Figure 22.
Comparison of ‘whole-pulse’ cross-correlation and Scripps interactive traveltime measurement procedures. Solid and dashed lines display perturbed and unperturbed waveforms, respectively. The centre of the anomaly is situated at a distance S=10λ from the source. (a) Raw seismograms phet(r, t) and phom(r, t) at an on-axis (φ=0°) receiver, situated at a distance R=30λ behind an a=2λ, ε=+3 per cent anomaly (left) and an a=2λ, ε=−3 per cent (right) anomaly. (b) Best-fit alignment of phet(r, t) and phom(r, t−δTccmφ=0), as determined by automated cross-correlation (19). (c) Interactive alignment of the initial upswings of phet(r, t) and phom(r, t−δTsioφ=0). The Scripps ‘initial-swing’ traveltime shifts δTsioφ=0 are significantly less healed than the automated ‘whole-pulse’ shifts δTccmφ=0.

Comparison of ‘whole-pulse’ cross-correlation and Scripps interactive traveltime measurement procedures. Solid and dashed lines display perturbed and unperturbed waveforms, respectively. The centre of the anomaly is situated at a distance S=10λ from the source. (a) Raw seismograms phet(r, t) and phom(r, t) at an on-axis (φ=0°) receiver, situated at a distance R=30λ behind an a=2λ, ε=+3 per cent anomaly (left) and an a=2λ, ε=−3 per cent (right) anomaly. (b) Best-fit alignment of phet(r, t) and phom(r, tδTccmφ=0), as determined by automated cross-correlation (19). (c) Interactive alignment of the initial upswings of phet(r, t) and phom(r, tδTsioφ=0). The Scripps ‘initial-swing’ traveltime shifts δTsioφ=0 are significantly less healed than the automated ‘whole-pulse’ shifts δTccmφ=0.

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