looking for stars and finding the moon: effects of lunar ... · the 10th harmonic. this is...

5
arXiv:1302.5141v1 [astro-ph.HE] 20 Feb 2013 4 th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012 1 Looking for Stars and Finding the Moon: Effects of Lunar Gamma-ray Emission on Fermi LAT Light Curves Robin Corbet University of Maryland, Baltimore County, and Code 662 NASA Goddard Space Flight Center, Greenbelt Rd., MD 20771, USA C.C. Cheung and Paul S. Ray Space Science Division, Naval Research Laboratory, Washington, DC 20375-5352, USA Matthew Kerr Department of Physics and SLAC National Accelerator Laboratory, Stanford University, Stanford, CA 94305, USA We are conducting a search for new gamma-ray binaries by making high signal-to-noise light curves of all cata- loged Fermi LAT sources and searching for periodic variability using appropriately weighted power spectra. The light curves are created using a variant of aperture photometry where photons are weighted by the probability that they came from the source of interest. From this analysis we find that the light curves of a number of sources near the ecliptic plane are contaminated by gamma-ray emission from the Moon. This shows itself as modulation on the Moon’s sidereal period in the power spectra. We demonstrate that this contamination can be removed by excluding times when the Moon was too close to a source. We advocate that this data screening should generally be used when analyzing LAT data from a source located close to the path of the Moon. 1. Introduction: Hunting for Gamma-ray Binaries At X-ray energies, the extra-solar sky is domi- nated by the emission from accreting binary sys- tems containing black holes and neutron stars. However, at higher energies (GeV to TeV) very few interacting neutron star or black hole bina- ries are known sources [Hill et al. 2011]. The rel- ative paucity of gamma-ray binaries can be at- tributed to the necessity for not only a power sup- ply, but also non-thermal mechanisms [Dubus 2006, Mirabel 2006]. There are, however, evolutionary reasons to expect more gamma-ray binaries to ex- ist [Meurs & van den Heuvel 1989], and there are many unidentified Fermi LAT sources. Gamma-ray binaries are expected to show orbitally-modulated gamma-ray emission due to changes in viewing an- gle and, in eccentric orbits, the degree of the bi- nary interaction. Periodic modulation has indeed been seen in LS 5039 (3.9 day period), LS I +61 303 (26.5 days), Cygnus X-3 (4.8 hours) [Hill et al. 2011], and 1FGL J1018.6-5856 (16.65 days) [Corbet et al. 2011, Fermi LAT Team et al. 2012] and emission is orbital phase dependent for PSR B1259-63 (3.4 years) [Abdo et al. 2011]. A search for periodic mod- ulation of gamma-ray flux from Fermi LAT sources may thus yield further gamma-ray binaries, poten- tially revealing the predicted HMXB precursor popu- lation. The second Fermi LAT catalog of gamma-ray sources (“2FGL” [Nolan et al. 2012]) contains 1873 sources, many of which do not have confirmed coun- terparts at other wavelengths and thus are potentially gamma-ray binaries. In order to search for modulation we regularly up- date 0.1 - 200 GeV light curves for all 2FGL sources and calculate power spectra of these. We use aperture photometry with a 3 radius, with photons weighted by the probability that they came from the source of interest to increase the signal-to-noise level. To avoid solar gamma-ray emission, we exclude times when the Sun was closer than 5 to an aperture. We then calculate power spectra of all light curves to search for periodic modulation. To account for variations in exposure, each time bins contribution to the power spectrum is weighted by its relative expo- sure [Fermi LAT Team et al. 2012]. 2. Complex Modulation Patterns in Two Fermi Sources From an examination of the power spectra for all sources in the 2FGL catalog, orbital modulation is strongly detected in the known gamma-ray binaries LS 5039, LS I +61 303, and 1FGL J1018.6-5856 (= 2FGL J1019.0-5856). Artifacts near 1 day and the precession period of Fermi ’s orbit at 53 days are also seen in the power spectra of a number of sources 1 . In addition to these, we noted complex sets of peaks in the power spectra of 2FGL J0753.2+1937 and 2FGL J2356.3+0432. 2FGL J0753.2+1937 does not have an identified counterpart at other wavelengths, while 2FGL J2356.3+0432 is identified with the blazar MG1 J235704+0447 [Nolan et al. 2012]. Although these two sources are widely separated on the sky, it was determined that the peaks in both sources were all 1 http://fermi.gsfc.nasa.gov/ssc/data/analysis/LAT_caveats_temporal.html eConf C121028

Upload: others

Post on 24-Aug-2020

0 views

Category:

Documents


0 download

TRANSCRIPT

Page 1: Looking for Stars and Finding the Moon: Effects of Lunar ... · the 10th harmonic. This is illustrated in Figure 3 where we show the power spectrum, and summed-harmonic power spectrum

arX

iv:1

302.

