F. Aharonian1 - A. G. Akhperjanian2 - A. R. Bazer-Bachi3 - M. Beilicke4 - W. Benbow1 - D. Berge1 - K. Bernlöhr1,5 - C. Boisson6 - O. Bolz1 - V. Borrel3 - I. Braun1 - F. Breitling5 - A. M. Brown7 - R. Bühler1 - I. Büsching8 - S. Carrigan1 - P. M. Chadwick7 - L.-M. Chounet9 - R. Cornils4 - L. Costamante1,21 - B. Degrange9 - H. J. Dickinson7 - A. Djannati-Ataï10 - L. O'C. Drury11 - G. Dubus9 - K. Egberts1 - D. Emmanoulopoulos12 - P. Espigat10 - F. Feinstein13 - E. Ferrero12 - G. Fontaine9 - Seb. Funk5 - S. Funk1 - Y. A. Gallant13 - B. Giebels9 - J. F. Glicenstein14 - P. Goret14 - C. Hadjichristidis7 - D. Hauser1 - M. Hauser12 - G. Heinzelmann4 - G. Henri15 - G. Hermann1 - J. A. Hinton1,12 - W. Hofmann1 - M. Holleran8 - D. Horns16 - A. Jacholkowska13 - O. C. de Jager8 - B. Khélifi9,1 - Nu. Komin5 - A. Konopelko5 - I. J. Latham7 - R. Le Gallou7 - A. Lemière10 - M. Lemoine-Goumard9 - T. Lohse5 - J. M. Martin6 - O. Martineau-Huynh17 - A. Marcowith3 - C. Masterson1,21 - T. J. L. McComb7 - M. de Naurois17 - D. Nedbal18 - S. J. Nolan7 - A. Noutsos7 - K. J. Orford7 - J. L. Osborne7 - M. Ouchrif17,21 - M. Panter1 - G. Pelletier15 - S. Pita10 - G. Pühlhofer12 - M. Punch10 - B. C. Raubenheimer8 - M. Raue4 - S. M. Rayner7 - A. Reimer19 - O. Reimer19 - J. Ripken4 - L. Rob18 - L. Rolland14 - G. Rowell1 - V. Sahakian2 - L. Saugé15 - S. Schlenker5 - R. Schlickeiser19 - U. Schwanke5 - H. Sol6 - D. Spangler7 - F. Spanier19 - R. Steenkamp20 - C. Stegmann5 - G. Superina9 - J.-P. Tavernet17 - R. Terrier10 - C. G. Théoret10 - M. Tluczykont9,21,22 - C. van Eldik1 - G. Vasileiadis13 - C. Venter8 - P. Vincent17 - H. J. Völk1 - S. J. Wagner12 - M. Ward7
1 -
Max-Planck-Institut für Kernphysik,
Heidelberg, Germany
2 -
Yerevan Physics Institute, Yerevan,
Armenia
3 -
Centre d'Étude Spatiale des Rayonnements, CNRS/UPS, Toulouse, France
4 -
Universität Hamburg, Institut für Experimentalphysik,
Hamburg, Germany
5 -
Institut für Physik, Humboldt-Universität zu Berlin,
Germany
6 -
LUTH, UMR 8102 du CNRS, Observatoire de Paris, Section de Meudon,
France
7 -
University of Durham, Department of Physics, Durham,
UK
8 -
Unit for Space Physics, North-West University, Potchefstroom,
South Africa
9 -
Laboratoire Leprince-Ringuet, IN2P3/CNRS,
École Polytechnique, Palaiseau, France
10 -
APC, Paris, France ()
11 -
Dublin Institute for Advanced Studies,
Ireland
12 -
Landessternwarte, Universität Heidelberg, Germany
13 -
Laboratoire de Physique Théorique et Astroparticules, IN2P3/CNRS,
Université Montpellier II, CC 70,
France
14 -
DAPNIA/DSM/CEA, CE Saclay,
France
15 -
Laboratoire d'Astrophysique de Grenoble, INSU/CNRS, Université Joseph Fourier,
France
16 -
Institut für Astronomie und Astrophysik, Universität Tübingen,
Germany
17 -
Laboratoire de Physique Nucléaire et de Hautes Énergies, IN2P3/CNRS, Universités
Paris VI & VII, France
18 -
Institute of Particle and Nuclear Physics, Charles University,
Prague, Czech Republic
19 -
Institut für Theoretische Physik, Lehrstuhl IV: Weltraum und
Astrophysik,
Ruhr-Universität Bochum, Germany
20 -
University of Namibia, Windhoek, Namibia
21 -
European Associated Laboratory for Gamma-Ray Astronomy, jointly
supported by CNRS and MPG
22 -
Now at DESY, Platanenallee 6, 15738 Zeuthen, Germany
Received 20 December 2005 / Accepted 7 May 2006
Abstract
The extreme synchrotron BL Lac object H 2356-309, located at a redshift of z = 0.165,
was observed from June to December 2004
with a total exposure of 40 h live-time
with the HESS (High Energy Stereoscopic System)
array of atmospheric-Cherenkov telescopes (ACTs).
