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Journal of Accident Investigation

Journal of Accident Investigation

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A MATHEMATICAL CROSS-CORRELATION FOR TIME-ALIGNMENT OF COCKPIT VOICE RECORDER AND FLIGHT DATA RECORDER DATA<br />

Figure 9. Scatter plot showing the results <strong>of</strong> a cross-correlation between FDR on-key/<strong>of</strong>f-key data and corresponding<br />

CVR on-key/<strong>of</strong>f-key data. Times are normalized to remove the calculated shift between CVR and FDR times, and<br />

normalized so that the data begin at time t=0.<br />

CASE STUDY INVOLVING A SLOPE ≠ 1<br />

On May 2, 2002, an Atlantic Coast Airlines Dornier 328,<br />

tail number 429FJ, experienced a smoke-in-the-cockpit<br />

emergency while en route from Greensboro, South Carolina,<br />

to LaGuardia International Airport, New York. Data were<br />

recovered from two flight recorders on-board the aircraft<br />

at the time <strong>of</strong> the mishap: a Fairchild Model FA-2100-403<br />

solid-state CVR, and an L-3 Communications Fairchild<br />

F-2100 FDR. Attempts at correlating the CVR and FDR data<br />

proved resistant to the standard technique normally employed<br />

in such cases. This technique involved engineers manually<br />

applying a piecewise linear fit to the data. Since both units<br />

were solid-state, the assumption was made that a one “piece” fit<br />

should suffice to characterize the entire data set. If this failed<br />

to work, an additional assumption could be made that one <strong>of</strong><br />

the units experienced a momentary power failure, thus causing<br />

a discontinuity in the time-base for that unit. In this case, a<br />

two-piece linear fit could be applied – one covering the period<br />

before the power upset, and one covering the period after the<br />

upset. If this did not satisfy, one could assume two power upset<br />

events, requiring a 3-piece linear fit, and so on. In the case <strong>of</strong><br />

the Dornier 328, the number <strong>of</strong> “pieces” required to effect a<br />

fit across the entire data set threw into question the validity<br />

<strong>of</strong> the entire procedure. The cross-correlation technique was<br />

developed as an independent method <strong>of</strong> identifying the most<br />

likely match between these two data sets – independent <strong>of</strong> any<br />

assumptions on their behavior, save that they should correlate<br />

with one another to some degree, since they represented two<br />

records <strong>of</strong> the same event.<br />

Data from the Dornier 328 CVR were cross-correlated with<br />

data from the FDR, resulting in the correlation peak illustrated<br />

in figure 10. Note that, while it is far less prominent than the<br />

peak found in figure 6 for a typical CVR/FDR combination<br />

(one yielding to standard correlation techniques), there is still<br />

a clearly identifiable peak. This illustrates the robust nature <strong>of</strong><br />

the cross-correlation technique. The broadening and flattening<br />

<strong>of</strong> the correlation peak are indications that, while a unique<br />

best-match has been found at the specified location, this match<br />

is not perfect.<br />

NTSB JOURNAL OF ACCIDENT INVESTIGATION, SPRING 2006; VOLUME 2, ISSUE 1 1

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