kaspi et al 2002

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Constraints on the Velocity Distribution in the NGC 3783 Warm Absorber T. Kallman, Laboratory for X-ray Astrophysics, NASA/GSFC

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Constraints on the Velocity Distribution in the NGC 3783 Warm Absorber T. Kallman, Laboratory for X-ray Astrophysics, NASA/GSFC. 900 ksec Chandra HETG observation of NGC3783 >100 absorption features blueshifted, v~800 km/s broadened, vturb~300 km/s emission in some components - PowerPoint PPT Presentation

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Page 1: Kaspi et al 2002

Constraints on the Velocity Distribution in the NGC 3783 Warm Absorber

T. Kallman, Laboratory for X-ray Astrophysics, NASA/GSFC

Page 2: Kaspi et al 2002

Kaspi et al 2002

900 ksec Chandra HETG observation of NGC3783>100 absorption featuresblueshifted, v~800 km/sbroadened, vturb~300 km/semission in some componentsfit to 2 photoionization model componentsPiecewise continuumNot a full global fit

Page 3: Kaspi et al 2002

Kaspi et al 2002

900 ksec Chandra HETG observation of NGC3783>100 absorption featuresblueshifted, v~800 km/sbroadened, vturb~300 km/semission in some componentsfit to 2 photoionization model componentsPiecewise continuumNot a full global fit

Page 4: Kaspi et al 2002

Krongold et al 2004

>100 absorption featuresblueshifted, v~800 km/sbroadened, vturb~300 km/semission in some componentsfit to 2 photoionization model componentsFe M shell UTA fitted using Gaussian approximationFull global model

Page 5: Kaspi et al 2002

Krongold et al 2004

>100 absorption featuresblueshifted, v~800 km/sbroadened, vturb~300 km/semission in some componentsfit to 2 photoionization model componentsFe M shell UTA fitted using Gaussian approximationFull global model

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Krongold et al 2004

fit to 2 photoionization model componentsIonization parameter and temperature are consistent with coexistence in the same physical regionDisfavored existence of intermediate ionization gas due to shape of Fe M shell UTABut used simplified atomic model for UTA

Curve of thermal equilibrium for photoionized gas

Flux/pressure

Page 7: Kaspi et al 2002

Chelouche and Netzer

2005

• Combined model for dynamics and spectrum

• Assumes ballistic trajectories

• Favors clumped wind

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Blustin et al. (2004)

Fitted the XMM RGS spectrum using global modelAlso find evidence for two componentsOmit CaInclude line-by-line treatment of M shell UTA, but still miss someClaim evidence for higher ionization parameter materialrequire large overabundance of iron

Page 9: Kaspi et al 2002

Work so far on fitting warm absorber spectra has concentrated on the assumption of a small number of discrete components

This places important constraints on the flow dynamics, if it is true There is no obvious a priori reason why outflows should favor a

small number or range of physical conditions In this talk I will test models in which the ionization distribution is

continuous rather than discrete, and discuss something about what it means

Previous tests of this have invoked simplified models for the Fe M shell UTA which may affect the result

Page 10: Kaspi et al 2002

Proga and Kallman 2004

Disk winds have smooth density distributions on the scales which can be Calculated…

Page 11: Kaspi et al 2002

Work so far on fitting warm absorber spectra has concentrated on the assumption of a small number of discrete components

This places important constraints on the flow dynamics, if it is true It is not obvious why outflows should favor a small number or range

of physical conditions I will examine the robustness of this result and discuss some

implications

Outline

Page 12: Kaspi et al 2002

Lines are not symmetricblue wing is more extended in lines from ions which occur at smaller ionization parameter (eg. O VIII L vs. S XVI)Suggests that higher velocity material is less ionized

(Ramirez et al. 2005)

I will not discuss details about Line Profile Shapes, widths and blueshifts

Page 13: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~64905/8192

As a start, fit to a continuum plus Gaussian absorption lines. Choose a continuum consisting of a double power law plus cold absorption(1=1.5, 2=3, log(NH)=22.5; This is a cheat because it already takes into account some of the absorbtion, but does not strongly affect the results)

Page 14: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~64602/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 15: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~59716/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 16: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~51773/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 17: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~43787/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 18: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~28526/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 19: Kaspi et al 2002

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

2~16070/8192

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 20: Kaspi et al 2002

2~9915/8192

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

Absorption lines are placed randomly and strength and width adjusted to improve the fit.

