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Subsections


4. Guide to Writing An Astro-E2 Proposal

Each Astro-E2 proposals must include at a minimum the source coordinates, exposure time, instrument configuration and expected count rates, and any observing constraints within the four page limit. The review panels will base their decision primarily upon the justification of the proposed science to be done with the data. This chapter describes how to prepare a strong proposal, including the various software tools available to assist the proposer.


4.1 Ingredients of a Successful Astro-E2 Proposal

While it is conceivable that one would wish to study a previously unknown X-ray source with the XRS, a more likely scenario would involve a detailed spectroscopy of an object with known X-ray flux. A viable proposal should state the scientific objective as to what new information will be gleaned from the high resolution spectrum. Of crucial importance is the justification for the requested exposure time, especially given the limited lifetime of the XRS. This will likely require at least a simulation of the expected spectrum, or possibly a simulation of the entire observation.

Every Astro-E2 proposal must have an estimate of the expected counting rates from the proposed target. This rate is used both by the reviewers to evaluate the viability of the proposal and the operations team to evaluate any safety concerns. The simplest tool to use in estimating the expected XRS or XIS count rate is PIMMS. This tool is freely available as a stand-alone tool or on the Web as WebPIMMS; see Appendix C for locations. The next level of detail is provided via simulations using XSPEC, and such simulations should provide significant insight into the expected spectrum obtained from a proposed observation. A brief guide to XSPEC simulations is given in § 4.3. In many case, this should be sufficient for a point source. There are also tools available to simulate imaging data, which may be useful for an extended source or a particularly bright source. In particular, the most powerful tool is xrssim, which can use a FITS format image with an assumed spectral shape of the source to estimate the distribution of events in all elements of the XRS array.


4.2 Using PIMMS and WebPIMMS

This tool is an interactive, menu-driven program, which has an extensive HELP facility. It is also available as the web-based tool WebPIMMS. In either case, users specify the flux and spectral model with its parameters, and PIMMS/WebPIMMS returns the predicted counting rate. PIMMS/WebPIMMS can be used for a variety of other instruments, so if for instance the counting rate and spectrum of a given source observed with the ROSAT PSPC is known, it can calculate the flux, which in turn can be used as input to estimate the XRS counting rate.


4.3 Using XSPEC to Simulate an Observation

Perhaps the easiest tool for simulating X-ray spectra is the XSPEC program (a part of the XANADU software package), which is designed to run on a variety of computer platforms and operating systems and is freely distributed on the NASA GSFC HEASARC Website (see Appendix C). The simulation of an XRS observation requires the current instrument redistribution matrix (the so-called .rmf file) and the energy-dependent effective area of the instrument (the so-called .arf file), both available on the Web or via anonymous FTP (see Appendix C). For the purpose of the simulation, these files assume that all pixels can be described by a single matrix, and that the source of photons is a point source. Although the on-orbit performance of the XRT-S is unknown, the point source .arf file assumes that 64% of the photons from an on-axis point source will reach the XRS array, based on a conservative estimate ($2.0'$) of the XRT-S HPD. For a constant diffuse source that fills the field of view, the XRS array will be more uniformly illuminated and the effective area (and thus count rate) will be slightly larger ($\lesssim50\%$), although the exact value depends on the surface brightness and spectrum of the source. The best estimate of the XRS effective area for a diffuse source can be calculated using xrssim (described below).

The procedure for simulations is relatively simple: if the XSPEC program is installed, one should start XSPEC making sure that the proper .rmf and .arf files are accessible. Within XSPEC, one should specify the spectral model, such as hot thermal plasma or the like (via model command). Specifying the model will drive XSPEC to query for the model parameters (such as temperature and abundances for an APEC collisional plasma model), as well as normalization. The key command to create a simulated spectrum is the fakeit command, which will query for the redistribution response (the .rmf file), and the ancillary response (the .arf file). The fakeit command also will request the simulated data filename, and the length of simulated observation. One can now use this file within XSPEC to determine the sensitivity of the simulated data file to changes in the model parameters.


4.3.1 Using WebSPEC to Simulate an Observation

Most of the features of XSPEC are also available as a web-based tool on the HEASARC website (see Appendix C). WebSPEC calls XSPEC behind the scenes, so all the issues described above apply here as well. WebSPEC contains the effective area and response files for Astro-E2 already, and allows the proposer to simply select which filters will be used. The fact that the XRS array does not sample the entire beam is also taken into account in the effective area.