Analysis of this data set
yields, for the first time, a strong excess of 453
-rays
(10 standard deviations above background) from H 2356-309, corresponding to an
observed integral flux above 200 GeV of I(>200 GeV) = (4.1
0.5)
10-12 cm-2 s-1
(statistical error only).
The differential energy spectrum of the source between
200 GeV and 1.3 TeV is well-described by a power law
with a normalisation (at 1 TeV) of N0 = (
)
10-13 cm-2 s-1 TeV-1
and a photon index of
=
.
H 2356-309 is one of the most distant BL Lac objects detected at
very-high-energy
-rays so far.
Results from simultaneous observations from
ROTSE-III (optical),
RXTE (X-rays)
and NRT (radio)
are also included and used together with the HESS data to constrain
a single-zone homogeneous synchrotron self-Compton (SSC) model.
This model provides an adequate fit to the HESS data when
using a reasonable set of model parameters.
Key words: gamma rays: observations - galaxies: active - galaxies: BL Lacertae objects: individual: H 2356-309
The Spectral Energy Distribution (SED) of Active Galactic Nuclei (AGN)
spans the complete electromagnetic spectrum from radio waves
to very-high-energy (VHE; E>100 GeV) -rays.
In the widely-accepted unified model
of AGN (e.g. Rees 1984; Urry & Padovani 1995),
the "central engine'' of these objects consists
of a super-massive black hole (up to 109
)
surrounded
by a thin accretion disk and a dust torus.
In some radio-loud AGN, i.e. objects with a radio to B-band flux ratio
/FB>10,
two relativistic plasma outflows (jets) presumably perpendicular to the
plane of the accretion disk have been observed.
AGN are known to be VHE -ray emitters
since the detection of Mrk 421 above 300 GeV by the
Whipple group (Punch et al. 1992), who pioneered the imaging
atmospheric-Cherenkov technique.
At very high energies, a number of AGN (
10) were subsequently
detected by different groups using a similar technique.
Almost all these objects
are BL Lacertae (BL Lac) objects, belonging to the
class of Blazars (BL Lac objects and Flat Spectrum Radio Quasars),
i.e. AGN having their jet pointing at
a small angle to the line of sight.
The only confirmed VHE detection of an extragalactic
object not belonging to the BL Lac class
is the giant radio galaxy M 87 (Aharonian et al. 2003,2005d).
Two broad peaks are present in the observed SED of AGN. The first peak is located in the radio, optical, and X-ray bands, the second peak is found at higher energies and can extend to the VHE band. The observed broad-band emission from AGN is commonly explained by two different model types. In leptonic models, the lower-energy peak is explained by synchrotron emission of relativistic electrons and the high-energy peak is assumed to result from inverse Compton (IC) scattering of electrons off a seed-photon population, see e.g. Sikora & Madejski (2001) and references therein. In hadronic models, the emission is assumed to be produced via the interactions of relativistic protons with matter (Pohl & Schlickeiser 2000), ambient photons (Mannheim 1993) or magnetic fields (Aharonian 2000), or via the interactions of relativistic protons with photons and magnetic fields (Mücke & Protheroe 2001).
The observed -ray emission from BL Lac objects shows high
variability
ranging from short bursts of sub-hour duration
to long-time activity of the order of months.
Detailed studies
of variability of BL Lac type objects can contribute to the understanding of
their intrinsic acceleration mechanisms
(e.g. Krawczynski et al. 2001; Aharonian et al. 2002).
Additionally, observations of distant objects
in the VHE band provide an indirect measurement of the
SED of the Extragalactic Background Light
(EBL), see e.g. Primack et al. (1999); Stecker et al. (1992) and references therein.
