MEASURING MAGNETIC FIELDS IN GALAXY CLUSTERS THROUGH RADIO - - PowerPoint PPT Presentation

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MEASURING MAGNETIC FIELDS IN GALAXY CLUSTERS THROUGH RADIO - - PowerPoint PPT Presentation

MEASURING MAGNETIC FIELDS IN GALAXY CLUSTERS THROUGH RADIO OBSERVATIONS Annalisa Bonafede Hamburg University 1 OUTLINE Clusters & magnetic fields Methods: 1 The Faraday Rotation Results on the Coma clusters & ALP


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MEASURING MAGNETIC FIELDS IN GALAXY CLUSTERS THROUGH RADIO OBSERVATIONS

Annalisa Bonafede Hamburg University

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SLIDE 2
  • Clusters & magnetic fields
  • Methods: 1 The Faraday Rotation
  • Results on the Coma clusters & ALP
  • Methods: II Depolarisation analysis
  • Limits of Faraday rotation approach
  • SKA perspectives

OUTLINE

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GALAXY CLUSTERS

Dark Matter Revealed by gravitational lensing ~80% of the Mass X-ray XMM-Newton, Radio at 323 MHz GMRT, Bonafede et al. 2012 500 kpc

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GALAXY CLUSTERS

Hot Gas (107 - 108 °K) Bremsstrahlung emission Soft X ~15% of the Mass Dark Matter Revealed by gravitational lensing ~80% of the Mass X-ray XMM-Newton, Radio at 323 MHz GMRT, Bonafede et al. 2012 500 kpc

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GALAXY CLUSTERS

Hot Gas (107 - 108 °K) Bremsstrahlung emission Soft X ~15% of the Mass Dark Matter Revealed by gravitational lensing ~80% of the Mass Magnetic fields and relativistic e Radio synchrotron emission Mpc scale Radio relics and radio halos X-ray XMM-Newton, Radio at 323 MHz GMRT, Bonafede et al. 2012 500 kpc

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RADIO HALOS AND RELICS

Radio relics Radio halo

Radio 300 MHz X-ray ,Bonafede et al. 2014) X ray in colors Radio in contours (Bonafede et al 2009)

Magnetic fields on Mpc-scale in the Intra-cluster medium

X ray in colors Radio in contours (Bonafede et al 2009)

Radio halo and 2 relics

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RADIO HALOS AND RELICS: ORIGIN?

Vazza et al. 2009

Mach number

cluster-cluster merger

Credits:Markevitch, Clowe

dark matter

E ~1064 erg

Shocks Turbulence

total gas velocity

B a m p l i fi e d ? Halos Relics ? ?

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About 60 halos/relics

Feretti et al.2012

RADIO HALOS AND RELICS: HOW MANY?

Steep spectrum and low surface brightness at ν~GHz Detection limited

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THE LOW FREQUENCY ARRAY - LOFAR

  • New observational window 15-250 MHz
  • Expected discovery of 100s halos/relic

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THE LOW FREQUENCY ARRAY - LOFAR

  • New observational window 15-250 MHz
  • Expected discovery of 100s halos/relic

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THE LOW FREQUENCY ARRAY - LOFAR

  • New observational window 15-250 MHz
  • Expected discovery of 100s halos/relic

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THE LOW FREQUENCY ARRAY - LOFAR

  • New observational window 15-250 MHz
  • Expected discovery of 100s halos/relic

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The Coma cluster,

LOFAR 150 MHz Bonafede & LOFAR cluster group

THE COMA RADIO HALO AT LOFAR FREQUENCIES

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The Coma cluster,

LOFAR 150 MHz Bonafede & LOFAR cluster group

~3.3 Mpc

THE COMA RADIO HALO AT LOFAR FREQUENCIES

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The Coma cluster,

LOFAR 150 MHz Bonafede & LOFAR cluster group

~3.3 Mpc B ~ few μG

THE COMA RADIO HALO AT LOFAR FREQUENCIES

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The Coma cluster,

LOFAR 150 MHz Bonafede & LOFAR cluster group

Dolag 2005

~3.3 Mpc c

  • m

p r e s s i

  • n

B ~ few μG

THE COMA RADIO HALO AT LOFAR FREQUENCIES

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  • B ~µG but on Mpc scale; coherence length 1-100 kpc
  • X-ray UV excess in clusters (e.g. Lieu et al 1996,

Bonamente et al. 2002) ⇒ conversion of Cosmic Axion Background to photons in the cluster B (Conlon et al. 2013)

  • Other possible origins (e.g. IC from relativistic CRe,WHIM,

thermal)

B IN CLUSTERS AND ALPS (WHY I AM SPEAKING HERE TODAY)

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THE FARADAY ROTATION

Φobs Φint

Radio galaxy Galaxy cluster Observer

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THE FARADAY ROTATION

Φobs Φint

Φobs = Φint + RMλ2

RM = R d

0 Blosndl

Radio galaxy Galaxy cluster Observer

Rotation Measure RM

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THE FARADAY ROTATION

Φobs Φint

Φobs = Φint + RMλ2

RM = R d

0 Blosndl

Radio galaxy Galaxy cluster Observer

Rotation Measure RM E vectors at λ= 6cm E vectors at λ= 3cm

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THE FARADAY ROTATION MEASURE (RM)

Φobs = Φint + RMλ2

RM = R d

0 Blosndl

cluster members background control sample

Clarke (2004)

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THE FARADAY ROTATION MEASURE (RM) RM = R d

0 Blosndl

Extract B properties from RM images:

  • RM distribution
  • autocorrelation function
  • structure function

RM power spectrum proportional to B power spectrum

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COMA CLUSTER

Coma cluster Sub-group accreting X-ray emission B in the cluster B amplification in the relic?

