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CHANNSGPSC - Chandra Nearby Spiral Galaxies Point Source Catalog |
HEASARC Archive |
In this table, source lists for the 11 galaxies are presented, along with source counts, fluxes, luminosities, X-ray colors, and variability properties. It should be noted that the X-ray source counts presented in this table are raw, background-subtracted counts, so the count rates in sources from the same galaxy that fall on different CCDs cannot be directly compared. The colors presented have been corrected for the differences between front-illuminated and back-illuminated CCDs.
A Chandra Survey of Nearby Spiral Galaxies. I. Point Source Catalogs Kilgard, R.E., Cowan, J.J., Garcia, M.R., Kaaret, P., Krauss, M.L., McDowell, J.C., Prestwich, A.H., Primini, F.A., Stockdale, C.J., Trinchieri, G., Ward, M.J., Zezas, A. <Astrophys. J. Suppl., 159, 214-241 (2005)> =2005ApJS..159..214K Erratum: A Chandra Survey of Nearby Spiral Galaxies. I. Point Source Catalogs Kilgard, R.E., Cowan, J.J., Garcia, M.R., Kaaret, P., Krauss, M.L., McDowell, J.C., Prestwich, A.H., Primini, F.A., Stockdale, C.J., Trinchieri, G., Ward, M.J., Zezas, A. <Astrophys. J. Suppl., 163, 424-425 (2006)> =2006ApJS..163..424K
Galaxy_Name
The name of the galaxy towards which the X-ray source lies.
Name
The name of the X-ray source using the usual position-based
nomenclature scheme, the prefix 'CXOU J' and the J2000 coordinates of the
source.
RA
The Right Ascension of the X-ray source in the selected equinox.
This was given in J2000 coordinates and to a precision of 0.01 seconds
of time in the original table.
Dec
The Declination of the X-ray source in the selected equinox.
This was given in J2000 coordinates and to a precision of 0.01 arcseconds
in the original table.
LII
The Galactic Longitude of the X-ray source.
BII
The Galactic Latitude of the X-ray source.
SB_Counts_1
The soft-band (0.3 - 1.0 keV) counts in the X-ray source
in the first Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
SB_Counts_1_Error
The error in the soft-band (0.3 - 1.0 keV) counts in
the X-ray source in the first Chandra observation.
SB_Counts_1_Flag
A flag for the first observation soft-band counts
which is set to 'A' if the X-ray source is very absorbed.
MB_Counts_1
The medium-band (1.0 - 2.0 keV) counts in the X-ray source
in the first Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
MB_Counts_1_Error
The error in the medium-band (1.0 - 2.0 keV) counts in
the X-ray source in the first Chandra observation.
MB_Counts_1_Flag
A flag for the first observation medium-band counts
which is set to 'A' if the X-ray source is very absorbed.
HB_Counts_1
The hard-band (2.0 - 8.0 keV) counts in the X-ray source
in the first Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
HB_Counts_1_Error
The error in the hard-band (2.0 - 8.0 keV) counts in
the X-ray source in the first Chandra observation.
HB_Counts_1_Flag
A flag for the first observation hard-band counts
which is set to 'A' if the X-ray source is very absorbed.
FB_Counts_1
The total-band (0.3 - 8.0 keV) counts in the X-ray source
in the first Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
FB_Counts_1_Error
The error in the total-band (0.3 - 8.0 keV) counts in
the X-ray source in the first Chandra observation.
FB_Counts_1_Flag
A flag for the first observation total-band counts
which is set to 'A' if the X-ray source is very absorbed.
SB_Counts_2
The soft-band (0.3 - 1.0 keV) counts in the X-ray source
in the second Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
SB_Counts_2_Error
The error in the soft-band (0.3 - 1.0 keV) counts in
the X-ray source in the second Chandra observation.
SB_Counts_2_Flag
A flag for the second observation soft-band counts
which is set to 'A' if the X-ray source is very absorbed.
MB_Counts_2
The medium-band (1.0 - 2.0 keV) counts in the X-ray source
in the second Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
MB_Counts_2_Error
The error in the medium-band (1.0 - 2.0 keV) counts in
the X-ray source in the second Chandra observation.
MB_Counts_2_Flag
A flag for the second observation medium-band counts
which is set to 'A' if the X-ray source is very absorbed.