After selecting the instrument, WebSPEC allows the user to choose the spectral model, such as an absorbed collisional plasma or a power-law spectrum with an absorption component. The next page will then query for the model parameters (such as temperature and abundances for an APEC collisional plasma model), as well as normalization, exposure, upper and lower energies, and the number of bins to use in the spectral plot. WebSPEC will then create a simulated spectrum after clicking the ``Show me the Spectrum'' button, using the fakeit command. This folds the specified model through the instrument response and effective area, calculating the observed count rate and fluxes as well. WebSPEC will then allow one to download the postscript file of the spectrum, change the model parameters, or replot the data.


4.4 Examples

To show how to estimate the proper exposure, we include some simple examples of XRS observations that illustrate the process.

4.4.1 Detailed profile of a Fe K line in an AGN

Let us assume that one wants to measure the profile (structure) of an isolated emission line (for instance, the iron K$\alpha $ line at $E_{\rm rest} = 6.4$keV). Assume that the continuum flux at 6.4 keV is $2 \times 10^{-3}$photons cm$^{-2}$ s$^{-1}$ keV$^{-1}$ (a good approximation for an AGN with a 2 - 10 keV flux of $\sim
10^{-10}$erg cm$^{-2}$ s$^{-1}$), while the line flux is $1 \times
10^{-4}$photons cm$^{-2}$ s$^{-1}$. Assume also that the line is unresolved with an ASCA observation, such that $\sigma < 50$eV. We can also assume that the level of continuum is known precisely, from simultaneous observations with the XISs.

To take advantage of the energy resolution of the calorimeter in measuring the structure of the line, one should have a meaningful measurement of the line flux in each 10 eV energy bin to, say, 20% or better. The effective area of the XRS + XRT at 6.4 keV is $\sim
150$cm$^{2}$. A crude, order-of-magnitude estimate can be made as follows:

The continuum flux in the vicinity of 6.4 keV is $2 \times
10^{-5}$photons cm$^{-2}$ s$^{-1}$ per 10 eV bin. Let us assume for the moment that the the line flux is uniformly distributed over 100 eV, or ten 10 eV-wide bins. This means that each 10 eV bin will have $10^{-5}$ line photons cm$^{-2}$ s$^{-1}$. Total is $3 \times
10^{-5}$photons cm$^{-2}$ s$^{-1}$ per 10 eV bin. If one wishes to measure the structure of the line such that the flux of the line in each energy bin is known to 20%, we require the total of 75 line photons per bin (one must consider the Poisson statistics of both line and continuum photons). This now translates to an exposure of $75 / (150 \times 10^{-5})$ s, or $\sim 50$ ksec. For an isolated line (with no continuum), a similar argument would suggest an observation of $25 / (150 \times 10^{-5})$ s, or $\sim 17$ ksec.

4.4.2 Iron abundance in a region of a cluster of galaxies

Consider a project to measure the abundance of iron in a cluster of galaxies using the He-like and H-like Fe K lines, such that the 90% confidence regions are $\pm 0.1$ Solar. (In the case of such a hot cluster, most of temperature / abundance information comes from the Fe K rather than Fe L region.) The ROSAT PSPC and ASCA observations indicate that the intervening absorption is small ( $2 \times 10^{20}$ cm$^{-2}$), the spectrum is well-described by an APEC collisional plasma model with a temperature $kT$ of 6 keV and abundances of $\sim
0.3$ Solar, and that the cluster image is circular, with a diameter of 10$'$. Those data also show that the 0.2 - 2 keV flux from the whole cluster is $5 \times 10^{-12}$erg cm$^{-2}$ s$^{-1}$, and the surface brightness is reasonably uniform.

An important issue to keep in mind is the surface brightness of the cluster, which affects the results in two ways. First, the XRS subtends only $\sim 8$ arcmin$^{2}$ on the sky, while the entire cluster subtends $\sim 80$ arcmin$^{2}$. This means that the 0.2 - 2 keV flux in the XRS beam is only 1/10th of the total, or $5 \times
10^{-13}$erg cm$^{-2}$ s$^{-1}$. Secondly, since the cluster will fill the XRS field of view, the final count rate might be somewhat conservative since the .arf file assumes the source is a point source.