5141

v1 [

astr

o-ph

.HE

] 2

0 Fe

b 20

134th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012 1

Looking for Stars and Finding the Moon:Effects of Lunar Gamma-ray Emission on Fermi LAT Light Curves

Robin CorbetUniversity of Maryland, Baltimore County, and Code 662 NASA Goddard Space Flight Center, Greenbelt Rd.,MD 20771, USAC.C. Cheung and Paul S. RaySpace Science Division, Naval Research Laboratory, Washington, DC 20375-5352, USAMatthew KerrDepartment of Physics and SLAC National Accelerator Laboratory, Stanford University, Stanford, CA 94305,USA

We are conducting a search for new gamma-ray binaries by making high signal-to-noise light curves of all cata-

loged Fermi LAT sources and searching for periodic variability using appropriately weighted power spectra. The

light curves are created using a variant of aperture photometry where photons are weighted by the probability

that they came from the source of interest. From this analysis we find that the light curves of a number of

sources near the ecliptic plane are contaminated by gamma-ray emission from the Moon. This shows itself as

modulation on the Moon’s sidereal period in the power spectra. We demonstrate that this contamination can

be removed by excluding times when the Moon was too close to a source. We advocate that this data screening

should generally be used when analyzing LAT data from a source located close to the path of the Moon.

1. Introduction: Hunting for Gamma-rayBinaries

At X-ray energies, the extra-solar sky is domi-nated by the emission from accreting binary sys-tems containing black holes and neutron stars.However, at higher energies (GeV to TeV) veryfew interacting neutron star or black hole bina-ries are known sources [Hill et al. 2011]. The rel-ative paucity of gamma-ray binaries can be at-tributed to the necessity for not only a power sup-ply, but also non-thermal mechanisms [Dubus 2006,Mirabel 2006]. There are, however, evolutionaryreasons to expect more gamma-ray binaries to ex-ist [Meurs & van den Heuvel 1989], and there aremany unidentified Fermi LAT sources. Gamma-raybinaries are expected to show orbitally-modulatedgamma-ray emission due to changes in viewing an-gle and, in eccentric orbits, the degree of the bi-nary interaction. Periodic modulation has indeedbeen seen in LS 5039 (3.9 day period), LS I +61 303(26.5 days), Cygnus X-3 (4.8 hours) [Hill et al. 2011],and 1FGL J1018.6-5856 (16.65 days) [Corbet et al.2011, Fermi LAT Team et al. 2012] and emissionis orbital phase dependent for PSR B1259-63 (3.4years) [Abdo et al. 2011]. A search for periodic mod-ulation of gamma-ray flux from Fermi LAT sourcesmay thus yield further gamma-ray binaries, poten-tially revealing the predicted HMXB precursor popu-lation. The second Fermi LAT catalog of gamma-raysources (“2FGL” [Nolan et al. 2012]) contains 1873sources, many of which do not have confirmed coun-terparts at other wavelengths and thus are potentiallygamma-ray binaries.In order to search for modulation we regularly up-

date 0.1 - 200 GeV light curves for all 2FGL sources

and calculate power spectra of these. We use aperturephotometry with a 3◦ radius, with photons weightedby the probability that they came from the sourceof interest to increase the signal-to-noise level. Toavoid solar gamma-ray emission, we exclude timeswhen the Sun was closer than 5◦ to an aperture.We then calculate power spectra of all light curvesto search for periodic modulation. To account forvariations in exposure, each time bins contribution tothe power spectrum is weighted by its relative expo-sure [Fermi LAT Team et al. 2012].