HB_Counts_2
The hard-band (2.0 - 8.0 keV) counts in the X-ray source
in the second Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
Second Observation 2.0-8.0 keV Counts
HB_Counts_2_Error
The error in the hard-band (2.0 - 8.0 keV) counts in
the X-ray source in the second Chandra observation.
HB_Counts_2_Flag
A flag for the second observation hard-band counts
which is set to 'A' if the X-ray source is very absorbed.
FB_Counts_2
The total-band (0.3 - 8.0 keV) counts in the X-ray source
in the second Chandra observation. Background-subtracted counts in four
different energy bands were determined for each source using the CXC
spectral fitting tool, Sherpa: a soft band (S) of 0.3 - 1 keV, a medium
band (M) of 1 - 2 keV, a hard band (H) of 2 - 8 keV, and the total band
(T) of 0.3 - 8 keV. Events below 0.3 keV and above 8 keV were excluded
because they tend to be dominated by background and intrinsic detector
noise. Sherpa is used due to potential overlaps in pulse-invariant (PI) to
energy mapping. For example, if a PI channel is defined as having low- and
high-energy bounds of 0.98 and 1.02 keV, respectively, then any counts that
fall within that PI channel will be extracted in both the 0.3 - 1 keV and
1 - 2 keV bands. For each source, the authors determine the PI channels
corresponding to the energies 0.3, 1.0, 2.0, and 8.0 keV. Referring to their
PI channel-equivalents as A, B, C, and D, counts are then extracted in the PI
regions A to B, B+1 to C, C+1 to D, and A to D.
FB_Counts_2_Error
The error in the total-band (0.3 - 8.0 keV) counts in
the X-ray source in the second Chandra observation.
FB_Counts_2_Flag
A flag for the second observation total-band counts
which is set to 'A' if the X-ray source is very absorbed.
Soft_Color_1
The soft color SC (also known as the soft hardness ratio) of
the X-ray source in the first Chandra observation. This was calculated from
the source's background-subtracted counts in the soft and medium bands using
the standard relation SC = (M-S)/(M+S).
Soft_Color_1_Pos_Err
The positive error in the soft color SC (also known
as the soft hardness ratio) of the X-ray source in the first Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (4) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Soft_Color_1_Neg_Err
The negative error in the soft color SC (also known
as the soft hardness ratio) of the X-ray source in the first Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (4) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Hard_Color_1
The hard color HC (also known as the hard hardness ratio) of
the X-ray source in the first Chandra observation. This was calculated from
the source's background-subtracted counts in the medium and hard bands using
the standard relation HC = (H-M)/(H+M).
Hard_Color_1_Pos_Err
The positive error in the hard color HC (also known
as the hard hardness ratio) of the X-ray source in the first Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (3) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Hard_Color_1_Neg_Err
The negative error in the hard color HC (also known
as the hard hardness ratio) of the X-ray source in the first Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (3) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Soft_Color_2
The soft color SC (also known as the soft hardness ratio) of
the X-ray source in the second Chandra observation. This was calculated from
the source's background-subtracted counts in the soft and medium bands using
the standard relation SC = (M-S)/(M+S).
Soft_Color_2_Pos_Err
The positive error in the soft color SC (also known
as the soft hardness ratio) of the X-ray source in the second Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (4) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Soft_Color_2_Neg_Err
The negative error in the soft color SC (also known
as the soft hardness ratio) of the X-ray source in the second Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (4) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Hard_Color_2
The hard color HC (also known as the hard hardness ratio) of
the X-ray source in the second Chandra observation. This was calculated from
the source's background-subtracted counts in the medium and hard bands using
the standard relation HC = (H-M)/(H+M).
Hard_Color_2_Pos_Err
The positive error in the hard color HC (also known
as the hard hardness ratio) of the X-ray source in the second Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (3) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Hard_Color_2_Neg_Err
The negative error in the hard color HC (also known
as the hard hardness ratio) of the X-ray source in the second Chandra
observation. The errors in the colors are based on standard error propagation
(see equation (3) in the paper), where the errors in the counts were taken to
be the statistical error using the Gehrels approximation (Gehrels 1986, ApJ,
303, 336).