We begin by simulating the spectrum with XSPEC using a nominal time of 100 ksec, using an absorbed APEC collisional plasma model with a normalization (0.000783) which gives the desired flux between 0.2-2.0 keV:

XSPEC> model wabs*apec
  Model:  wabs<1>( apec<2> )
Input parameter value, delta, min, bot, top, and max values for ...
1:wabs:nH>0.02
2:apec:kT>6.0
3:apec:Abundanc>0.3
4:apec:Redshift>
5:apec:norm>0.000783
XSPEC> fakeit none
For fake data, file #   1 needs response file: xrs_2d6eV_2003-02-19.rmf
              ... and ancillary response file: xrs_onaxis_all_2003-09-30.arf
Use counting statistics in creating fake data? (y) 
Input optional fake file prefix (max 4 chars): 
 Fake data filename (xrs_2d6eV_2003-02-19.fak) [/ to use default]: cluster.fak
 Exposure time, correction norm  (1, 1): 100000
XSPEC> flux 0.2 2.0
 Model flux  4.0046E-04 photons ( 5.0114E-13 ergs)cm**-2 s**-1 (  0.200-  2.000)

We have now created a sample ``fake'' dataset called cluster.fak with the correct flux. To consider only the Fe K lines, we restrict the fit to the 4-10 keV band, where the only strong emission lines are from Fe K. We fit the data using an absorbed APEC model to determine the accuracy to which we can measure the abundance. Note that we have to thaw the model abundance (which is by default fixed), and use the cstat statistical model since we have very few counts per bin.

XSPEC> freeze 1   
XSPEC> thaw 3
XSPEC> statistic cstat
XSPEC> ignore **-4.0, 10.-**
XSPEC> fit
XSPEC> error 2.706 3
 Parameter   Confidence Range (     2.706)
     3    0.266950        0.530534        (   -0.113708    ,     0.149875    )

This shows that the total 90% confidence range is $+0.11, -0.15$, slightly larger than the desired value of $\pm 0.1$. However, the source is diffuse and fills the field of view, so the observed count rate might be as much as 50% larger. The potential effect can be quickly estimated by redoing the simulation using a time of 150 ksec and refitting, which leads to a 90% confidence range of $-0.06,+0.08$. Therefore, 100 ksec should suffice for this science; to get a more accurate estimate, xrssim could be used to simulate the entire observation and get the true count rate.

4.4.3 Measuring plasma turbulence

Suppose we have a collisional plasma source and we want to determine any internal velocity spread in excess of that due to the temperature. V11.3.1 of XSPEC includes two new models, bapec and bvapec, which apply thermal and gaussian velocity broadening to emission lines. The sigma of the gaussian velocity broadening (in km/s) is a parameter of these models. We can use these models to ``fake'' a 100 ksec observation and then determine how small a velocity broadening we could detect at the 90% confidence level.

XSPEC>model phabs(bapec)
  Model:  phabs<1>( bapec<2> )
Input parameter value, delta, min, bot, top, and max values for ...
1:phabs:nH>0.1
2:bapec:kT>4
3:bapec:Abundanc>0.3
4:bapec:Redshift>0.05
5:bapec:Velocity>200
6:bapec:norm>
...
XSPEC>thaw 3
 Number of variable fit parameters =    4
XSPEC>new 6 1e-2 
XSPEC>ignore 0.-0.5 10.-**
 ignoring channels     1 -   501 in dataset     1
 ignoring channels 10000 - 16384 in dataset     1
XSPEC>fakeit none
For fake data, file #   1 needs response file: xrs_2d6eV_2003-02-19.rmf
              ... and ancillary response file: xrs_onaxis_all_2003-09-30.arf 
Use randomization in creating fake data? (y) 
Input optional fake file prefix (max 4 chars): 
 Fake data filename (xrs_2d6eV_2003-02-19.fak) [/ to use default]: test.fak
 Exposure time, correction norm  (1, 1): 100000
 Net count rate (cts/s) for file   1  0.4233    +/-  2.0575E-03
   using response (RMF) file...       xrs_2d6eV_2003-02-19.rmf
   using auxiliary (ARF) file...      xrs_onaxis_all_2003-09-30.arf
 Chi-Squared =      7513.420     using  9498 PHA bins.
 Reduced chi-squared =     0.7913862     for   9494 degrees of freedom
 Null hypothesis probability =  1.00
XSPEC>stat cstat
 C-statistic =      8794.805     using  9498 PHA bins.
XSPEC>fit
  ---------------------------------------------------------------------------
  Model:  phabs<1>( bapec<2> )
  Model Fit Model Component  Parameter  Unit     Value
  par   par comp
    1    1    1   phabs      nH       10^22     0.100616     +/-  0.336496E-02
    2    2    2   bapec      kT       keV        3.92762     +/-  0.493891E-01
    3    3    2   bapec      Abundanc           0.305391     +/-  0.129515E-01
    4    4    2   bapec      Redshift           5.000000E-02 frozen
    5    5    2   bapec      Velocity km/s       200.000     frozen
    6    6    2   bapec      norm               1.007288E-02 +/-  0.105322E-03
  ---------------------------------------------------------------------------

