Primary Galaxy Model: M vir = 7.4x10 11 M o, r vir =240 kpc M disk = 3.5x10 10 M o, R d =2.8 kpc, z d = 0.4 kpc, Q = 1.6 M bulge = 1.1x10 10 M o, a b = 0.88 kpc. To investigate the effect of the initial disk thickness on the results we also constructed an identical galaxy model but with a factor of 2.5 thicker disk. Initial conditions and resolution (mass and force resolution) adequate to set up thin equilibrium disk models. Mass Resolution: Force Resolution: Halo: Disk: Bulge:

(Stadel 2001; Wadsley, Stadel & Quinn 2003) Conspirators:  Fully parallelized multi-stepping tree+SPH code. Portable on all supercomputer architectures with efficient modular structure. Modules exist for cosmology, galaxy formation (radiative cooling, star formation, SNe/AGN feedback, UV background), star/planet formation, planetesimal formation, collisions of asteroids etc James Wadsley Joachim Stadel Thomas Quinn Fabio Governato Ben Moore Jeff Gardner George Lake Stelios Kazantzidis Lucio Mayer McMaster University of Zürich University of Washington University of Zürich University of Pittsburgh University of Zürich KIPAC/Stanford University ETH, Zürich

Properties of Cosmological Satellites and Orbits Very massive satellites with M sub > 20 % M disk Very massive satellites with M sub > 20 % M disk

Properties of Cosmological Satellites and Orbits Impacts are generally quite radial, with r apo :r peri > 6:1 Impacts are generally quite radial, with r apo :r peri > 6:1

Properties of Cosmological Satellites and Orbits Prograde orbits (θ < 90 0 ) Retrograde orbits (θ > 90 0 ), and polar orbits ( θ ~ 90 0 ) Prograde orbits (θ < 90 0 ) Retrograde orbits (θ > 90 0 ), and polar orbits ( θ ~ 90 0 )

25 kpc Properties of Cosmological Satellites and Orbits

Fragility of Galactic Disks Stellar Density 0.32 M disk 0.56 M disk 0.42 M disk 0.45 M disk 0.22 M disk 0.21 M disk

Disk Thickening and Satellite Accretion Kazantzidis et al. (2007)

Font et al. (2001) Kazantzidis et al. (2007) z=0 Subhalo Pericenters vs Subhalo Masses in CDM Models > 0.2M disk M sat > 0.2M disk

Kazantzidis et al. (2007)  Close encounters of massive subhalos with the Galactic disk since z=1 are common. Cumulative Mass Functions of Subhalos in CDM Models z<1 M sub > 0.2 M disk

Disk Heating and Satellite Accretion Kazantzidis et al. (2007)

G1S1 G1S2 G1S3 G1S4 G1S5 G1S M disk 0.56 M disk 0.42 M disk 0.45 M disk 0.22 M disk 0.21 M disk Original Coordinate Frame Tilted Coordinate Frame Disk Tilting and Satellite Accretion

Surface Brightness Maps  Satellite accretion leads to several observational signatures (e.g., disk flaring) that can be used to test the predictions of the proposed model. Kazantzidis et al. (2007) M V /L = 3

 Satellite accretion excites significant disk substructure (outer “rings”, central bar etc). Future observations (e.g. the SEGUE extension of SDSS) could help test whether disk structure is as excited as theory predicts. 60 Kpc

Surface Brightness Maps NGC 3628

Effect of Satellite Density Structure on Disk Thickening

 Satellite internal mass distribution is important in determining the amount of damage to the disk. Kazantzidis et al. (2007)

Effect of Initial Thickness on Disk Thickening z d (thick disk) = 2.5 z d (thin disk) Kazantzidis et al. (2007)

Conclusions  Elucidating the dynamical response of a thin stellar disk to cdm substructures requires a realistic treatment of the orbital evolution of the Subhalo populations over time.  Cdm models predict several close encounters of massive subhalos with the galactic disks since z<1.

 Unless a mechanism (gas accretion?) can somehow stabilize the disks to these violent gravitational encounters stellar disks as old and thin as the Milky Way’s will have severe difficulties to survive typical satellite accretion within Λ CDM.  Cdm satellites have a profound Effect on the structure of thin Stellar disks and can be Partially responsible for the formation of thick disks. Disks become hotter, Thicker, tilted, warped and their Axisymmetry is destroyed.

 Cdm satellites excite substantial disk substructure (e.g., flaring, outer rings). detailed observations of galactic structure (gaia, rave, segue) can be used to Distinguish between competing cosmological models and elucidate the nature of dark matter.  Thicker disks are less sensitive to accretion events and suffer less heating. Subsequent satellite accretion by already thickened disks produce much smaller changes in thickness and velocity ellipsoid.

N = 10 8 L = 100 Mpc   = 0.7  m = Mpc Formation of Large Scale Structure in a Hierarchical Universe Dominated by Cold Dark Matter Formation of Large Scale Structure in a Hierarchical Universe Dominated by Cold Dark Matter