Due to the absorption of VHE
-rays via e+e- pair production
with the photons of the EBL, the shape of the observed VHE
spectra is distorted as compared to the intrinsically emitted spectra.
Using a given spectral shape of the EBL, the observed AGN spectrum
can be corrected for this absorption.
The resulting intrinsic (i.e., corrected) spectrum can then be
compared to basic model assumptions on the spectral shape of the
-ray emission, thereby constraining the applied shape of
the EBL.
In this context, it is especially important to detect
AGN at higher redshifts but also to study the spectra of
objects over a wide range of redshifts,
in order to disentangle the effect of the EBL from
the intrinsic spectral shape of the objects.
To date, the redshifts of VHE emitting BL Lac objects
with measured spectra range from z = 0.033 to z = 0.129.
The high frequency peaked BL Lac object (HBL) H 2356-309, identified in the optical by Schwartz et al. (1989), is hosted by an elliptical galaxy located at a redshift of z = 0.165 (Falomo 1991). The object was first detected in X-rays by the satellite experiment UHURU (Forman et al. 1978) and subsequently by the Large Area Sky Survey experiment onboard the HEAO-I satellite (Wood et al. 1984). The spectrum of H 2356-309 as observed by BeppoSAX (Costamante et al. 2001) is not compatible with a single power law model, indicating that the peak of the synchrotron emission lies within the energy range of BeppoSAX. A broken power law fit yields a synchrotron peak around 1.8 keV, with a detection of the source up to 50 keV. These observations qualified the object as an extreme synchrotron blazar.
A selection of TeV candidate BL Lac objects was proposed by
Costamante & Ghisellini (2002).
The objects were selected from
several BL Lac samples and using information in the
radio, optical and X-ray bands.
VHE predictions for the selected objects were given by the authors
based on a parametrisation proposed by
Fossati et al. (1998), suitable for predictions of high state
flux of an average source population.
The authors also gave VHE flux predictions based on
a simple one-zone homogeneous
SSC model (Ghisellini et al. 2002),
appropriate for a quiescent state of the
specific VHE source candidate.
H 2356-309 is included in this list and
the predicted integral flux values
above 300 GeV for H 2356-309
are 8.4 10-12 cm-2 s-1 for the parametrisation and
1.9
10-12 cm-2 s-1 for the SSC model.
It should be noted that no absorption due to the EBL was taken into account in these calculations.
In this paper the discovery of VHE -rays
from H 2356-309 with the HESS
Cherenkov telescopes in 2004 is reported.
With a redshift of z = 0.165,
H 2356-309
is one of the most distant AGN detected at VHE energies so far.
H 2356-309 was observed by HESS from June to December 2004 (see Sects. 2 and 3).
Simultaneous observations were carried out with RXTE (Rossi X-ray Timing Explorer)
in X-rays
on 11th of November 2004
(see Sect. 4.1), with
the Nançay decimetric radio telescope (NRT)
between June and October 2004
(see Sect. 4.2)
and with ROTSE-III (see Sect. 4.3)
in the optical, covering the whole 2004 HESS
observation campaign.
The system of four HESS ACTs, located on the
Khomas Highlands in Namibia (23
S
E),
is fully operational since December 2003.
For a review see, e.g., Hinton (2004).
HESS data are taken in runs with a typical duration of 28 min.
The data on H 2356-309 were taken with the telescopes pointing
with an offset of 0.5
relative to the object position (wobble mode,
offset in either right ascension or declination).
The sign of the offset is alternated for successive runs to reduce systematic
effects.
H 2356-309 was observed with the complete stereoscopic system
from June to December 2004 for a total raw observation time of
more than 80 h.
In order to reduce systematic effects that arise due to varying
observation conditions,
quality selection criteria are applied
before data analysis on a run-by-run basis.
The criteria are based on the mean trigger rate (corrected
for zenith-angle dependency), trigger rate stability, weather conditions
and hardware status.
During the 2004 observations of H 2356-309 atmospheric
conditions were not optimal (due to brushfires),
resulting in a dead-time corrected high-quality data set
of
40 h live-time at an average zenith angle of 20
.
These data are calibrated as described in Aharonian et al. (2004).
Thereafter, before shower reconstruction, a standard
image cleaning (Lemoine-Goumard et al. 2005)
is applied to the shower images to remove night-sky background noise.
Moreover, in order to avoid systematic effects from shower
images truncated by the camera edge,
only images having a distance between their centre of gravity
and the centre of the camera of less than 2
are used in the reconstruction.