We have now created a fake 100 ksec observation using an absorbed apec model that includes a 200 km/s velocity broadening to all lines, and then fit it while fixing the velocity broadening and redshift. We now allow the velocity term to vary and have XSPEC calculate the 90% confidence interval around the best-fit value:

XSPEC>thaw 5
XSPEC>fit
  ---------------------------------------------------------------------------
  Model:  phabs<1>( bapec<2> )
  Model Fit Model Component  Parameter  Unit     Value
  par   par comp
    1    1    1   phabs      nH       10^22     0.100600     +/-  0.336504E-02
    2    2    2   bapec      kT       keV        3.92907     +/-  0.494203E-01
    3    3    2   bapec      Abundanc           0.303315     +/-  0.129845E-01
    4    4    2   bapec      Redshift           5.000000E-02 frozen
    5    5    2   bapec      Velocity km/s       167.628     +/-   23.4625
    6    6    2   bapec      norm               1.007846E-02 +/-  0.105433E-03
  ---------------------------------------------------------------------------
  ---------------------------------------------------------------------------
XSPEC>unc 5
 Parameter   Confidence Range (     2.706)
     5     132.119         205.914        (    -35.5092    ,      38.2857    )

So a 100 ksec observation could easily detect the intrinsic 200 km/s velocity broadening of this plasma, with the 90% confidence interval ranging from 132-205 km/s.


4.5 Using XRSSIM

xrssim is an Astro-E2 XRS event simulator. It reads a FITS format photon list file, traces photon paths in the telescope (via ray-tracing), and outputs a simulated XRS event file. XRT thermal shield transmission, XRS filter wheel transmission, and XRS detection efficiency are taken into account if requested. Each record of the photon list file describes the celestial positions, arrival time, and energy of the input photon. The mkphlist ftool can create such photon list files from FITS images (e.g., ROSAT HRI images) and spectral models (which may be created in XSPEC). The xrssim output event file may be analyzed just like a real data, using standard analysis tools such as xselect.

When planning XRS observations, there will be at least two situations where xrssim will be useful:

These programs are available from the Tools web page listed in Appendix C.

4.5.1 An X-ray binary simulated with xrssim

We consider here an observation of GX13+1, an LMXB with Fe K lines that happens to be a SWG target. One of the goals of the observation is to resolve and measure the Fe K lines. From §2.3 we know that the fraction of high resolution events declines when the source flux becomes too high (cf. Fig 2.11), which would affect the results. This can be mitigated using either the neutral density filter or the Be filter, at the cost of substantially reducing the count rate. To properly evaluate the best filter setting requires an xrssim simulation. Fortunately, this is not difficult.

After installing the mkphlist and xrssim software, the first step is to prepare the input spectrum for mkphlist. After finding a good spectral model for the source (in this case, taken from Ueda et al. 2001, ApJ, 556, L87), we set up the model in XSPEC as follows:

XSPEC> model wabs*edge*(diskbb + bb + gauss + gauss)
  Model:  wabs<1>*edge<2>( diskbb<3> + bbody<4> + gaussian<5> + gaussian<6> )
Input parameter value, delta, min, bot, top, and max values for ...
1:wabs:nH>2.9
2:edge:edgeE>7.61
3:edge:MaxTau>0.13
4:diskbb:Tin>0.91
5:diskbb:norm>1078.72
6:bbody:kT>1.45
7:bbody:norm>0.1224
8:gaussian:LineE>6.42
9:gaussian:Sigma>0.02
10:gaussian:norm>2.48e-3
11:gaussian:LineE>7.01
12:gaussian:Sigma>0.02
13:gaussian:norm>-3.465e-3 0.01 -1 -1 1 1
XSPEC> dummyrsp 0.1 10 3000 lin 
XSPEC> flux 0.1 10
 Model flux   1.897    photons ( 1.1863E-08 ergs)cm**-2 s**-1 (  0.100- 10.000)
XSPEC> plot model
XSPEC> iplot
XSPEC> wdata spectrum.qdp

