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Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

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Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009
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Page 1: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Supermassive Black Holes

Course 689 Presentationby Yan Shi

Nov 5, 2009

Page 2: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

A Fundamental Relation Between Supermassive Black Holes and their host Galaxies1

Laura Ferrarese, David Merritt (Published August 2000)

Beyond the Bulge: A Fundamental Relation BetweenSupermassive Black Holes and Dark Matter Halos

Laura Ferrarese(Published October 2002)

Note 1: 1501 citations to date

Page 3: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

• MBH and σc relation (Ferrarese & Merritt 2000)

• MBH and MDM relation (Ferrarese 2002)

• MBH and Mtot relation using gravitational lensing data (Bandara et al 2009)

• Possible explanations of MBH – Mtot relation

Outline of the Presentation

σc : Velocity dispersion at central bulgeMDM ≈ Mtot

Page 4: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

MBH versus Bulge Central Velocity Dispersion (Ferrarese & Merritt 2000)

• First study of the relation between MBH and the stellar velocity dispersion of the host galaxy.

• Two group samples of galaxies:– Group A: Reliable MBH estimates including MW ,

NGC 4525, and 10 galaxies from HST observations.– Group B: Less accurate MBH data from ground

based observations of stellar kinematics.

MW : motion of stars in Sagittarius A NGC 4525 : water maser

Page 5: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Strong MBH - σc correlation; weaker MBH - luminosity correlation.Indication of stronger relation with Mtot not just baryons.

Sample A (reliable data) Sample A (reliable data)

Sample B Sample B MBH versus Bulge Absolute Blue Luminosity (Left)

MBH versus σc (Right)

Correlation between MBH and Bulge Central Velocity Dispersion σc

Page 6: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

MBH versus Vrms (open circles, dashed line).

MBH versus Bulge Central Velocity Dispersion (filled circles, solid line)

Since R(Vrms) RBH , the MBH – Vrms relation is not caused by the influence of the BH on stellar kinematics.

Strong Correlation between MBH and Vrms(Vrms measured at re/4)

re : effective radius, include half image light

Page 7: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Circular velocity Vc - σc Relation(Ferrarese June,2002)

Vc is measured beyond R25 where the rotation curve is flat.

R(Vc) > R(Vrms) R(σc )

Vc is determined by MDM

The Vc - σc Relation provides the link between MBH and MDM .

Page 8: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

The MBH and MDM Relation(Ferrarese June,2002)

The MBH - MDM Relation is obtained by converting Vc into MDM .

Page 9: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

The MBH – Mtot Relation by Gravitational Lensing(Bandara et al 2009)

Ferrarese 2002

Bandara et al 2009

Gravitational lensing provides a more robust method to determine Mtot . No conversion of velocity to mass required.

Page 10: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

How does the entire galaxy know what is

the mass of the BH at the center?

Page 11: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

+ + . . . =Richstone et al, 1997, 189th Meeting of the American Astronomical Society.

Possible Explanation : Building Blocks Idea

• The first objects formed in the universe were not stars.• Larger number of identical building blocks merged and

formed into a galaxy. They provided seed black holes to coalesce into a single, massive black hole in the center of the galaxy.

Can explain the MBH – Mtot relation. Need to explain how the identical building blocks were formed.

Page 12: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

• Radiation from the accretion disk applies pressure to the in-falling particles.

• Silk & Rees 1998 and king 2003 were able to calculate σc for a given BH mass. MBH σc

5 (Silk & Rees)

MBH σc4 (King)

Possible Explanation : Quasar, AGN Idea

Obtain the MBH – σc relation, not the MBH – Mtot relation.

Page 13: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

An Engineer’s view : Servo loop

• In order to build the MBH – Mtot relation need to have– Communications (between BH and rest of the

system) – Feedback (able to add or reduce mass from the

BH)

There is no efficient way to remove matter from a BH. The Servo Loop idea does not work.

Page 14: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Summary

• Ferrarese & Merritt 2000 was the pioneer work to point out the MBH - σc relation.

• The relation was expanded to link with Mtot by Ferrarese in 2002.

• More observations including gravitational lensing confirm the MBH – Mtot relation.

• There is no satisfactory explanation of the relation other than observations as of today.

MBH – σc – Vrms – Vc – Mtot

Page 15: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Backup Slides

Page 16: Supermassive Black Holes Course 689 Presentation by Yan Shi Nov 5, 2009.

Tremaine April,2002

More Results on MBH and Velocity Dispersion Relation


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