Flux_1
The 0.3 - 8.0 keV flux of the X-ray source in the first Chandra
observation, in erg/s/cm2. Since most sources do not have sufficient
counts for detailed spectral analysis, it is necessary to assume some spectral
model for flux and luminosity calculations. For each source, fluxes were
calculated for three assumed spectral models: a simple power law with
Gamma = 1.5 and photoelectric absorption, a disk blackbody with Tin = 1.0
keV and photoelectric absorption, and a thermal bremsstrahlung model with kT =
5.0 keV and photoelectric absorption. These models were chosen as
characteristic of the best-fit spectra to bright point sources in the sample.
In all cases, the absorption was set to the Galactic value; since these
galaxies are face-on, line-of-sight absorption in the host galaxy should be
minimal. Fluxes were then calculated in Sherpa by rescaling the normalization
of the models to the observed count rates. In this table, only the power-law
fluxes and luminosities are listed.
Flux_1_Error
The error in the 0.3 - 8.0 keV power-law flux of the
X-ray source in the first Chandra observation, in erg/s/cm2.
Flux_1_Flag
A flag for the first observation X-ray flux which is set
to 'A' if the X-ray source is very absorbed.
Lx_1
The X-ray luminosity of the X-ray source in the first Chandra
observation, in erg/s, using the 0.3 - 8.0 keV power-law flux of the source
and the distance to the galaxy as listed in Table 1 of the paper.
A Hubble constant value of 73 km s-1 Mpc-1 was used.
Lx_1_Error
The error in the 0.3 - 8.0 keV power-law luminosity,
in erg/s, of the X-ray source in the first Chandra observation.
Lx_1_Flag
A flag for the first observation X-ray luminosity which is set
to 'A' if the X-ray source is very absorbed.
Flux_2
The 0.3 - 8.0 keV flux of the X-ray source in the second Chandra
observation, in erg/s/cm2. Since most sources do not have sufficient
counts for detailed spectral analysis, it is necessary to assume some spectral
model for flux and luminosity calculations. For each source, fluxes were
calculated for three assumed spectral models: a simple power law with
Gamma = 1.5 and photoelectric absorption, a disk blackbody with Tin = 1.0
keV and photoelectric absorption, and a thermal bremsstrahlung model with kT =
5.0 keV and photoelectric absorption. These models were chosen as
characteristic of the best-fit spectra to bright point sources in the sample.
In all cases, the absorption was set to the Galactic value; since these
galaxies are face-on, line-of-sight absorption in the host galaxy should be
minimal. Fluxes were then calculated in Sherpa by rescaling the normalization
of the models to the observed count rates. In this table, only the power-law
fluxes and luminosities are listed.
Flux_2_Error
The error in the 0.3 - 8.0 keV power-law flux of the
X-ray source in the second Chandra observation, in erg/s/cm2.
Flux_2_Flag
A flag for the second observation X-ray flux which is set
to 'A' if the X-ray source is very absorbed.
Lx_2
The X-ray luminosity of the X-ray source in the second Chandra
observation, in erg/s, using the 0.3 - 8.0 keV power-law flux of the source
and the distance to the galaxy as listed in Table 1 of the paper.
A Hubble constant value of 73 km s-1 Mpc-1 was used.
Lx_2_Error
The error in the 0.3 - 8.0 keV power-law luminosity,
in erg/s, of the X-ray source in the second Chandra observation.
Lx_2_Flag
A flag for the second observation X-ray luminosity which is set
to 'A' if the X-ray source is very absorbed.
Variability_Flag
This parameter is a flag which indicates that one of
3 statistical tests indicates variability is present: 'L' means that there
is long-term variability in the count rates of the X-ray source between
the two observations at the 90% confidence level, 'B' means that there is
variability at the 99% confidence level within an observation detected
using a Bayesian block method which is efficient at detecting localized
structures (bursts or flaring) but is also sensitive to larger scale
variability, while 'K' means that there is variability at the 99% confidence
level within an observation detected using a Kolmogorov-Smirnov (KS) test
which is sensitive to longer timescale variations as compared with the
Bayesian block method.
Notes
This parameter contains additional notes, alternate source names
from the literature, and the ACIS CCD number on which the X-ray source was
detected, if it was not the S3 chip.