These commands define the model, show the total flux, and create an input spectrum file spectrum.qdp with energy bins 3.3 eV wide. This is adequate since only an estimate of the count rates for the different event types is needed. Finer binning might be needed for other projects, such as estimating how accurately a narrow line could be measured. Now spectrum.qdp can be used input to mkphlist to generate a list of photons to be simulated by xrssim. For this example, we run mkphlist as follows:

unix% mkphlist
photon flux in photons/s/cm2 (astePhotonGen)[3.325] 1.897
Emin (keV) for photon flux (astePhotonGen)[2.0] 0.1
Emax (keV) for photon flux (astePhotonGen)[10.0] 10.0
SPEC-MODE  0:QDP-SPEC, 1:MONOCHROME (astePhotonGen)[0] 0
qdp spectral file (astePhotonGen)[crab.qdp] spectrum.qdp
IMAGE-MODE  0:FITS-IMAGE, 1:POINT-LIKE (astePhotonGen)[1] 1
R.A. (deg) for point source (astePhotonGen)[83.5] 273.63
DEC (deg) for point source (astePhotonGen)[22.0] -17.157
TIME-MODE  0:CONSTANT, 1:POISSON (astePhotonGen)[1] 1
LIMIT-MODE  0:NPHOTON, 1:EXPOSURE (astePhotonGen)[1] 0
exposure time in sec (astePhotonGen)[20] 1000000
output photon FITS file (astePhotonFITSwrite)[crab.photons] gx13.photons

The meaning of these parameters is explaining in the documentation accompanying mkphlist, but briefly, the first five set the total flux, energy range, and spectrum tpye. mkphlist can use a FITS image or simply assume a point source for input. The source position (RA,Dec) is not required for this purpose, but can be used. Finally, the events may be distributed either evenly spaced or with poisson distribution. We use the poisson distribution, since this will affect which photons become Hi-, Mid- or Low-res. Finally, we selected a run with $10^6$ photons, and put the output into the file gx13.photons.

This file can now be input to xrssim, as shown here. Note that xrssim uses a number of FITS files for which the default files should be used. The exact command sequence for our example is:

unix% punlearn xrssim
unix% xrssim
teldef file for XRS (SimASTEroot)[xrs_teldef_2003-02-15.fits] 
default 1st Euler Angle (deg) (SimASTEroot)[83.5] 273.63
default 2nd Euler Angle theta (deg) (SimASTEroot)[68.0] 107.157
default 3rd Euler Angle psi (deg) (SimASTEroot)[0.0] 
Name of input photon file #1 (astePhotonRead)[crab.photons] gx13.photons
Name of input photon file #2 (astePhotonRead)[none] 
Xray Telescope Description File name (asteXRTsim)
   [xrt-s_geometry_45degrot_1999-02-19.fits] 
Reflection Table file name (asteXRTsim)[xrt-s_reflect_2003-09-10.fits] 
Pre-Collimator Description File name('none' means no use of collimator) (asteXRTsim)
   [xrt-s_precollimator_geometry_45degrot_2003-09-11.fits] 
Pre-Collimator Reflection (asteXRTsim)[xrt-s_reflect_2003-09-10.fits] 
XRT thermal shield transmission file (asteXRTsim)
   [xrt_thermal_shield_trans_2003-01-20.fits] 
Name of input RMF file (asteXRSRMFsim)[xrs_2d6eV_2003-02-19.rmf] 
XRS Filter Wheel filter transmission file (asteXRSRMFsim)[none] 
Multiply XRS effciency or not (asteXRSRMFsim)[yes] 
Discard events fallen outside of pixels (asteXRSRMFsim)[no] 
output event FITS file (asteEventFITSwrite)[crab.events] gx13_evt.fits

The inputs for xrssim are described in the documentation, but a short review is given here. The fields called ``teldef file for the XRS'', ``Xray Telescope Description File'', `` Reflection Table'', ``Pre-Collimator Description File'', ``Pre-Collimator Reflection'', ``XRT thermal shield transmission'', and ``Name of input RMF file'' should be left unchanged and all the files described should be in the current directory. The remaining options can be varied to set the pointing direction, filters used, and the details of the simulation. The 1st Euler Angle should be set to the RA of the source used in mkphlist. However, the Euler angle theta is defined as $90^{\circ}$ minus the target Declination, so theta(xrssim) = 90 - DEC(mkphlist). The Euler Angle psi is similarly related to the Astro-E2 Roll Angle, such that the Roll Angle $= 90 -$psi. If desired, the XRS Filter Wheel transmission file can be set to xrs_fw_pos3_be300_trans_2003-11-10.fits to use the 300$\mu $m Be filter. The 10% neutral density filter can be approximated by simply reducing the input flux in mkphlist by a factor of 10. Optionally, the XRS efficiency may be included or not, and events that do not land on a pixel may be excluded to save space.

