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HOT TIMES FOR COOLING FLOWS Mateusz Ruszkowski

HOT TIMES FOR COOLING FLOWS

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HOT TIMES FOR COOLING FLOWS. Mateusz Ruszkowski. Cooling flow cluster Non-cooling flow cluster. COOLING FLOW PROBLEM. gas radiates X-rays & loses pressure support against gravity gas sinks towards the center to adjust to a new equilibrium. PROBLEMS. “COOLING FLOWS” - PowerPoint PPT Presentation

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Page 1: HOT  TIMES  FOR  COOLING  FLOWS

HOT TIMES FOR COOLING FLOWS

Mateusz Ruszkowski

Page 2: HOT  TIMES  FOR  COOLING  FLOWS

Cooling flow cluster Non-cooling flow cluster

gas radiates X-rays & loses pressure support against gravity gas sinks towards the center to adjust to a new equilibrium

COOLING FLOW PROBLEMCOOLING FLOW PROBLEM

Page 3: HOT  TIMES  FOR  COOLING  FLOWS

PROBLEMS • “COOLING FLOWS”

– No evidence for large mass dropout• Stars, absorbing gas

– Temperature “floor’’

Temp. drops by factor ~3

Sanders & Fabian 2002

Page 4: HOT  TIMES  FOR  COOLING  FLOWS

CLUSTER HEATING appears to be:

• RELATIVELY GENTLE– No shock heating– Cluster gas convectively stable

– Abundance gradients not washed out

• DISTRIBUTED WIDELY – not too centrally concentrated– Entropy “floor” manifest on large scales– Needed to avoid cooling “catastrophe”

Page 5: HOT  TIMES  FOR  COOLING  FLOWS

HEATING CANDIDATES

• AGN heating (Tabor & Binney, Churazov et al.)• Thermal conduction (Bertschinger & Meiksin,

Zakamska & Narayan, Fabian et at., Loeb)• Turbulent mixing (Kim & Narayan)

Page 6: HOT  TIMES  FOR  COOLING  FLOWS

WE CALL THIS “EFFERVESCENT HEATING”

• Cluster gas heated by pockets of very buoyant (relativistic?) gas rising subsonically through ICM pressure gradient – Expanding bubbles do pdV work

• Dependent on two conditions:– Buoyant fluid does not mix (much) with cluster gas

persistent X-ray “holes”

– Acoustic & potential energy is converted to heat by damping and/or mixing

Page 7: HOT  TIMES  FOR  COOLING  FLOWS

EFFERVESCENT HEATING: 1D MODEL

• “Bubbles” rise on ~ free-fall time • Assume

– Number flux of CR conserved – Energy flux decreases due to adiabatic losses

– Dissipation converts motion to heat ~locally

coolt

Page 8: HOT  TIMES  FOR  COOLING  FLOWS

• Volume heating rate:

• Compare to cooling rate:

HEATING MODEL

rd

pd

r

p

r

ECRln

ln

4~

3

4/1

2

TTn 22 )(

TARGETS PRESSURE GRADIENT STABILIZES COOLING

Page 9: HOT  TIMES  FOR  COOLING  FLOWS

Ruszkowski & Begelman 2002

1D ZEUS SIMULATIONS

Includes:

Conductivity @ Spitzer/4

Simple feedback in center

M

Page 10: HOT  TIMES  FOR  COOLING  FLOWS

Ruszkowski & Begelman 2002

AGN, not conduction, dominates heating

Page 11: HOT  TIMES  FOR  COOLING  FLOWS

ENTROPY PROBLEM IN THE ICM– entropy “floor”

– Supernova heating may be inadequate

3TLX

Roychowdhury, Ruszkowski, Nath & Begelman 2003Roychowdhury, Ruszkowski, Nath & Begelman 2003

Possible solutionsPossible solutions: Cooling --- gas cools and forms galaxies,

low entropy gas is removed; Voit et al. Turbulent mixing (Kim & Narayan) AGN heating --- gas is heated; entropy increases

Page 12: HOT  TIMES  FOR  COOLING  FLOWS

relation ?