2. Complex Modulation Patterns in TwoFermi Sources

From an examination of the power spectra for allsources in the 2FGL catalog, orbital modulation isstrongly detected in the known gamma-ray binariesLS 5039, LS I +61 303, and 1FGL J1018.6-5856 (=2FGL J1019.0-5856). Artifacts near 1 day and theprecession period of Fermi ’s orbit at ∼53 days are alsoseen in the power spectra of a number of sources1. Inaddition to these, we noted complex sets of peaks inthe power spectra of 2FGL J0753.2+1937 and 2FGLJ2356.3+0432. 2FGL J0753.2+1937 does not havean identified counterpart at other wavelengths, while2FGL J2356.3+0432 is identified with the blazar MG1J235704+0447 [Nolan et al. 2012]. Although thesetwo sources are widely separated on the sky, it wasdetermined that the peaks in both sources were all

1http://fermi.gsfc.nasa.gov/ssc/data/analysis/LAT_caveats_temporal.html

eConf C121028

Page 2: Looking for Stars and Finding the Moon: Effects of Lunar ... · the 10th harmonic. This is illustrated in Figure 3 where we show the power spectrum, and summed-harmonic power spectrum

2 4th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012

1010.0

1.0×10−18

2.0×10−18

3.0×10−18

4.0×10−18

Period (days)

Pow

er (

ph c

m−2 s

−1 )2

0.0

1.0×10−18

2.0×10−18

3.0×10−18

Pow

er (

ph c

m−2 s

−1 )2

27.327.3/17 27.3/227.3 Days and Harmonics

Figure 1: Both 2FGL J2356.3+0432 (top) and 2FGLJ0753.2+1937 (bottom) show a complex pattern of peaksin their power spectra. These peaks are harmonics of a27.3 day period - up to the 17th harmonic is detectable.

0.0 0.5 1.0 1.5 2.0

2.0×10−8

3.0×10−8

4.0×10−8

2FGL J0753.2+1937

Phase (period = 27.3 days)

Rat

e (p

h cm

−2 s

−1 )

0.0 0.5 1.0 1.5 2.0

2.0×10−8

3.0×10−8

4.0×10−8

2FGL J0753.2+1937

Phase (period = 27.3 days)

Rat

e (p

h cm

−2 s

−1 )

0.0 0.5 1.0 1.5 2.0

2.0×10−8

3.0×10−8

4.0×10−8

2FGL J0753.2+1937

Phase (period = 27.3 days)

Rat

e (p

h cm

−2 s

−1 )

0.0 0.5 1.0 1.5 2.0

2.0×10−8

3.0×10−8

4.0×10−8

2FGL J0753.2+1937

Phase (period = 27.3 days)

Rat

e (p

h cm

−2 s

−1 )

1.0×10−8

2.0×10−8

3.0×10−8

2FGL J2356.3+0432

Rat

e (p

h cm

−2 s

−1 )

1.0×10−8

2.0×10−8

3.0×10−8

2FGL J2356.3+0432

Rat

e (p

h cm

−2 s

−1 )

1.0×10−8

2.0×10−8

3.0×10−8

2FGL J2356.3+0432

Rat

e (p

h cm

−2 s

−1 )

1.0×10−8

2.0×10−8

3.0×10−8

2FGL J2356.3+0432

Rat

e (p

h cm

−2 s

−1 )

Figure 2: Modulation for both 2FGL J2356.3+0432 and2FGL J0753.2+1937 is caused by sharp “flares” thatrecur with a 27.3 day period, but with different epochs ofmaximum flux.

harmonics of a 27.3 day period (Figure 1). When thelight curves are folded on this period, brief flares areseen in both sources (Figure 2).

3. Lunar Gamma-Rays

Interactions of cosmic rays with the Moon’s sur-face result in the production of gamma rays. Thismakes the Moon a rather bright source for the Fermi

LAT with a flux above 100 MeV of ∼10−6 ph cm−2

s−1 [Abdo et al. 2012], and it was even detectablewith EGRET [Thompson et al. 1997]. We note thatthe Sun is also a gamma-ray source. Although the

10−1 100 101 102 1030

10

20

30

40

Power Spectrum

Period (days)

Rel

ativ

e P

ower

0

10

20

30

40

2FGL J0816.9+2049 10 Harmonics Summed

Rel

ativ

e P

ower

Figure 3: Lunar contamination of 2FGL J0816.9+2049 isnot directly detected in the power spectrum (bottom).However, the summed harmonic modification of this(top) clearly shows a 27.3 day period due to the Moon.

2FGL catalog notes sources potentially affected bysolar emission, no such analysis was done for theMoon [Nolan et al. 2012].

The Moon’s sidereal period is 27.321 days. Thesharp recurrent flares from 2FGL J0753.2+1937 and2FGL J2356.3+0432 can be understood as due to re-peated passages of the Moon sufficiently close to thesesources to affect the light curves.