The final result of this run is the file gx13_evt.fits and a table of pixel statistics, output at the end of the xrssim run. For this run, the table breaks the emission down by pixel, and a précis is shown here:

Pixel   Total      Hi-Res          Mid-Res        Low-Res        Secondary
   7    11759        5(0.04%)     1949(16.5%)     9805(83.3%)    11492(97.7%)
15       2392      553(23.1%)     1076(44.9%)      763(31.8%)     1233(51.5%)
...
all    118812    13015(10.9%)    38224(32.1%)    67573(56.8%)    89462(75.2%)
Out of the 118,812 events detected only 11% will be Hi-res; more than will pass the 10% neutral density filter, but possibly adding the $300\mu$m filter would increase the number of Hi-res counts. However, primary Mid-res counts have nearly the same resolution as Hi-res counts, so we should check that first. This can be done using the FTOOL fstatistic:
unix% fstatistic "gx13_evt.fits[EVENTS][PIXEL.ge.0 && PIXEL.ne.3 && 
  FLAG_MIDRES.ne.0 && FLAG_SECONDARY.eq.0]"
which in this case shows 10,058 matching rows with a primary (i.e., FLAG_SECONDARY is 0) Mid-res (i.e., FLAG_MIDRES is not 0) event. Adding that to the 13,015 Hi-res events shows that $\sim 19\%$ of the events will have good energy resolution. Re-running the simulation (using the same gx13.photon file) with the 300$\mu $m Be filter file listed above returns
Pixel   Total      Hi-Res          Mid-Res        Low-Res        Secondary
   7     5670      163(2.87%)     2207(38.9%)     3300(58.2%)     4723(83.2%)
15       1092      557(51.0%)      350(32.0%)      185(16.9%)      311(28.4%)
...
all     57210    14698(25.6%)    21827(38.1%)    20685(36.1%)    31756(55.5%)
So at a cost of more than half the events, we can increase the Hi-res fraction to 25.6% percent-but the actual number of counts (14,698) is only slightly more than with the OPEN filter (13,015). Re-running the fstatistic command adds an additional 7000 primary Mid-res events for a total of 21,698-fewer than the 22,902 seen with the OPEN filter. We therefore chose to use the OPEN filter, since it returns the most data.

It should also be noted that unlike CCD pile-up, there is very little degradation of the energy resolution in Hi-res and primary Mid-res events detected from high flux sources. CCD pileup, especially at small or moderate levels, is difficult to detect since the piled-up events simply appear to be from higher-energy photons. This is not the case with the calorimeter. Even for Low-res events, the true energy is measured; only the accuracy of the measurement is affected. However, X-rays hitting the silicon frame outside of the pixels and thermal crosstalk from other pixels are a source of noise that at very high incident flux begins to degrade the XRS resolution in the Hi-res and Mid-res grade events. For an observation of a point source, we project that the resolution will degrade to $\sim 10$ eV for source fluxes (in the Astro-E2 XRS bandpass) of $10^{-8}$ ergs/s/cm$^2$.


4.6 Using Viewing

One of the first tasks in preparing a proposal is determining when and for how long a target can be observed. This can be easily done with Viewing, a simple Web-based interactive tool (see Appendix C for location) that can determine visibility for many different satellites. To use Viewing, simply enter the target name or coordinates, and select the satellite. Viewing will return all the available dates when that target will be available.


4.7 Using MAKI

MAKI is another Web-based interactive tool (see Appendix C) that can determine the orientation of the XRS array (or the XIS) on the sky as a function of the observation epoch within the visibility window of the target. For Astro-E2, the orientation of the Solar panels with respect to the spacecraft is fixed, and at the same time, the range of the angles between the vector normal to the Solar panels and the vector pointing to the Sun is restricted, which in turn restricts the roll angle of the spacecraft.

