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Point Source Localization: Optimizing the CTBCORE cut

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Title: Point Source Localization: Optimizing the CTBCORE cut


1
Point Source LocalizationOptimizing the CTBCORE
cut
  • Toby Burnett University of Washington

2
Recall the Simple PSF parameterization
  • LATDOC AM-04355 We define a PDF in the angular
    deviation ? with two parameters ? a scale ?
    the power law

An example fit using all-gamma
Corner defined by ?
Tail defined by ?
3
The Classification Tree Analysis
  • Recall that there are four trees, one for front
    and back, and whether a single track or vertex
    predicts a better PSF. They are combined in a
    single variable CTBCORE.
  • The DC2 event class class A is defined by
    CTBCOREgt0.35.
  • This cut was not optimized while increasing it
    reduces the effective area, it also dramatically
    improves the PSF, as Bill has shown
  • Can we improve the pointing resolution by
    restricting CTBCORE?

All gamma, class A
Class A cut
4
Localization Analysis
  • Presented last week http//d0.phys.washington.edu
    /burnett/GLAST/AnaGroup/DC2_2_localization.ppt
  • Based on UW simple likelihood function the
    simple PSF uniform background, one parameter
    describing the signal fraction in each of 8
    energy bands.
  • Localization done by maximizing the total
    likelihood (or TS) with respect to position.
  • Output from /users/burnett/tools two stages
    spectrum, position

Initial position for signal fraction fits
Spectrum of source MRF0141_v1r2 at ra,
dec111.597000, -27.990000level events  sig
fraction  TS   6   515  0.00 /- 0.02    -0   7
  131  0.00 /- 0.05    -0   8    41  0.27 /-
0.11    11   9    18  0.93 /- 0.13    37  10
   19  1.00 /- 0.14    42  11    10  0.97 /-
0.18    21  12    20  1.00 /- 0.18    49  13
   32  1.00 /- 0.23    98                        
    258 Gradient   delta     ra        dec
      error     Ts  11166  0.0019    111.5970
 -27.9900  0.0031    257.9995    685  0.0001
   111.5988  -27.9890  0.0031    258.3586   
good fit
Total TS just add TS for each band
Projected error (deg) from likelihood curvature
Maximize total TS by varying position (fractions
fixed)
5
Expected position Resolution
  • See the LATDOC projected resolution varies with
    ?, ?, and the efficiency ? asNote that for the
    Gaussian case, ???, it becomes ?/?N, where N is
    the total number of events(This ignores the
    effect of background, which degrades the
    resolution)
  • So, as we increase CTBCORE, we expect ? to
    increase, but ? to decrease is there an optimum?

6
Measurements from AllGamma
  • The following plot was derived from PSF fits to
    class A front, integrating over all angles for
    each of the 8 energy bands, weighed for a E-2
    signal.
  • The effect is spectacular!
  • The variation of ? is flat.
  • So, what about the counting factor ??

7
The bottom Line
CTBCOREgt0.35 looks just fine super job, Bill !
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