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OBSERVED ROTATION MEASURE IMAGES

RM images 4.3,4.8, 8.0,8.5 GHz Very Large Array Resolution ~1 kpc

Bonafede et al. 2010

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OBSERVED ROTATION MEASURE IMAGES

RM images 1.4, 1.8, 4.3,4.8 GHz Very Large Array Resolution ~1 kpc

Bonafede et al. 2013

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OBSERVED ROTATION MEASURE TREND

Bonafede et al. 2013

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RM = R d

0 Blosndl

OBTAINING MOCK ROTATION MEASURE IMAGES

  • bserved

Bonafede et al. 2013

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RM = R d

0 Blosndl

OBTAINING MOCK ROTATION MEASURE IMAGES

  • bserved

model for gas distribution 2 isothermal gas spheres in equilibrium matching X-ray

  • bservations

Bonafede et al. 2013

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RM = R d

0 Blosndl

OBTAINING MOCK ROTATION MEASURE IMAGES

  • bserved

model for gas distribution 2 isothermal gas spheres in equilibrium matching X-ray

  • bservations

3D model for the magnetic field

Bonafede et al. 2013

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MOCK ROTATION MEASURE OBSERVATIONS

  • bserved

mock Fit of Structure function and autocorrelation function

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χ2 plot

MAGNETIC FIELD IN THE COMA CLUSTER

B ∝ B0nη

gas

Bonafede et al. 2010, 2013

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  • Magnetic field amplified by a factor 3 in the relic region
  • no Jump at the relic (shock)
  • filament?

B AMPLIFICATION IN THE RELIC?

Bonafede et al. 2013

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MAGNETIC FIELD IN COMA AND ALP

  • Numerical simulations of ALP-photon conversion (central

0.5deg) 0.1 -1 kev + Coma magnetic field (Bonafede et al 2010)⇒ match the observed X-ray excess (Conlon et al. 2013)

  • X-ray excess in the outskirts of Coma consistent ALP-

photon conversion simulations + B field in the outskirts (Kraljic et al, 2014, Powell 2014)

Best fit regions for Coma

  • utskirts

Best fit regions for Coma centre

Powell 2014

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Φobs = Φint + RMλ2

RM = R d

0 Blosndl

MAGNETIC FIELD THROUGH DEPOLARISATION

E vectors E vectors rotate by RMλ2 no change in polarisation High Resolution smallest B scale resolution

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Φobs = Φint + RMλ2

RM = R d

0 Blosndl

MAGNETIC FIELD THROUGH DEPOLARISATION

E vectors E vectors rotate by RMλ2 Low resolution psf > smallest B scale no change in polarisation net polarisation becomes smaller High Resolution smallest B scale resolution

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Φobs = Φint + RMλ2

RM = R d

0 Blosndl

MAGNETIC FIELD THROUGH DEPOLARISATION

E vectors E vectors rotate by RMλ2 Low resolution psf > smallest B scale no change in polarisation net polarisation becomes smaller High Resolution smallest B scale Low resolution ⇒ lower polarisation Lower level of polarisation tracks regions with higher RM resolution

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MAGNETIC FIELD THROUGH DEPOLARISATION

Higher RM lower fractional polarisation lower RM higher fractional polarisation

credits: Miller & Owen credits: Vikhlinin

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MAGNETIC FIELD THROUGH DEPOLARISATION

Sample of 32 massive galaxy clusters from HIFLUGCS (Reiprich & Boehringer 2002) Northern VLA Sky Survey 1.4 GHz, 45” resolution

Magnetic field common constituent of clusters best fit with B0=5µG

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LIMITS

1) Main limit to B studies in clusters today: Number

  • f sources detectable

through the cluster 14 sources ~150h observing time 2) Cluster members: local effect?

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FUTURE PROSPECTS THE SQUARE KILOMETER ARRAY

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FUTURE PROSPECTS THE SQUARE KILOMETER ARRAY

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SKA1 A COMA-LIKE CLUSTER

Simulated RM map

VLA observations SKA1-survey

300 polarised sources/sq deegree

B ∝ B0nη

gas

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VLA data -> χ2 plane

SKA1 A COMA-LIKE CLUSTER

B ∝ B0nη

gas

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VLA data -> χ2 plane

SKA1 A COMA-LIKE CLUSTER

B0 = 3.9µG, η = 0.4 B0 = 4.7µG, η = 0.5

B0 = 5.5µG, η = 0.7

B ∝ B0nη

gas

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B0 = 5µG, η = 0.5 B0 = 3µG, η = 0.5 B0 = 1µG, η = 0.5 B0 = 1µG, η = 0.5 B0 = 3µG, η = 0.5

B0 = 5µG, η = 0.5

SKA1 LOWER MASS CLUSTERS AND GROUPS

M ≈ 1013M

M ≈ 1015M

B ∝ B0nη

gas

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CONCLUSIONS

  • Galaxy clusters: B on Mpc scale - best place

to search for ALP

  • Faraday Rotation most powerful technique
  • Future is bright: SKA B in

samples of clusters and groups

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