When using the tool, general instructions are available via the ``Help'' button. section. To check the visibility and available roll angles for a target, first load an image. This can be done with either an existing FITS image, or by entering the RA and Declination of the source and clicking the ``New Graph'' button. This creates an image upon which the Astro-E2 XRS or XIS field of view (FOV) will be shown.

The ``Mission and Roll Selector'' (in the upper right of the display) allows different instruments from different missions to be selected. After selecting either the Astro-E2 XRS or XIS, a FOV will appear on your image. The FOV can be rotated using the ``Roll angle'' slider bar.


4.8 Guide to Using the RPS

RPS, or the Remote Proposal Submission tool, must be used to enter the basic proposal data into the ISAS/JAXA, HEASARC, or ESA database. Proposers should make sure they use the correct RPS, since their are multiple reviews. See Appendix C for the list of RPS websites and addresses. Two versions of RPS are available: a character-oriented version, where the user submits all the required information via e-mail, or a Web-oriented version.

One aspect of RPS that is not immediately obvious is how to specify the time-constrained observations. For instance, a need for such an observation may arise for a study of a spectrum of a binary system in a particular orbital phase. If some particular aspect of the observation cannot be clearly specified in the RPS form, the user should detail it in the ``comments'' field of the RPS form and/or contact either the Astro-E2 team at ISAS/JAXA or the NASA Astro-E2 GOF before submitting.


4.9 Checklist

A successful Astro-E2 proposal, from a technical point of view, must include the following elements:

Coordinates:
The PI is responsible for supplying the correct J2000 coordinates. For extended sources, specify single FOVs (coordinates for the center of XRS array) or rastering parameters (a schematic drawing overlaid on images would be the least ambiguous; equivalent textual descriptions are acceptable).
XRS Count rate and exposure time:
Explain how they were calculated; optionally, select a filter; note the (post-filter) count rate on the form (for a highly variable source, added explanation -- such as ``excluding any bursts'' -- would be helpful).
Observing constraints, if any:
These include monitoring, coordinated, phase-dependent, and roll-dependent; TOOs are allowed, but the triggering criteria must be spelled out in text, and summarized in target remarks.

Note that the GOs are allowed to propose for targets already approved for the SWG time (see the Announcement of Opportunity). However, GOs must explain why the already-approved observation does not meet their scientific objectives. Valid reasons include a much longer exposure time ($\sim 3\times$longer); incompatible time constraints; different positions within an extended source.

We note also that the XISs are also subject to count rate limitations, because of possible multiple events in an XIS pixel within one frame (see § 7.6). This is much less of a problem than with the ACIS aboard Chandra, as Chandra's mirror focuses the X-ray flux into a region of a CCD that is orders of magnitude smaller. The rule of thumb is that the XIS can tolerate a point source with a count rate up to $\sim 10$ counts s$^{-1}$ per CCD with essentially no loss of counts or resolution. For brighter sources, these limitations can be reduced via a variety of XIS modes, such as the use of a sub-array of the XIS, as discussed in § 7.5. More details regarding which XIS mode is most appropriate for what observation will be known after Astro-E2 is in orbit, so for borderline cases the proposer may choose to specify the default (full-frame) mode of the XIS, and coordinate adjustments with their contact scientist later.

4.10 Additional Requirements for US Proposers

There are three additional NASA-specific proposal rules that must be followed by US proposers. First, a ``Notice of Intent'' (NOI) should be submitted to the Web address listed in the official announcement (see Appendix C) by June 16, 2004. Filing a NOI will aid the NASA Astro-E2 GOF in organizing the proposal review, although proposals may be submitted without first filing an NOI. Secondly, a NASA Cover Page which includes a proposal and budget summary must be generated, using the Web form listed in §C. The cover page requires some budget information, and as noted in the official NASA announcement, a placeholder value of $1 should be used since budget information is not required until Stage 2. After submitting the cover page, a copy should be printed and saved for use in the Stage 2 budget process. Finally, as described in the NRA, the NASA Office of Space Science requires all proposals to demonstrate their relationship to NASA Goals and Research Focus Areas (RFAs). Therefore, each proposal should include a sentence stating its specific relevence to one of the RFAs given in Table 1 of the Summary of Solicitation. In particular, Astro-E2 science will often address the science themes in the ``Astronomical Search for Origins'' and the ``Structure and Evolution of the Universe.''


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Michael Arida 2004-05-19