Anisotropy of gas Anisotropy of gas random motions random motions - - PowerPoint PPT Presentation

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Anisotropy of gas Anisotropy of gas random motions random motions - - PowerPoint PPT Presentation

Anisotropy of gas Anisotropy of gas random motions random motions in galactic disks in galactic disks Laurent Chemin Laurent Chemin Universidad de Antofagasta (Chile) Franoise Combes Franoise Combes Observatoire de Paris-LERMA (F)


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SLIDE 1

Anisotropy of gas Anisotropy of gas random motions random motions in galactic disks in galactic disks

Laurent Chemin Laurent Chemin

Universidad de Antofagasta (Chile)

Françoise Combes Françoise Combes

Observatoire de Paris-LERMA (F)

Erwin de Blok Erwin de Blok

ASTRON (NL)

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SLIDE 2

Gas velocity dispersion in disks Gas velocity dispersion in disks

Many applications for gas velocity dispersion Many applications for gas velocity dispersion

✔ Gas pressure, mass distribution (Dalcanton+2010, Oh et al. 2015, Genzel+2017) ✔ Noncircular motions (e.g. Kuzio de Naray+2006) ✔ Disk thickness, vertical equilibrium (e.g. van der Kruit 1981, Combes+1997)

isotropy of gas dispersion ellipsoid is isotropy of gas dispersion ellipsoid is always always assumed σ assumed σR

R =σ

=σΦ

Φ=σ

=σz

z =

= σ σlos

los (observed line-of-sight dispersion)

(observed line-of-sight dispersion)

i= inclination

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SLIDE 3

Gas velocity dispersion in disks Gas velocity dispersion in disks

Spiral and ring-like features in dispersion maps Signs of anisotropy

Lower σ Lower σlos

los

Lower σ Lower σlos

los

Higher σ Higher σlos

los

Higher σ Higher σlos

los

THINGS velocity dispersion map of NGC2903 THINGS velocity dispersion map of NGC2903 (Walter+08)

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SLIDE 4

Objectives Objectives

Measure the dispersion ellipsoid of gas: Measure the dispersion ellipsoid of gas:

σ σR

R ,σ

,σΦ

Φ,σ

,σz

z

Assess the assumption of isotropy Assess the assumption of isotropy Study the properties of ellipsoid & anisotropy Study the properties of ellipsoid & anisotropy

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SLIDE 5

The HI Nearby Galaxy Survey The HI Nearby Galaxy Survey (Walter+08) 17 galaxies 17 galaxies (de Blok+08)

σ σinstrumental

instrumental = 2.6-5.2 km/s

= 2.6-5.2 km/s Angular resolution = 150-800 pc Angular resolution = 150-800 pc

Data Data

NGC7793 NGC3521 DDO154 NGC7331 NGC2903 NGC3031 NGC925 NGC925 NGC6946 NGC6946 NGC5055 NGC3621 NGC2841 NGC3198 NGC2366 NGC2976 NGC4736

THINGS velocity dispersion maps THINGS velocity dispersion maps

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SLIDE 6

Give the fits the best chance Give the fits the best chance to find to find σ σR

R(R)

(R)= σ

= σΦ

Φ(R)

(R)= σ

= σz

z(R)

(R)= σ

= σlos

los(R)

(R)

σz = 0.71σP = 0.71(σR

2+σΦ 2)1/2

Fixed σR = σlos Free σΦ

Testing the isotropy assumption Testing the isotropy assumption

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SLIDE 7

Testing the isotropy assumption Testing the isotropy assumption

Anisotropy parameters

β →1 more radial orbits β = 0 isotropy βΦ < 0 more tangential orbits

σR σP σΦ σtot=(σR

2+σΦ 2+σz 2)1/2

σz

NGC925 NGC925

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SLIDE 8

Closest galaxies to isotropy Closest galaxies to isotropy

DDO154

(i=65°, vmax=45 km/s)

Testing the isotropy assumption Testing the isotropy assumption

NGC6946

(i=33°, vmax=200 km/s) σR σΦ σz σP σtotal

Isotropy is never verified Isotropy is never verified

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SLIDE 9

Anisotropic random motions Anisotropic random motions

σz = 0.5σP

(hydrodynamical simulations, Agertz+ 2009)

Free σR and σΦ

NGC3521

σR σΦ σz σP σtotal

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SLIDE 10

Anisotropic random motions Anisotropic random motions

More radial orbits More radial orbits More tangential orbits More tangential orbits

NGC3031 NGC3621

Identification of two classes of disks Identification of two classes of disks

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SLIDE 11

Anisotropic random motions Anisotropic random motions

No clear trend No clear trend

More radial More tangential

Anisotropy vs mass Anisotropy vs mass

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SLIDE 12

Anisotropic random motions Anisotropic random motions

NGC3521

Disagreement with theory Disagreement with theory

(epicyclic approximation) (epicyclic approximation)

(Binney & Tremaine 2008)

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SLIDE 13

Anisotropy of Anisotropy of σ σgas

gas in galactic disks

in galactic disks

Summary & Future work Summary & Future work

σ σR

R ≠

≠ σ σΦ

Φ≠

≠ σ σz

z

HI disks have more HI disks have more radial radial/ /tangential tangential orbits

  • rbits

Analysis and Analysis and

implications of anisotropy

implications of anisotropy

✔ Increase galaxy sample(s)

Increase galaxy sample(s)

✔ Atomic vs molecular vs ionized gas

Atomic vs molecular vs ionized gas

✔ Dwarf galaxies

Dwarf galaxies

thickness density of dark matter disk

DDO154

(articles in preparation)