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  • Giacomo is doing spatial, Ryan is spectral (roughly speaking)
    • both are interferometric, so the background we had in LCLS1 is mostly gone, but still have some background from stray light, for example
  • Formula that should work for both:  (S-B)/(S(goose)-B). (note: division is similar to normalized subtraction:  (S-G)/G = (S/G)-1
  • B is different for S and S(goose) (background at time goose is taken)
  • Giacomo thinks we won't need the Goose subtraction/division for 80% of the experiments
  • Giacomo will ensure that we run in a regime where (S(goose)-B) is not close to zero
  • sxrx34917 (being analyzed by Giacomo and Stefan Droste).  this data is "zoomed out" in the time dimension, but will be more zoomed-in for LCLS-II.
  • S(goose) comes from moving the laser out of the time window, and is done "offline" according to Giacomo every few hours
  • Giacomo wants a fit to the minimum of dI/dt (derivative of I-B) to a parabola
  • Giacomo thinks that the feedback will be slower (millisecond level).  Contradicts what we learned before where Joe Frisch was going to do fpga stuff with the laser-locking system
  • algorithm should be same for spatial/spectral
  • Giacomo wants a way to look at S-Goose when the timing edge is out of the window.  Tells them if it's on the "right" or the "left".
  • Questions for Giacomo:
    • the edge looks big in sxrx34917, do we definitely need to divide? Answer: no, as long as we can set an ROI.  i.e. don't need
    • does the goose contain background from stray light, for example?  Answer:  goose is the pump laser delayed off the end of the camera image
    • is B just pedestal, or does B include laser-pump?  If it's laser-pump, do we need to use IIR to compute B?  Answer:  B is remaining background (same as LCLS-I) not eliminated by interferometric approach.
    • do we use the same B in the numerator/denominator?  Answer: no