new galprop code for geminga galactic cosmic ray propagation … · 2019. 8. 7. · icrc madison...
TRANSCRIPT
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ICRC Madison July 25, 2019:: IVM 1 1
GALPROP code for Galactic cosmic ray
propagation and associated photon
emissions
Igor V. MoskalenkoStanford
Gudlaugur JohannessonU.Iceland & NORDITA
Troy A. PorterStanford
ICRC, Madison, July 25, 2019
Geminga
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e±
PHe
CNO
X,γ
gas
gas
ISRF
e +-
π+-
P_
LiBeB
ISM
•diffusion•energy losses
•diffusive reacceleration•convection
•production of secondaries
π 0
IC
bremss
ACEheliosphere
p
42 sigma (2003+2004 data)
HESS
SNR RX J1713-3946
PSF
B
HeCNO
Gamma rays:Ø Trace the whole
GalaxyØ Line of sight
integrationØ Only major species
(p, He, e)
CR measurements:Ø Detailed
information on all species
Ø Only one locationØ Solar modulation
Modeling is a must!
π+-
PAMELA
BESS
Fermi
HESS
Chandra
WIMPannihil.
P_
P, X,γ
synchrotron
e±
e± GALPROP
CRs in the interstellar medium
AMS-02
MH
D co
des
Voyager 1
Flux
20 GeV/n
solar modulation
HelMod
CALET DAMPEISS-CREAM
AMS-02
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Production of high energy γ-rays
² pp −> π0(2γ)+X − production and decay of neutral pions π0 and Kaons K0
² Inverse Compton Scattering
² Bremsstrahlung
² Synchrotron emission
π0
p p p
p
π0
γ γ
γ
γ
e
pee
γγ
hν
e
B γ
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Low-energy processes and photons in the ISM
² − Radioactive decay lines (
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Original motivation² Pre-GALPROP (before ~1997)
ª Leaky-box type models: simple, but not physicalª Many different simplifying assumptions – hard to
compareª Many models, each with a purpose to reproduce data
of a single instrumentª No or few attempts to make a self-consistent model
² Two key concepts are forming the basis of GALPROP I. One Galaxy – a self-consistent modeling:
Various kinds of data, such as direct CR measurements including primary and secondary nuclei, electrons and positrons, γ-rays, synchrotron radiation, and so forth, are all related to the same astrophysical components of the Galaxy and, therefore, have to be modeled self-consistently
II. As realistic as possible:The goal for GALPROP-based models is to be as realistic as possible and to make use of all available astronomical and astrophysical information, nuclear and particle data, with a minimum of simplifying assumptions
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Components of GALPROP² Propagation, diffusive acceleration, convection, energy losses…² Numerically solves transport equations for all cosmic ray species
(stable + long-lived isotopes + pbars + leptons ~90) in 2D or 3D² Derives the propagation parameters corresponding to the
assumed transport phenomenology and source distribution² Time-dependent solutions – Galactic evolution ² Detailed gas distribution from HI and CO gas surveys (energy
losses from ionization, bremsstrahlung; secondary production; γ-rays from π0-decay, bremsstrahlung)
² Interstellar radiation field (inverse Compton losses/γ-rays for e±)² B-field models² Nuclear & particle production cross sections + the reaction
network (cross section database + LANL nuclear codes + phenomenological codes)
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3D gas: H I & H2 H I H2² Forward folding model
fitting technique² Max-likelihood fit to H I
LAB and the DHT CO surveys
² Re-binned to HEALPixorder 7 (H I) and 8 (CO), degraded to 2 km/s v-bins