4. Optimizing Lunar Detection: SummedHarmonics

Power spectra are not ideal for detecting brief flar-ing activity as this strongly non-sinusoidal modulationresults in the power being spread over a very largenumber of harmonics. We investigated other period-detection techniques such as Stellingwerf’s phase dis-persion minimization [Stellingwerf 1978] method andothers. It was found that lunar modulation wasbest detected by creating a modified power spec-trum, similar to the Z2 test [Buccheri 1983], witheach point replaced with a sum of itself and up tothe 10th harmonic. This is illustrated in Figure 3where we show the power spectrum, and summed-harmonic power spectrum of 2FGL J0816.9+2049,a source which is identified with the blazar 2FGLJ0816.9+2049 [Nolan et al. 2012]. From harmonic-summed power spectra of the entire 2FGL catalog wedetected 38 sources that suffered from significant lu-nar contamination (Table I).

eConf C121028

Page 3: Looking for Stars and Finding the Moon: Effects of Lunar ... · the 10th harmonic. This is illustrated in Figure 3 where we show the power spectrum, and summed-harmonic power spectrum

4th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012 3

0.0 0.5 1.0 1.5 2.0

2.0×10−8

0009.0p0632

Phase (period = 27.3 days)

Rat

e

0.0 0.5 1.0 1.5 2.0

2.0×10−8

0009.0p0632

Phase (period = 27.3 days)

Rat

e

0.0 0.5 1.0 1.5 2.0

2.0×10−8

0009.0p0632

Phase (period = 27.3 days)

Rat

e

0.0 0.5 1.0 1.5 2.0

2.0×10−8

0009.0p0632

Phase (period = 27.3 days)