Edd1.0 LL

bulge4

BH 104 MM

Roychowdhury, Ruszkowski, Nath & Begelman 2003Roychowdhury, Ruszkowski, Nath & Begelman 2003

cluster3

bulge 102 MM

1

sun

cluster4510

serg

M

ML

clusterBH MM

Page 13: HOT  TIMES  FOR  COOLING  FLOWS

Testing assumptions of the model

‘‘Pure’’ theory requiresLateral spreading of the buoyant gas must be significantSpreading must occur on the timescale comparable to or shorter than the cooling timescale

BUTBUT

Heating must be consistent with observationsNo convectionPreserved abundance gradientsCool rims around rising bubblesRadio emission less extended spatially than X-rays Sound waves

Page 14: HOT  TIMES  FOR  COOLING  FLOWS

THE TOOL – the FLASH code• Crucial to model mixing and weak

shocks accurately– PPM code with Adaptive Mesh Refinement, e.g., FLASH,

better than lower-order, diffusive code, e.g., ZEUS

Page 15: HOT  TIMES  FOR  COOLING  FLOWS

Chandra image

3C 84 andPerseus ClusterFabian et al. 2000

Note multiple “fossil” bubbles, not aligned with current radio jets

Page 16: HOT  TIMES  FOR  COOLING  FLOWS

RAPID ISOTROPIZATIONRAPID ISOTROPIZATION – buoyant gas spreads laterally on dynamical timescale until it covers steradians4

Ruszkowski, Kaiser & Ruszkowski, Kaiser & Begelman 2003Begelman 2003

Page 17: HOT  TIMES  FOR  COOLING  FLOWS

Chandra image

3C 84 and Perseus ClusterFabian et al. 2000

Cold rims, not strong

shocks

Page 18: HOT  TIMES  FOR  COOLING  FLOWS

COOL RIMSCOOL RIMS – entrainment of lower temperature gas

Ruszkowski, Kaiser & Begelman 2003Ruszkowski, Kaiser & Begelman 2003

Page 19: HOT  TIMES  FOR  COOLING  FLOWS

THE DEEPEST VOICE FROM THE THE DEEPEST VOICE FROM THE OUTER SPACEOUTER SPACE

Fabian et al. 2003

Unsharp masked Chandra image

X-ray temperatures

131 kpc

Page 20: HOT  TIMES  FOR  COOLING  FLOWS

MEDIA CRAZEMEDIA CRAZE

Page 21: HOT  TIMES  FOR  COOLING  FLOWS

SOUND WAVESSOUND WAVES

Ruszkowski, Kaiser Ruszkowski, Kaiser & Begelman 2003& Begelman 2003

Page 22: HOT  TIMES  FOR  COOLING  FLOWS

Chandra image +1.7 GHz radio

3C 338 andAbell 2199Johnstone et al.

2002

“fossil” bubbles

Page 23: HOT  TIMES  FOR  COOLING  FLOWS

Ruszkowski, Kaiser & Begelman 2003Ruszkowski, Kaiser & Begelman 2003

Conditions emulate Abell 2199, with cooling;

127 186 244 303 Myr

sergLAGN /1044

Page 24: HOT  TIMES  FOR  COOLING  FLOWS

Radio: Higher contrasts, detectable only close to jet axis

X-rays: spread out laterally

“Ghost cavities” do not trace previous jet axis

3C 338 + Abell 2199(Johnstone et al. 2002)

Page 25: HOT  TIMES  FOR  COOLING  FLOWS

CONCLUSIONSCONCLUSIONS

• No need for large mass deposition rates• Minimum temperatures around 1 keV• Entropy floor

• Significant and fast lateral spreading • Sound waves• Cool rims• Mismatch between X-ray and radio emission

SEMI-ANALYTICAL MODELSSEMI-ANALYTICAL MODELS

NUMERICAL SIMULATIONSNUMERICAL SIMULATIONS