Furthermore, a minimum image amplitude (i.e., the sum of the intensities
of all pixels being part of the image) is required for
use in the analysis to assure a good quality reconstruction.
Previous HESS publications are mostly based on the standard
analysis (Aharonian et al. 2005a).
Here we present results from
the 3D Model analysis
which
is presented in detail in Lemoine-Goumard et al. (2005) and
was also used in Aharonian et al. (2005b).
This method uses independent calibration and simulation chains
and
is briefly described in the following
paragraphs.
The on-source data are taken from a circular region of
radius
around the object position (on-source region).
The background is estimated from 11 control regions (off-source regions)
of the same size and located at the same radial distance to the camera centre
as the on-source region and normalised accordingly.
The significance in standard deviations above background (subsequently
)
of any excess is calculated following the likelihood method
of Li & Ma (1983).
All cuts applied
are summarised in Table 1.
Cut values were optimised using simulated
-ray samples and
independent background data samples.
Table 1: Summary of applied cuts. The cut in image amplitude is given in photoelectrons (ph.e.).
In Fig. 1, the distribution of the
squared angular distances
from H 2356-309, reconstructed
with the 3D-Model (
), is shown.
In the data taken from the on-source region
a clear accumulation of events is seen at low
-values,
i.e. close to the position of H 2356-309.
The off-region shows a flat distribution as expected for a pure background measurement.
With a number of on-source events of
= 1706
off-source events
= 13 784 and
a normalisation factor
= 0.0909 (the ratio
between the solid angles for on- and off-source measurements),
the data yield an excess of
-
=
453
-rays at a significance-level
of 11.6
.
A fit of a 2-dimensional Gaussian to an uncorrelated excess sky-map yields
a point-like emission and a location
(
,
)
consistent with the position of H 2356-309
(
,
),
as obtained by Falomo (1991) using observations
in the optical and near-infrared.
These results are summarised in Table 2.
Additionally, the results from the standard analysis are given.
The results for the 3D Model analysis used in this paper
are also given using
for easier comparison with the
standard analysis.
![]() |
Figure 1:
Distribution of squared angular distances ![]() ![]() |
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Table 2: Summary of analysis results from the 3D Model analysis (using two different cuts in telescope multiplicity). For comparison, the standard analysis results are also given.
The differential energy spectrum obtained from the 3D-Model analysis (
)
is shown in Fig. 2. The spectral parameters
were obtained
from a maximum likelihood fit of a power law hypothesis
to the data,
resulting in a flux-normalisation of N0 = (
)
10-13 cm-2 s-1 TeV-1,
and a spectral index of
=
.
The
value of the spectral fit is 6.6 for 7 degrees of freedom,
corresponding to a
-probability of
= 0.47.
In order to eliminate any systematic effects that might arise from poor
energy estimation at lower energies (due to an over-estimation, on average,
of low energies), the beginning of the fit range is set to the value of the post-cuts
spectral energy threshold, i.e.
200 GeV for the 3D Model analysis of this data set.
Systematic errors (0.1 for the index and 20% for the
flux) are
dominated by atmospheric effects, i.e.
a limited knowledge of
the atmospheric profile needed as input for the simulations.
A detailed description of systematic errors can
be found in e.g., Aharonian et al. (2006b).
The parameters of the spectral fit
are
summarised in Table 3. Additionally, the results from
the standard analysis are given for comparison.
The data-points used in Fig. 2 are listed in Table 4.
![]() |
Figure 2: Differential energy spectrum of H 2356-309, as obtained from the 3D Model analysis. The shaded area gives the confidence region (1 standard deviation) for the spectral shape under the assumption of a power law. The upper limit (arrow) is given with a 99% confidence level. |
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Table 3:
Summary of the parameters of power law fits
(
).
For comparison with the 3D Model analysis (1) used here,
the results from the standard analysis (2)
are also given.
Both analyses yield consistent
results.
In addition to the parameter values, the
probabilities of the fits are given.
Table 4: Differential flux for different energy bins. The upper limit is given for a confidence level of 99%.
The average integral flux above 200 GeV in the year 2004
(fitting with a fixed spectral index of 3.09)
is
= (4.1
0.5)
10-12 cm-2 s-1 (statistical error only).
Light-curves of I(>200 GeV) versus the modified Julian date (MJD) of the
observation are shown in Fig. 3 for two different time-scales.
