37
E L Comma galaxies

E L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Embed Size (px)

Citation preview

Page 1: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

E L

Comma galaxies

Page 2: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Page 3: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Morphology – Luminosity – Local Density relation (Park et al. 2007)

Mr

(~5h-1Mpc)

Mor

ph

olog

y (

)

Page 4: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Early-type fraction vs clustercentric radius / luminosity

-17~-19

-19~-20.5

-20.5~-22.5

clustercentric radius

Page 5: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

T H E H O R I Z O N R U N

Kim, Park, Gott & Dubinski (2009)

http://astro.kias.re.kr/Horizon_Run

Here

Now

The Observed Universe on a past light cone surface

Decou

plin

g

Ep

ochD

ark

A

ges

Th

e F

irst

Ob

jects

HI +

+

He

p +

e- +

+

He

Reio

niza

tion

Ep

och

Structure Formation & Evolution

Acceleration (Dark Energy

Dominated)

Deceleration (Matte

r

Dominated)

Infl

ati

on

Page 6: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Simulation of the SDSS Survey Region of the Universe

KASI-YITP Joint-Workshop Feb. 18, 2012

Changbom Park (Korea Institute for Advanced Study)

and Juhan Kim (KIAS), Yun-Young Choi (Kyunghee), Hyunbae Park(Austin), Inh Jee(Austin)

KASI 2012. 2. 18

A progress report

Page 7: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Simulation of the SDSS Survey region

Purposes

To study the past history of environmental effects on the objects in the SDSS survey region. Possible because the evolution of the matter field on small scales is affected by the large-scale structures through the transfer of power from large to small scales.

Page 8: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Method

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m(z=0)

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence for correction is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Add small-scale power to match the CDM P(k)

Forward evolve the initial conditions

Page 9: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Reconstruction Method

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Page 10: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

We need the galaxy – halo – matter relation (biasing).

Popular halo bias model δhalo = Σbi δmatteri does not work.

(Even worse for the halo number density field.)

* Subhalos from an N-body simulation (20483m20483p10243v & WMAP3y CDM )

halo

# d

ensi

ty

halo

mas

s de

nsit

y

Page 11: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

ln(1+δh)

ln(1

+δ m

)z=0 z=0.5 z=1

Page 12: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Reconstruction Method

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Page 13: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

(Jenkins 2010; Gramann 1993)

where ∇2ф(2)=δ(2)=m2v

Page 14: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

where ∇2ф(2)=δ(2)=m2v

Page 15: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Estimation of the peculiar velocities (2nd-order Lagrangian perturbation theory)

and ∇g

Page 16: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Reconstruction Method

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Page 17: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

λ=5RG

Backward evolution

of the potential g at high z initial

Page 18: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Halos at z=0 estimate matter at z=0 g at high z initial

Genuine initial

-2, -1, +1, +2σ contours

Page 19: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Add small-scale power to match the CDM P(k)

Forward evolve the initial conditions

Page 20: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Final conditions from the true initial density field

Final conditions from the reconstructed initial density field with random small-scale fluctuations

초기 현재

Page 21: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Final conditions from the true or reconstructed initial conditions

More works to do1. Constrained small-scale field

2. Application to the SDSS with non-periodic boundaries

Page 22: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

(Park, Kim & Park 2010)

Effects of non-periodic boundaries

Gravitational shear tensor from full 1024h-

1Mpc cube

from a 512h-

1Mpc subcube

From a 256h-

1Mpc subcube

Page 23: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

SDSS DR7: KIAS-VAGC Northern Galactic Cap (Choi, Han & Kim, JKAS, 2010; http://jkas.kas.org)

A SDSS galaxy catalog with 597.1K(10<r<17.6) + 114.3K(17.6<r<17.77) redshifts

Page 24: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

SDSS DR7: KIAS-VAGC Northern Galactic Cap (Choi et al. 2010)A SDSS galaxy catalog with 597.1K(10<r<17.6) + 114.3K(17.6<r<17.77) redshifts

(bright galaxies added, extinction & K-corrections, L-evolution corrected)

7698 sq. deg

10°

9h10h

Page 25: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

The Sloan Great Wall (Gott et al. 2005)

Page 26: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

BESTA volume-limited sample with the largest # of galaxies with Mr < -20.09

Page 27: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

(Park, Park & Kim 2011)

Boundary Effects: a case when the analyses remain 60 h-1Mpc away from all boundaries

Page 28: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Eff

ects

of

non

-peri

od

ic

‘SD

SS

’ b

ou

nd

ari

es

Page 29: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)
Page 30: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)
Page 31: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Given a galaxy catalog in redshift space together with survey mask & SF

Cluster identification and compression

Calculate galaxy mass density field ρr,g

Map ρr,g to the matter density field ρr,m

Estimate vpec using the 2nd-order perturbation theory

of the continuity equation, and correct galaxy positions for redshift effects

goto @ if a convergence is not reached, and iterate

Calculate the smooth g (z=0) from ρr,m(z=0) and evolve it backward in time using the 2nd-order perturbation theory

Get the reconstructed initial density field ρr,m(initial)

Gaussianize the field.

@

Add small-scale power to match the CDM P(k)

Forward evolve the initial conditions

Page 32: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Large-scale background density 20

200 h-

1Mpc

E/S0 & S/Irr galaxies with Mr<-19

Page 33: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

SUMMARY

  Reconstructing the initial density field within the SDSS survey region.

Replaying the structure formation in this local volume of the universe.

For this purpose we studied

1. halo-matter density connection

2. effects of non-periodic boundaries

3. 2nd-order perturbation theory of the continuity equation for peculiar velocity correction and initial density reconstruction.

Properties of the objects formed in the simulation can be statistically compared with those of the observed SDSS galaxies.

* Possible to know the past history of evolution of objects located in different environments, and also gives us information on the environmental parameters that cannot be directly obtained observationally.

Better understanding of formation and evolution of galaxies in conjunction with large-scale structures in the universe.

Page 34: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

* Understanding cosmology & GF closely coupled. GF depends on environment.

Page 35: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Cosmology at KASI !

Thanks & Best Wishes

Page 36: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)

Title: Simulation of the SDSS Survey Region of the Universe Speaker:  Prof. Changbom Park (Korea Institute for Advanced Study) Date & Time:Place:

Abstract: We plan to reconstruct the large-scale initial density field from the distribution of galaxies observed by the Sloan Digital Sky Survey (SDSS). After adding the small-scale fluctuations to match the power spectrum to that of the standard LCDM model, we make a cosmological N-body simulation of structure formation from the initial conditions. Properties of the objects formed in the simulation can be statistically compared with those of the observed SDSS galaxies. The simulation makes it possible to know the past history of evolution of objects located in different environments, and also gives us information on the environmental parameters that cannot be directly obtained observationally. It is hoped that this comparative study leads us to better understanding of formation and evolution of galaxies in conjunction with large-scale structures in the universe.

Page 37: E  L Comma galaxies. The Cosmic Runner (Park et al. 2005; Choi et al. 2010)