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Lecture 12: Evolution

• An empirically driven subject: – The Mass versus Age plot of all surveys • Completing the local census: – New dwarf in the local group – The dwarf galaxy problem • Comparative evolution: – function evolution • Luminosity evolution • Number evolution • Practicalities – K-correction – Dust Galaxies – AS 3011 1

MASS ASSEMBLY

V. SMOOTH NO METALS

V. LUMPY, METAL RICH Galaxies – AS 3011 2

1 The Mass-Age plot

1. Completing the local census 2. Comparative studies

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Dwarf galaxies

• Dwarf galaxies are a crucial part of the galaxy evolution puzzle but we know very little about them. • Main theory (see later) proposes that galaxies built-up from smaller units through repeated merging. • Numerical simulations typically predict several thousand dark matter haloes in the local group. • ~ 55 Local Group galaxies known. • ~ 1 new Local Group dwarf galaxy discovered every 18 months. • Very wide range of properties = a combination of late- starters, relics, debris and stunted systems. • Space-density extremely poorly constrained, I.e., important to appreciate that our current backyard census is woefully incomplete.

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2 2 New Local Group galaxies discovered recently… • Bootes

• Mv=-5.7 mag

• µo=28.1 mag/sq arcsec • Belokurov et al (2006)

• Canes Venatici

• MV=-7.9 mag

• µo=27.8 mag/sq arcsec • Zuker et al (2006)

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The Luminosity-Surface Brightness Plane

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3 Comparative studies

• Many comparisons are possible, e.g., – Profile shapes – Gas, dust, plasma and stellar content – Fundamental plane and Faber-Jackson relation – Tully-Fischer relation – Star-formation rates – Line indices, metallicity and colours – Morphologies and luminosity-size relations – Overall and component luminosity functions • Main issues are sample selection bias and demonstrating that a comparison of the high and low z samples is valid, comprehensive and complete. Galaxies – AS 3011 7

The evolution of the galaxy luminosity function ? • Typically allow luminosity and number-density to evolve according too: β γ Lz = Lo(1+ z) , φz = φo(1+ z) β +γ ⇒ Jz = Jo(1+ z) • By constructing two luminosity functions at two one can constrain β and γ

Luminosity Number € Evolution Evolution logφ logφ

Abs. Abs. magnitude Galaxies – AS 3011 8

4 Results from the VLT VIRMOS Deep Survey (Ilbert et al 2006)

• Basically no or little change seen out to z=1 except possible in the blue spheroids ! • More data needed subject rapidly advancing due to new technologies.Galaxies – AS 3011 9

Evolutionary forms

• Pure luminosity evolution (brighter in past)

• Pure number evolution (more or less in past)

• Hierarchical merging (more but fainter in past)

• Downsizing (big things form first then fade)

• Upsizing (little things form first then fade)

• Early monolithic collapse (everything formed at high-z, no change over low z) Galaxies – AS 3011 10

5 E.g., if galaxies are evolving such that β=0.5 and γ=-0.3 what kind of evolution is this and what is the relative luminosity density at z=1 ?

• L(z=1)=1.41L(z=0), I.e., galaxies brighter in past • φ(z=1)=0.81φ(z=1), I.e., fewer galaxies in past • 20% of galaxies have formed below z=1, the galaxies have either faded or the new formers been of lower luminosity (downsizing).

• J(z=1)=1.15J(z=0)

• The luminosity density of the Universe has decreased since z=1.

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Practicalities

• 2 effects which can dramatically change a galaxies magnitude ! – Extinction • Caused by attenuation of flux by intervening medium, e.g., dust – K-correction • Important over cosmological distances where observed wavelength is substantially different to emmitted wavelength

m − M = 5logd + 25 + A + K

K-correction Extinction € correction Galaxies – AS 3011 12

6 Practicalities: Attenuation

• E.g., Dust (either in our galaxy, the target galaxy or some inbetween IGM).

• Flux received less than it should be by some factor F (0

FL F i.e.,L ∝ ABS ⇒ 10−0.4m ∝ 10−0.4M App d 2 d 2 M = m − 5log f − 25 + 2.5logF M = m − 5logd − 25 − A

• Av=-2.5log(F)=Attenuation in units of V mag (λ dependent)

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Practicalities: Attenuation

• Extinction, if not corrected for can give low values for H0 (I.e., distance are overestimated, H0=v/d) • Where can extinction occur ?

HERE HERE HERE

HERE HERE • Big problem, typically dust is more transparent at longer wavelength as dust grains are very small. • Major advantage of the near-IR now opening up.

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7 NO DUST

i = 0o i = 60o i = 88o (face-on) (edge-on) WITH DUST (B band)

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NGC891

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8 Impact of dust on global B LF Luminosity density doubles, I.e., only 50% of photons escape

~0.8mag

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Practicalities: K-corrections

• Normally we observe through filters, I.e., over some dλ:

Typical Galaxy f(λ) Spectrum at z=0

λ λ1 λ2 2 ∞ dλ Lλ = ∫ f (λ)dλ = ∫ T(λ) f (λ)dλ λ 0 T(λ)=Transfer or filter function 1 • As we look towards galaxies at higher redshift through the same filter (or (T(λ)) we are actually receiving flux from shorter wavelengths at a slower€ rate. If we know the spectral shape we can correct for this using the K-correction.

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9 Practicalities: K-correction

Typical Galaxy f(λ) f1 Spectrum at z=0

λ1 λ2 Typical Galaxy f2 f(λ) Spectrum at z=1 f3

λ1 λ2 (1+z)λ1 (1+z)λ2

• We measure f2 but we want f3 to compare to f1

∞ ∫ T(λ (1+ z)) f (λ (1+ z))dλ 0 K(z) = ∞ (1+ z) ∫ T(λ) f (λ)dλ Galaxies – AS 3011 0 19

Practicalities: K-correction

E/S0

dM Sabc

Sd/Irr

Redshift

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10 Practicalities: K-correction

• Typically K(z) is given as: K(z)=az+bz2 • Where a and b are derived for different types Type a b E/S0 3.13 0.24 Sabc 2.63 -0.107 (V-band values) Sd/Irr 0.62 0.14 • E.g., an elliptical galaxy at z=0.3 has an of mV=23 mag, assuming Av=0 mag what is its ? cz M = m − 5log( ) + 5logh − 25 − A − K(z) 50 0.5 V 2 M = −18.3+ 5logh0.5 − (3.13z + 0.24z )

Galaxies – AS 3011 M = −19.3+ 5logh0.5 21

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