To reach the levels of the secondary optical-path and proof-mass noises, however, LISA must
first cancel laser phase noise (which is otherwise overwhelming,
160 dB larger than the
secondary noises). Since LISA’s armlengths cannot be made equal and constant, conventional
laser noise cancelling methods, e.g., Michelson interferometry, will not work. LISA will use a
technique based on the transfer functions of signals and noises to the inter- and intra-spacecraft
Doppler data called “Time-Delay Interferometry” (TDI; see, e.g., [109
]), to cancel the laser phase
noises12.
TDI had its genesis in Doppler tracking where, as with LISA, time-of-flight of GWs and electromagnetic
waves must be treated explicitly in the analysis.
Other ideas from spacecraft Doppler tracking may also be useful for LISA. As with spacecraft tracking,
noises enter LISA’s TDI time series with well-defined transfer functions. The time-domain transfer function
approach used in the analysis of spacecraft tracking is also used in the Synthetic LISA simulation
package [115]. At least over the Fourier band where noise excitations are well-resolved (f
1/T1, where
T1 is the one-way light time for a LISA arm
16.7 s), time domain signatures should be useful in
characterizing and isolating specific noise sources (analogy with Section 4) in the LISA data. Use of signal
transfer functions for burst waves to classify data intervals as candidate signal-like or not (analogy of
Section 5) may also be useful.
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