Rat

e

2.0×10−8

4.0×10−8

0022.5p0607

Rat

e

2.0×10−8

4.0×10−8

0022.5p0607

Rat

e

2.0×10−8

4.0×10−8

0022.5p0607

Rat

e

2.0×10−8

4.0×10−8

0022.5p0607

Rat

e

0.0

2.0×10−84.0×10−8

0114.7p1326

Rat

e

0.0

2.0×10−84.0×10−8

0114.7p1326

Rat

e

0.0

2.0×10−84.0×10−8

0114.7p1326

Rat

e

0.0

2.0×10−84.0×10−8

0114.7p1326

Rat

e

4.0×10−86.0×10−88.0×10−81.0×10−7 0326.1p2226

Rat

e

4.0×10−86.0×10−88.0×10−81.0×10−7 0326.1p2226

Rat

e

4.0×10−86.0×10−88.0×10−81.0×10−7 0326.1p2226

Rat

e

4.0×10−86.0×10−88.0×10−81.0×10−7 0326.1p2226

Rat

e

1.0×10−8

0709.0p2236

Rat

e

1.0×10−8

0709.0p2236

Rat

e

1.0×10−8

0709.0p2236

Rat

e

1.0×10−8

0709.0p2236

Rat

e

2.0×10−8

4.0×10−80725.6p2159

Rat

e

2.0×10−8

4.0×10−80725.6p2159

Rat

e

2.0×10−8

4.0×10−80725.6p2159

Rat

e

2.0×10−8

4.0×10−80725.6p2159

Rat

e

2.0×10−8

4.0×10−80753.2p1937

Rat

e

2.0×10−8

4.0×10−80753.2p1937

Rat

e

2.0×10−8

4.0×10−80753.2p1937

Rat

e

2.0×10−8

4.0×10−80753.2p1937

Rat

e

1.0×10−82.0×10−83.0×10−8

0816.9p2049

Rat

e

1.0×10−82.0×10−83.0×10−8

0816.9p2049

Rat

e

1.0×10−82.0×10−83.0×10−8

0816.9p2049

Rat

e

1.0×10−82.0×10−83.0×10−8

0816.9p2049

Rat

e

5.0×10−91.0×10−81.5×10−8

0913.0p1553

Rat

e

5.0×10−91.0×10−81.5×10−8

0913.0p1553

Rat

e

5.0×10−91.0×10−81.5×10−8

0913.0p1553

Rat

e

5.0×10−91.0×10−81.5×10−8

0913.0p1553

Rat

e

4.0×10−86.0×10−8

0946.5p1015

Rat

e

4.0×10−86.0×10−8

0946.5p1015

Rat

e

4.0×10−86.0×10−8

0946.5p1015

Rat

e

4.0×10−86.0×10−8

0946.5p1015

Rat

e

1.0×10−8

1107.5p0223

Rat

e

1.0×10−8

1107.5p0223

Rat

e

1.0×10−8

1107.5p0223

Rat

e

1.0×10−8

1107.5p0223

Rat

e

2.0×10−8

4.0×10−81221.4−0633

Rat

e

2.0×10−8

4.0×10−81221.4−0633

Rat

e

2.0×10−8

4.0×10−81221.4−0633

Rat

e

2.0×10−8

4.0×10−81221.4−0633

Rat

e

1.0×10−8

2.0×10−8

1318.9−1228

Rat

e

1.0×10−8

2.0×10−8

1318.9−1228

Rat

e

1.0×10−8

2.0×10−8

1318.9−1228

Rat

e

1.0×10−8

2.0×10−8

1318.9−1228

Rat

e

4.0×10−8

1544.1−2554

Rat

e 4.0×10−8

1544.1−2554

Rat

e 4.0×10−8

1544.1−2554

Rat

e 4.0×10−8

1544.1−2554

Rat

e

2.0×10−8

3.0×10−8 2031.4−1842

Rat

e

2.0×10−8

3.0×10−8 2031.4−1842

Rat

e

2.0×10−8

3.0×10−8 2031.4−1842

Rat

e

2.0×10−8

3.0×10−8 2031.4−1842

Rat

e

1.0×10−8

2.0×10−8

2108.6−1603

Rat

e

1.0×10−8

2.0×10−8

2108.6−1603

Rat

e

1.0×10−8

2.0×10−8

2108.6−1603

Rat

e

1.0×10−8

2.0×10−8

2108.6−1603

Rat

e

2.0×10−8

2120.6−1301

Rat

e

2.0×10−8

2120.6−1301

Rat

e

2.0×10−8

2120.6−1301

Rat

e

2.0×10−8

2120.6−1301

Rat

e

5.0×10−8

1.0×10−72225.6−0454

Rat

e

5.0×10−8

1.0×10−72225.6−0454

Rat

e

5.0×10−8

1.0×10−72225.6−0454

Rat

e

5.0×10−8

1.0×10−72225.6−0454

Rat

e

2.0×10−8

2356.3p0432

Rat

e

2.0×10−8

2356.3p0432

Rat

e

2.0×10−8

2356.3p0432

Rat

e

2.0×10−8

2356.3p0432

Rat

e

2.0×10−8

2356.3p0432

Rat

e

Figure 4: Light curves of selected Fermi LAT sources from Table I folded on the Moon’s sidereal period. The verticalred lines are offset based only on the R.A. of each source and so roughly approximate the Moon’s path.

eConf C121028

Page 4: Looking for Stars and Finding the Moon: Effects of Lunar ... · the 10th harmonic. This is illustrated in Figure 3 where we show the power spectrum, and summed-harmonic power spectrum

4 4th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012

Table I Fermi LAT Sources with Apparent LunarContamination

Source R.A. (J2000) Decl. (J2000)

(degrees) (degrees)