Page 21: Kaspi et al 2002

requires ~950 lines, Ids for ~100

2~9915/8192 300

km/s<v/c<2000 Represents best

achievable 2 (by me) Allows line Ids Shows distribution of

line widths, offsets

Results of notch model:

Page 22: Kaspi et al 2002

requires ~950 lines, Ids for ~100

2~9915/8192 300

km/s<v/c<2000 Represents best

achievable 2 (by me) Allows line Ids Shows distribution of

line widths, offsets

Ionization parameter of maximum ion abundance vs. line wavelength for identified lines

Page 23: Kaspi et al 2002

Favored region

Page 24: Kaspi et al 2002

Photoionization Models Full global model Pure absorption (maybe misses something important?) Single velocity component Xstar version 2.1l

Inner M shell 2-3 UTAs (FAC; Gu); >400 lines explicitly calculated

Chianti v. 5 data for iron L Iron K shell data from R matrix (Bautista, Palmeri, Mendoza et

al) Available from xstar website, as are ready-made tables

Not in current release version, 2.1kn4 Xspec ‘analytic model’ warmabs

Not fully self consistent: assumes uniform ionization absorber, but this is small error for low columns.

Xspec11 only at present, not quite ready for prime time

Page 25: Kaspi et al 2002

Comparison of model properties

X* release (2.1kn4) X* beta (2.1l) warmabs others

Xspec interface tables tables analytic various

Atomic data KB01 K04, chianti5 K04,chianti5 various

‘real’ slab y y n various

Energy resolved ? ? y various

Self-consistent SED y y n ?

nlte y y y ?

radiative transfern n n ?

dynamics n n n n

Page 26: Kaspi et al 2002

3 4 4 5 5 6 6 7

7 8 8 9 9 10 10 11

11 12 12 13 13 14 14 15

15 16 16 17 17 18 18 19 wavelength (A)

single Component Fit, log=2.4

2~27811/8192, voff=700 km/s vturb=300 km/s

Missing lines near 16-17A

Page 27: Kaspi et al 2002

2 Component Fit, log=2.4, 0.1

2~18516/8192, voff=700 km/s vturb=300 km/s

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

Better, Some discrepancies, Missing lines

Page 28: Kaspi et al 2002
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Fitting absorption only is fraught, due to influence of scattering/reemission

Page 31: Kaspi et al 2002

Si VII-XI K lines

Page 32: Kaspi et al 2002

Al XIII Al XII

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Fe XX-XXII

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Fe XXII

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Fe XXI

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Comparison with previous work

Netzer Krongold Blustin Me

Log(U) -0.6,-1.2 0.76 0.45

Log1) 3.7,3.1 2.25 2.4 2.2

Log(N1) 22.2 22.2 22.45 21.4

Log(U) -2.4 -0.78 -1.55

Log2) 0.69 0.72 0.3 0.2

Log(N2) 21.9 21.6 20.73 20.4

Page 46: Kaspi et al 2002
Page 47: Kaspi et al 2002

2 component fit:

2 component fit:

Page 48: Kaspi et al 2002

What if the distribution is continuous instead?

Page 49: Kaspi et al 2002

2~20071/8192, voff=700 km/s vturb=300 km/s

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

Continuous distribution, 0.1<log2.4

Over-predicts the absorptionDue to intermediate iron ions

Page 50: Kaspi et al 2002

Continuous distribution, 0.1<log2.4

Page 51: Kaspi et al 2002

What happens if we iteratively search for the best fit, starting with a continuous distribution?

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The best fit turns out to be the same 2 component fit…

Page 56: Kaspi et al 2002

What about extended power law distribution?

Page 57: Kaspi et al 2002

2~21826/8192, voff=700 km/s vturb=300 km/s

Power law distribution, extended to -0.8<log<3.2

There can be some gas at Higher ionization parameter. Fit is slightly worse

3 4 4 5 5 6 6 7

7 8 8 9 9 10 10 11

11 12 12 13 13 14 14 15

15 16 16 17 17 18 18 19 wavelength (A)

Page 58: Kaspi et al 2002

A summary of 2

Notch 11945

single 27811

2 component 18516

continuous 20071

extended 22871

best 17445

Page 59: Kaspi et al 2002

What does this mean? Why do we preferentially see only a few components in ?

First, consider the most likely conditions…

Radius (timescales scale the same with radius)

vvir=2GM/R)1/2~300 km/s => R~10 17 v300-2 M6cm

density

=L/nR2 ~102 erg cm/s => n~ 108 L44 R17-2 2

-1 cm-3

Physical thickness

N=n R ~1022 cm-2 => R~1014 n8-1 N22 cm

So R/R <<1. Absorber is thin compared with radius

Page 60: Kaspi et al 2002

Now consider the timescales…

Cooling timescale

tcool=kT/(n<v><>) ~104 n8-1 T5 s

Flow timescale

tflow=R /v ~10 6.5 R 14 v300 s

So it looks like thermal equilibrium should be OK.

