Galactic radio loops Philipp Mertsch with Subir Sarkar The Radio - - PowerPoint PPT Presentation

galactic radio loops
SMART_READER_LITE
LIVE PREVIEW

Galactic radio loops Philipp Mertsch with Subir Sarkar The Radio - - PowerPoint PPT Presentation

Galactic radio loops Philipp Mertsch with Subir Sarkar The Radio Synchrotron Background Workshop, University of Richmond 21 July 2017 Foregrounds in B-modes Adam et al. , arXiv:1502.01588 (Planck 2015 results X) Adam et al. , arXiv:1502.01588


slide-1
SLIDE 1

Galactic radio loops

Philipp Mertsch with Subir Sarkar The Radio Synchrotron Background Workshop, University of Richmond 21 July 2017

slide-2
SLIDE 2

Adam et al., arXiv:1502.01588 (Planck 2015 results X)

Foregrounds in B-modes

Adam et al., arXiv:1502.01588 (Planck 2015 results X) Adam et al., 1409.5738 (Planck Int. results XXX)

slide-3
SLIDE 3

Haslam 408 MHz

Haslam et al., A&AS 47 (1982) 1

slide-4
SLIDE 4

… is predominantly synchrotron of CR electrons on the galactic magnetic fields… … and we look at its line-of-sight projections:

The galactic radio background…

wher e and

slide-5
SLIDE 5

Ingredients

CR electrons: • sources: SNRs! pulsars? PWNe? large-scale distribution?!

  • conceptual: stochasticity of sources?
  • propagation: diffusive! convective?

reacceleration? energy losses? Galactic magnetic fields:

  • large-scale, ordered component
  • anisotropic random (also called striated)

component

  • small-scale, turbulent component
slide-6
SLIDE 6

Local e- spectrum and synchrotron

  • require break in IS electron spectrum, e.g. at source:
  • fix local (turbulent) magnetic field:
  • constrain certain propagation models, e.g. disfavour

reacceleration

Strong et al., A&A 534 (2011) A54

slide-7
SLIDE 7

Haslam vs GALPROP

averaging over large parts of the sky…

  • assumes factorisation in

longitude and latitude

  • leads to loss of sensitivity for

structures on intermediate scales

slide-8
SLIDE 8

Difference: Haslam - GALPROP

slide-9
SLIDE 9

1. radio sky: 1. spherical harmonics: 2. angular power spectrum: advantages:

  • information ordered by scale
  • statistically meaningful quantities
  • natural for some applications, e.g. CMB foreground subtraction

Angular power spectrum

slide-10
SLIDE 10

Haslam APS

2 3 1

  • 1. even/odd structure

reflects symmetries of sky map

  • 2. smoother for higher

multipoles

  • 3. power-law

with (Kolmogorov turbulence)

slide-11
SLIDE 11

Smooth component only…

synchrotron: smooth emissivity (GALPROP) free-free: WMAP MEM-template unsubtracted sources: shot noise

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-12
SLIDE 12

Smooth component only…

synchrotron: smooth emissivity (GALPROP) free-free: WMAP MEM-template unsubtracted sources: shot noise

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-13
SLIDE 13

Deficit in RM

1 10 100

  • 2
  • 1

1 2 3 1 10 100 Spherical harmonics l

  • 2
  • 1

1 2 3 Angular Powerspectrum log(Cl / Cl

O12)

Observation O12 Lmax=30pc Lmax=100pc Lmax=300pc Lmax=1kpc Lmax=3kpc

Beck et al., JCAP 05 (2016) 056

slide-14
SLIDE 14
  • plasma perturbations described by

MHD modes, e.g. Alfvén waves

  • two-point correlation function:
  • Fourier transform ➙ power spectrum:
  • bserved in space plasma and

simulations for with (Kolmogorov turbulence)

Turbulence cascade

r

slide-15
SLIDE 15

Scaling the synchrotron emissivity

  • GALPROP assumes a smooth distribution of RMS values for the turbulent

field:

  • can rescale GALPROP’s volume emissivity
  • compute small-scale turbulent field
  • scaling factor
  • exploit scaling of synchrotron emission

with to find:

slide-16
SLIDE 16

Turbulence in projection

Chepurnov, Astron. Astrophys.

  • Transact. 17 (1999) 281
  • consider two-point

correlations on sphere

  • power-law in wavenumber

reflected by power-law in angle (or multipole )

slide-17
SLIDE 17

…including turbulent component

synchrotron: smooth emissivity and turbulence free-free: WMAP MEM-template unsubtracted sources: shot noise

Mertsch & Sarkar, JCAP 06 (2013) 041

power-law in wavenumber reflected by power-law in angle or multipole :

Chepurnov, Astron. Astrophys.