2FGL J0009.0+0632 2.262 6.542

2FGL J0022.5+0607 5.643 6.124

2FGL J0023.5+0924 5.892 9.407

2FGL J0114.7+1326 18.675 13.441

2FGL J0257.9+2025c 44.480 20.423

2FGL J0322.0+2336 50.516 23.611

2FGL J0326.1+2226 51.536 22.439

2FGL J0440.5+2554c 70.146 25.903

2FGL J0709.0+2236 107.274 22.600

2FGL J0725.6+2159 111.400 21.990

2FGL J0753.2+1937 118.320 19.623

2FGL J0816.9+2049 124.250 20.823

2FGL J0839.4+1802 129.863 18.036

2FGL J0913.0+1553 138.251 15.893

2FGL J0923.5+1508 140.895 15.138

2FGL J0946.5+1015 146.648 10.259

2FGL J1007.7+0621 151.932 6.353

2FGL J1016.0+0513 154.014 5.229

2FGL J1018.6+0531 154.659 5.524

2FGL J1040.7+0614 160.182 6.246

2FGL J1058.4+0133 164.615 1.566

2FGL J1059.0+0222 164.767 2.374

2FGL J1107.5+0223 166.878 2.386

2FGL J1221.4−0633 185.358 −6.553

2FGL J1256.5−1145 194.139 −11.753

2FGL J1318.9−1228 199.745 −12.476

2FGL J1424.2−1752 216.054 −17.880

2FGL J1544.1−2554 236.042 −25.912

2FGL J1553.2−2424 238.322 −24.404

2FGL J2000.8−1751 300.217 −17.857

2FGL J2006.9−1734 301.734 −17.582

2FGL J2031.4−1842 307.868 −18.703

2FGL J2108.6−1603 317.159 −16.062

2FGL J2120.6−1301 320.152 −13.030

2FGL J2124.0−1513 321.023 −15.223

2FGL J2154.0−1138 328.503 −11.634

2FGL J2225.6−0454 336.424 −4.901

2FGL J2356.3+0432 359.091 4.541

5. Removing the Moon

Fermi spacecraft files do not currently include lunarcoordinates. One of us (PSR) has provided a utility(“moonpos”) that uses the JPL SPICE toolkit [Acton

1996]2 to add lunar coordinates. This is available fromthe Fermi Science Support Center on the User Con-tributions web page3.The addition of lunar coordinates enables filtering

to exclude data obtained when the Moon was close toa source via the standard analysis tool gtmktime. Wefind that excluding data within 8 degrees of a sourceremoves almost all contamination.

6. Applications to Searches for FlaringBinaries

The technique of summing harmonics to reveal thepresence of lunar contamination is also useful in thesearch for gamma-ray binaries. For example, the bi-nary PSR B1259-63 is only active for a brief portionof its 3.4 yr orbit [Abdo et al. 2011]. Other systemsexhibiting similar repeating brief flares will be morereadily detected using harmonically-summed powerspectra. So far no definite non-lunar periodic flar-ing has been detected for any source, but the huntcontinues.

7. Summary

• Lunar gamma-ray emission can significantlycontaminate the light curves of LAT sourcesnear the ecliptic plane.

• Lunar modulation at 27.3 days is directlydetected in the power spectra of a few sources.

• Adding power-spectrum harmonics (∼10) re-veals the 27.3 day signal in 38 2FGL sources.

• Software has been developed to facilitate exclu-sion of lunar contaminated data. This is pub-licly available.

We advocate:(i) lunar proximity filtering should be done for anysource close to the ecliptic.(ii) lunar coordinates should be included in the stan-dard Fermi spacecraft files.The summed-harmonic technique is being used to

search for gamma-ray binaries that briefly flare foronly a short fraction of their orbit.

Acknowledgments

This work was partially supported by the NASAFermi Guest Observer Program (NNX12AH82G).

2http://naif.jpl.nasa.gov/naif/toolkit.html3http://fermi.gsfc.nasa.gov/ssc/data/analysis/user

eConf C121028

Page 5: Looking for Stars and Finding the Moon: Effects of Lunar ... · the 10th harmonic. This is illustrated in Figure 3 where we show the power spectrum, and summed-harmonic power spectrum

4th Fermi Symposium : Monterey, CA : 28 Oct-2 Nov 2012 5

References

Abdo, A. A., Ackermann, M., Ajello, M., et al. 2011,ApJ, 736, L11

Abdo, A. A., Ackermann, M., Ajello, M., et al. 2012,ApJ, 758, 140

Acton, C. H. 1996, Planet. Space Sci., 44, 65Buccheri, R., Bennett, K., Bignami, G. F., et al. 1983,A&A, 128, 245

Corbet, R. H. D., Cheung, C. C., Kerr, M., et al. 2011,The Astronomer’s Telegram, 3221, 1

Dubus, G. 2006, A&A, 456, 801Fermi LAT Collaboration, Ackermann, M., Ajello, M.,

et al. 2012, Science, 335, 189Hill, A. B., Dubois, R., Torres, D. F., & Fermi LATCollaboration 2011, High-Energy Emission fromPulsars and their Systems, 498

Meurs, E. J. A., & van den Heuvel, E. P. J. 1989,A&A, 226, 88

Mirabel, I. F. 2006, Science, 312, 1759Nolan, P. L., Abdo, A. A., Ackermann, M., et al. 2012,ApJS, 199, 31

Stellingwerf, R. F. 1978, ApJ, 224, 953Thompson, D. J., Bertsch, D. L., Morris, D. J., &Mukherjee, R. 1997, J. Geophys. Res., 102, 14735

eConf C121028