Sound crossing time

texp=R /cs ~10 7.5 R 14 s

Pressure equilibrium is questionable

Page 61: Kaspi et al 2002

If the gas is in photoionization equilibrium: temperature vs.

Page 62: Kaspi et al 2002

Equilibrium temperature vs.

Ionization parameters don’t quite line when calculated this way…

Page 63: Kaspi et al 2002

Krongold et al 2004

Curve of thermal equilibrium for photoionized gas

Flux/pressure

Page 64: Kaspi et al 2002

Krongold et al. 2002

SEDs

Page 65: Kaspi et al 2002

Krongold et al. 2002

SEDs

me

Finding stable temperatures at observed ,T requires some fine tuning of the SED

Page 66: Kaspi et al 2002

Another way of think about this: cooling curve is multi-valued, and appears to correspond with derived ionization parameters

If so, then the absence of higher material is associated with rapid increase in cooling For >3. Implies some non-photoionization heating.Mass loss estimates based on observed and v would be valid

Page 67: Kaspi et al 2002

What if the gas is not in ionization equilibrium…. If the heating timescale is short compared with the flow time,then

what we observe is gas in a transient state on its way to being fully ionized

The net heating rate increases steeply for >3, so the high ionization state may represent conditions where the gas accumulates, but is not in equilibrium

This would require N22< 10-2.5 T5 v300-1

Tiny filaments?

What we see is superposition of many,

All in a transient state on their way to being highly ionized

Would occur if the dynamics do not provide enough density for equilibrium at T<<TIC

Mass loss rate is then determined by the heating time, not the flow time

Page 68: Kaspi et al 2002

Contours of constant heating (black) and cooling (blue) timescale vs and T for density 108

~104 s

shorter

longer

Page 69: Kaspi et al 2002

Which is a better model: this

Page 70: Kaspi et al 2002

Or this?

Page 71: Kaspi et al 2002

Summary

In spite of a priori expectations, continuous distribution of ionization conditions is an inferior fit to (some) high quality X-ray spectra

Implies some special meaning for inferred ionization parameters:

equilibrium: favored locus in (,T). Requires fine tuning, but does not appear to work in detail, since inferred ,T is not stable

Observed ,T could be stable if some other source of heating is acting

non-equilibrium: high is where the gas spends the most time before heating runs away toward Compton equilibrium. Requires very thin clouds

Page 72: Kaspi et al 2002

● Extra slides

Page 73: Kaspi et al 2002

What does this mean?

Why would warm absorber gas favor certain ionization parameters/densities?

Thermal properties? But what is the mechanism?

Time dependence? If so, tcool > tflow

tcool~n2<v><>, tflow~d/v

requires d18T5<10-9 n10v7. How?

equilibrium?

2 phase idea?

Is this the assymptotic state for the outflow?

Source variability?

Page 74: Kaspi et al 2002

Krongold et al 2005

● Claim detection of variability in UTA 10● No variability in high ionization component

● Claim that this implies clumping of low ionization component, since in smooth flow flux change would produce change in location of absn, not strength or ionizaation.

● But this only applies if gradient is small. This result would be better phrased as implying that gradient is large compared with change in location of ionization surfaces.

Page 75: Kaspi et al 2002

2 component fit:

What about a continuous distribution?

Page 76: Kaspi et al 2002
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What about extended power law distribution?

Page 78: Kaspi et al 2002

Result:

We end up with the same 2 components

Page 79: Kaspi et al 2002

Now let’s see what happens when we iteratively fit for the ionization parameter distribution. Trial:

Page 80: Kaspi et al 2002
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2~20071/8192, voff=700 km/s vturb=300 km/s

15 16 16 17 17 18 18 19 wavelength (A)

11 12 12 13 13 14 14 15

7 8 8 9 9 10 10 11

3 4 4 5 5 6 6 7

Continuous distribution, 0.1<log2.4

Over-predicts the absorptionDue to intermediate iron ions

Page 82: Kaspi et al 2002

Another way of think about this: cooling curve is multi-valued, and appears to correspond with derived ionization parameters

Page 83: Kaspi et al 2002

Log()=1

1.9

2.8

Page 84: Kaspi et al 2002

Log()=1

1.9

2,8

3.7

4.6

Red=cooling rateBlack=heating rate

Another way of think about this: cooling curve is multi-valued, and appears to correspond with derived ionization parameters