The monthly flux variation is shown in the upper panel and
the average monthly flux from June to December of 2004 is shown in the lower panel.
A fit of a constant yields no evidence for nightly variability (P(
).
The ASM (All Sky Monitor) shows no significant
X-ray excess nor variability in the same monthly intervals.
![]() |
Figure 3: Flux above 200 GeV from H 2356-309 as measured by HESS (3D Model Analysis) in 2004. Upper panel: each point corresponds to the flux measurement in one night. Lower panel: averaged flux in six different time windows (June to December 2004). Both light-curves are consistent with a constant emission over time. The RXTE observations (see Sect. 4.1) were carried out on MJD 53320. During that night, no HESS observations could take place due to poor weather conditions. |
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A monitoring program with this telescope on extragalactic sources
visible by both the NRT and HESS is in place since 2001. For the
campaign described here it consisted of a measurement at every two or three days.
Between 4 and 14 individual
1-min drift scans were performed for each observation, and the flux
calibration was done using a calibrated noise diode emission for
each drift scan.
The average flux for the measurements carried out
between 11 June and 10 October 2004 was
.
This observed flux is most likely dominated by emission produced in jet regions
further out from the core and thus represents an upper limit of
any emission model for the total SED.
![]() |
Figure 4: Spectral energy distribution of H 2356-309. Above 200 GeV, the results obtained in this paper are used. Data from NRT, ROTSE-III and RXTE are simultaneous to the HESS observations and shown as filled symbols. All other data are archival and shown as open symbols. The ROTSE-III flux is given after galaxy subtraction. Radio emission arises from regions further out in the jet. A single-zone homogeneous SSC model described in the text is shown as a solid line. The dashed line shows the SSC model without absorption. The inlaid box shows a zoom in the VHE regime. |
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As shown in Fig. 4,
using a model with a reasonable set of
parameters provides a satisfactory fit
to the simultaneous x-ray and VHE data.
The emitting region is characterised by ,
B=0.16 G and
cm.
The electron power-law distribution is described by
cm-3,
,
.
The Lorentz factor at break energy
is located
at
to place
the peak emission in between optical and X-rays
while providing a good fit to the HESS data.
We take the canonical index
for the low-energy
end and found
for the high-energy end so as to fit the observed X-ray power law spectrum.
Lowering
extends the fit to lower frequencies and enhances
IC emission in the MeV-GeV domain.
Synchrotron self-absorption cuts off emission below IR frequencies
when using low values of
.
Radio emission arises
from regions further out in the jet. Similar to the case of PKS 2155-304
(Aharonian et al. 2005c) we cannot exclude a possible contribution of
such an extended region to the optical flux measured by ROTSE-III.
This may soften some of the above-mentioned constraints.
Although our VHE observations provide strong constraints on the physical parameters of single-zone SSC models, there is still some freedom of choice for the parameters that could be constrained further by a better understanding of the origin of the optical emission, a better spectral coverage in the X-ray and sub-TeV region and the observation of possible variability.
For the first time, an SED comprising simultaneous radio, optical, X-ray and VHE measurements was made. A simple one-zone SSC model, taking into account absorption by the EBL (Aharonian et al. 2006a), provides a satisfactory description of these data.
Given the high redshift of the object, the observed HESS spectrum
provides strong constraints on the density of the
EBL (Aharonian et al. 2006a).
Future observations of H 2356-309 with HESS will improve the accuracy of
the spectral measurement and might also allow an extension of the observed
spectrum to higher energies. This will provide further constraints
on the absorption of -rays by the EBL.
Acknowledgements
The support of the Namibian authorities and of the University of Namibia in facilitating the construction and operation of HESS is gratefully acknowledged, as is the support by the German Ministry for Education and Research (BMBF), the Max Planck Society, the French Ministry for Research, the CNRS-IN2P3 and the Astroparticle Interdisciplinary Programme of the CNRS, the UK Particle Physics and Astronomy Research Council (PPARC), the IPNP of the Charles University, the South African Department of Science and Technology and National Research Foundation, and by the University of Namibia. We appreciate the excellent work of the technical support staff in Berlin, Durham, Hamburg, Heidelberg, Palaiseau, Paris, Saclay, and in Namibia in the construction and operation of the equipment.The authors acknowledge the support of the ROTSE-III collaboration. Special thanks also to R. Quimby from the University of Texas for providing tools for data-reduction.