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Noise Characterization Using Transfer Functions: Examples from Spacecraft Doppler Tracking

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... identifying proof mass noises DSS25 and Cassini Cassini Radio System Three-Pulse GW Response Frequency/Timing Glitch Antenna Mechanical ... fractional Doppler ... – PowerPoint PPT presentation

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Title: Noise Characterization Using Transfer Functions: Examples from Spacecraft Doppler Tracking


1
Noise Characterization Using Transfer Functions
Examples from Spacecraft Doppler Tracking
  • John Armstrong for the Cassini Radio Science GW
    Group
  • R. Ambrosini, J.W. Armstrong,
  • B. Bertotti, L. Iess, P. Tortora, H.D. Wahlquist

2
Noise Characterization Using Transfer Functions
  • The Doppler technique its signal and noise
    transfer functions
  • Examples of noise identification using transfer
    functions
  • Frequency timing system
  • Antenna mechanical noises
  • Phase noise due to propagation through irregular
    media
  • Model example for LISA identifying proof mass
    noises

3
DSS25 and Cassini
4
Cassini Radio System
5
Three-Pulse GW Response
6
(No Transcript)
7
Frequency/Timing Glitch
8
Antenna Mechanical Event
9
Plasma Events
10
(No Transcript)
11
Isolating Proof-Mass Noises with Transfer
Functions
  • LISA unequal-arm geometry
  • Nomenclature for proof mass disturbances vi and
    vi
  • Idea isolate which proof mass glitched
    (Braginsky, 2001) -- or which proof mass is
    noisier -- through their transfer functions

12
Isolating Proof-Mass Noises with Transfer
Functions
  • Temporal transfer fucntion of 6 PMs to the
    three unequal-arm Michelson combinations (X, Y,
    Z) symmetrical Sagnac (z)
  • First generation TDI

13
GW Transfer Function to TDI X
  • Source/detector geometry dependent
  • 8-pulse response in general for first-gen TDI
    equal arm lengths assumed in this example so it
    degenerates to 7-pulse response ApJ 527, 814
    (1999)
  • Will not be confused with PM glitches

14
Isolating Proof-Mass Noises with Transfer
Functions (Statistically)
  • Noise-only spectra of first-generation TDI
    combinations X and Z (expressed here as spectra
    of fractional Doppler fluctuations, vs. phase)
  • Proof mass 1 assumed 10X noisier than nominal
  • PM1 does not enter in Z, so it is OK -- spectrum
    of X affected, however

CQG, 20, S283 (2003)
15
Concluding Comments
  • In spacecraft Doppler tracking, at least, the
    data themselves are much more sensitive than any
    of the engineering housekeeping channels which
    monitor experiment health -- so you have to use
    the data themselves, in general, to understand
    the noises
  • I would expect this to be true for LISA, too
  • Transfer functions of the signal and noises to
    the TDI combinations offer a way to use the
    science data to understand the noises and
    instrument performance
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