² Built iteratively, starting with 2D disk, adding warping, central bulge/bar, flaring (outer Galaxy), and spiral arms
² The location and shape of the spiral arms are identical between the H I and CO models, but the radial and vertical profiles differ
² Each spiral arm also has a free normalization
Longitude profiles of gas models |b|≤4°
Sun Sun
Jóhannesson+’2018
One of the earlier attempts: Pohl+’08
Surfa
ce m
ass d
ensi
ty
of th
e H
2in
Msu
n pc
−2
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Velocity distribution of HI and CO (data vs. fit)
◇ Arrows show the features that are absent in the smoothed fit◇ Lines are the spiral arms
Observed Observed
Smoothed fit Smoothed fit
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e+ spectrum
Spatial variations of the B/C ratio and positron spectrum in the Galaxy in 2D/3D models
The B/C ratio and positron spectrum at R☉ but in different environments
B/C ratio
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3D interstellar radiation field
Porter+’2017
² Monte Carlo radiation transfer code FRaNKIE
² Two models for the stellar and dust distributions are chosen from the literature:
ª R12 = Robitaille+’2012
ª F98 = Freudenreich’1998
² The simulation volume for the radiation transfer: a box X,Y=±15 kpc, Z=±3 kpc
² λ-grid = 0.0912–10000 μm
Longitude profile averaged over |b|
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Energy density of interstellar radiation field
² Integrated ISRF energy densities in the Galactic plane² The ISRF structure will translate into the structure in the inverse Compton² A comparison with the Fermi-LAT data is not made yet² Affects spectra of electrons/positrons at HE and diffuse emission
Sun Sun
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Diffuse emission skymap² Observed Fermi-LAT counts in the
energy range 200 MeV to 100 GeV² Predicted counts calculated using
GALPROP reacceleration model tuned to CR data (+ sources)
² Residuals (Obs-Pred)/Obs ~ % level, ~10% in some places (details of the Galactic structure and/or freshly accelerated CRs)
Observed
PredictedModel 2
44
Ack
erm
ann+
’12
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✧ Provided a motivation for a NA61 proposal ✧ New measurements of Li, Be, B, C, N, O were done on CERN
SPS in Dec. 2018, using secondary beams from Pb nuclei fragmentation
✧ Momentum 13A GeV/c at different A/Z settings✧ Results are being analyzed
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Examples of Xsections 12C+H
6Li 7Li
7Be
9Be 10Be
10B
GP12 = GALPROP, option 12WKS98, W03 = Webber et al.
11B10C 11C
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HelMod ForecastingoftheIntensitiesofIonCosmicRays
M. J. Boschini, S. Della Torre, M. Gervasi, D. Grandi, G. La Vacca, S. Pensotti, P.G. Rancoita, D. Rozza and M. Tacconi
INFN Sezione Milano-Bicocca
N. Masi, L. QuadraniINFN Sezione Bologna
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GALPROP/HelMod
• Time dependent Parker (1965) equation• 2D Monte Carlo, backward in time• Convection, energy loss, full description of
the diffusion tensor (charge sign effect)
• http://www.helmod.org
• Goal #1: reliable local interstellar spectra of all CR species (>100 MeV/n)
• Goal #2: reliable heliospheric modulation for an arbitrary epoch in the past
• GALPROP/HelMod• Boschini, et al., ApJ 840 (2017) 115 (p, He, �̅�𝑝)• – – – ApJ 854 (2018) 94 (e‾)• – – – ApJ 858 (2018 ) 61 (He, C, O)• – – – ApJ 2019, in preparation
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100 101 102 103 104 105