  • Transact. 17 (1999) 281; also:

Cho & Lazarian, ApJ 575 (2002) 63; Regis, Astropart. Phys. 35 (2011) 170

slide-18
SLIDE 18

Radio loops

  • probably shells of old

SNRs

  • can only observe 4

radio loops directly in radio sky

  • total Galactic

population of up to O(1000) can contribute on all scales

Page et al., ApJS 170 (2007) 335

slide-19
SLIDE 19

Radio loops

slide-20
SLIDE 20

Haslam 408 MHz

Haslam et al., A&AS 47 (1982) 1

slide-21
SLIDE 21

Haslam - GALPROP

slide-22
SLIDE 22

Unsharp masked Haslam

Vidal et al., MNRAS 452 (2015) 656

slide-23
SLIDE 23

WMAP9 polarisation

Bennett al., ApJS 208 (2013) 20

slide-24
SLIDE 24

WMAP9 23 GHz polarisation

Page et al., ApJS 170 (2007) 335

slide-25
SLIDE 25

Planck 30 GHz polarisation

Planck collaboration

slide-26
SLIDE 26

assumption: flux from one shell factorises into angular part and frequency part: frequency part : magnetic field gets compressed in SNR shell electrons get betatron accelerated emissivity increased with respect to ISM angular part : assume constant emissivity in thin shell:

Modelling individual shells

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-27
SLIDE 27

assumption: flux from one shell factorises into angular part and frequency part: frequency part : magnetic field gets compressed in SNR shell electrons get betatron accelerated emissivity increased with respect to ISM angular part : assume constant emissivity in thin shell: add up contribution from all shells

Modelling individual shells

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-28
SLIDE 28

…including ensemble of shells

O(1000) shells of old SNRs present in Galaxy we know 4 local shells (Loop I-IV) but others are modeled in MC approach they contribute exactly in the right multipole

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-29
SLIDE 29

Best fit of local shells and ensemble

O(1000) shells of old SNRs present in Galaxy we know 4 local shells (Loop I-IV) but others are modeled in MC approach they contribute exactly in the right multipole

Mertsch & Sarkar, JCAP 06 (2013) 041

slide-30
SLIDE 30
slide-31
SLIDE 31

Anomalies in ILC9 (l≤20)

Liu, Mertsch & Sarkar, ApJL 789 (2014) 29

slide-32
SLIDE 32

Mean temperature

  • WMAP 9yr ILC map
  • smoothing to l ≤ lmax = 20
  • 4° wide band around Loop I (Berkhuijsen et al., 1971)
  • compute <T>
  • p-values from 104 simulations with WMAP 9yr best-fit APS

p-value: 0.01 (ILC9 and SMICA)

slide-33
SLIDE 33

Clustering analysis

  • 20° wide band around Loop
  • distance modulus map: Gj=|arccos(nj . nctr)-radius|
  • Pearson’s correlation coefficient:
  • p-values from 104 simulations with WMAP 9yr best-fit power spectrum

p-value: 4 × 10-4 (ILC9) … 1 × 10-3 (SMICA)

slide-34
SLIDE 34
  • spatially correlates with Loop I
  • unlikely synchrotron (checked with our synchrotron model)
  • frequency dependence:

1. ILC method efficiently suppresses power laws in frequency:

  • ver most of the sky:

in the Loop I region 2. pixelwise correlation between WMAP W- and V-bands with ICL9:

What do we know about anomaly?

Liu, PM & Sarkar, ApJL 789 (2014) 29

synch free-free thermal dust

slide-35
SLIDE 35

Magnetic dipole radiation

Draine & Lazarian, ApJ 508 (1998) 157, ibid., ApJ 512 (1999) 740 Draine & Hensley, ApJ 765 (2013) 169

close to black body, i.e. what is assumed to uniquely define CMB!

slide-36
SLIDE 36

Magnetised dust in SMC

Draine & Hensley, ApJ 757 (2012) 103

thermal dust typical spinning dust low- foreground magnetic dust very flat spectra, ; dependence on compound, grain size, shape…

slide-37
SLIDE 37

Summary

1. Lack of angular power in the Galactic radio background for ℓ=10…100 2. Small-scale turbulence cannot explain it 3. A population of O(1000) shells from

  • ld supernova remnants provides the

angular power needed 4. Excess in CMB map. Magnetised dust?