Ek [GeV]
0.1
1
10
JkE
3 k[G
eV2m
2s
1sr
1] Stationary
Scenario A
Scenario B
Scenario C
Scenario D
AMS-02
100 101 102 103 104 105
Ek [GeV]
0.1
1
10
JkE
3 k[G
eV2m
2s
1sr
1] 1 = 2.0
1 = 2.2
1 = 1.8
AMS-02
210 205 200 195 190 185
GLON [deg]
10
5
0
5
10
15
GLAT
[deg
]
0.0
0.2
0.4
0.6
0.8
1.0
E2I
[keV
cm
2s
1sr
1]
210 205 200 195 190 185
GLON [deg]
10
5
0
5
10
15
GLAT
[deg
]
0.0
0.2
0.4
0.6
0.8
1.0
E2I
[keV
cm
2s
1sr
1]
Johannesson+’2019
Scenario B
Scenario Ce+ and γ from Geminga
motion
motion
Inverse Compton tail (10 GeV)e
±
e±
Different injection
◇ HAWC – slow diffusion zone◇ 2-zone model◇ Fine non-uniform grid◇ Proper motion◇ Evolution of the slow diffusion zone
See
the
post
er b
y Jo
hann
esso
n+
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Generalization to the whole MW galaxy
15 10 5 0 5 10 15X [kpc]
15
10
5
0
5
10
15
Y[kpc]
1.0
1.5
2.0
2.5
3.0
3.5
4.0
4.5
D(4
GV)[1028cm
2s
1]
Distribution of the effective diffusion coefficient in 2D and 3D modelJohannesson+’2019
15 10 5 0 5 10 15X [kpc]
15
10
5
0
5
10
15
Y[kpc]
1.5
2.0
2.5
3.0
3.5
4.0
D(4
GV)[1028cm
2s
1]
² Assuming the slow diffusion zone around each CR source, the effective diffusion coefficient in the plane may vary by a factor of 2-3
² Produces relatively small effect on CR spectra – diffusion coefficient in the halo remains unaltered
² Effect on the diffuse emission is still being evaluated
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Time-dependent solutions. I
⋆
0 5 10 15
X (kpc)
−1
0
1
Z(kpc)
−0.5 0 0.5
⋆
Electrons, 12 GeV
−5
0
5
Y(kpc)
⋆
0 5 10 15
X (k )
−1
0
1
Z(kpc)
⋆
Electrons, 1.6 TeV
−5
0
5
Y(kpc)
⋆
Electrons, 1.6 TeV
−5
0
5
Y(kpc)
⋆
0 5 10 15
X (kpc)
−1
0
1
Z(kpc)
−0.5 0 0.5
⋆
Protons, 12 GeV
−5
0
5
Y(kpc)
⋆
0 5 10 15
X (k )
−1
0
1
Z(kpc)
⋆
Protons, 1.6 TeV
−5
0
5
Y(kpc)
See
the
talk
by P
orte
r+
Y Y
X X
Z Z
Y
Z
Y
Z
SunSun
Sun Sun
² Fractional residuals vs. steady state solutions
² CR source distribution is not smooth (X,Y,Z)
² e, p: 12 GeV, 1.6 TeV² Discretized sources add
to the CR distribution² Local sources cause
fluctuations of CR fluxes² Delay between the
source-on time and effect on the environment (gammas)
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Time-dependent solutions. II
Electrons
0 200 400 600
Time (Myr)
10−4
0.01
1
100
E2 kJe(E
k)(M
eVcm
−2s−
1sr
−1)
304 MeV1.3 GeV
12 GeV116 GeV
1.6 TeV
Protons
0 200 400 600
Time (Myr)
1
10
100
1000
E2 kJp(E
k)(M
eVcm
−2s−
1sr
−1)
304 MeV1.3 GeV
12 GeV116 GeV
1.6 TeV
⋆
0 5 10 15−1
0
1Z(kpc)
⋆
Electrons, 1.6 TeV
−5
0
5
Y(kpc)
⋆
Electrons, 1.6 TeV
−5
0
5
Y(kpc)
⋆
0 5 10 15
X (kpc)
−1
0
1
Z(kpc)
−0.5 0 0.5
⋆
Protons, 1.6 TeV
−5
0
5
Y(kpc)
² The local CR proton and electron number densities
² Fluctuations increase with energy
² Electron fluctuations are generally larger
² Mostly positive spikes² Sometime the spikes are
negative² Fluctuations are mostly
at ~20% level² Affect diffuse emission
Sun
Sun
Equili
brium
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Fermi-LAT4FGL
5500 sourcesVery dense!
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Example Templates – 36 (one energy band)• These have been processed into predicted counts maps
independently scaled
+ isotropic
22GALPROP + Moon + Solar disk + Solar IC + fixed sources + unresolved sources + isotropic
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In place of a conclusion
There is nothing new to be discovered in physics now. All that remains is more and more
precise measurement —— Lord Kelvin, 1900
In respect of CR with ECR