Open Access

Table B.1.

Details of the deep-focus travel-time geometry.

# i1 i2 Δ1 Δ2 Δ tinner touter
[deg] [deg] [deg] [min] [min]
0 8 8 3.28 3.28 6.56 39.75 58.50
1 9 7 3.75 2.81 6.56 39.75 58.50
2 10 6 4.22 2.34 6.56 39.75 58.50
3 11 6 4.69 2.34 7.03 41.25 60.00
4 12 6 5.16 2.34 7.50 42.00 60.75
5 13 5 5.62 1.88 7.50 42.00 60.75
6 14 5 6.09 1.88 7.97 43.50 62.25
7 15 5 6.56 1.88 8.44 44.25 63.00
8 16 5 7.03 1.88 8.91 45.75 64.50
9 17 5 7.50 1.88 9.38 46.50 65.25
10 18 4 7.97 1.41 9.38 46.50 65.25
11 19 4 8.44 1.41 9.84 48.00 66.75
12 20 4 8.91 1.41 10.31 48.75 67.50
13 21 4 9.38 1.41 10.78 49.50 68.25

Notes. The total travel distance is Δ = Δ1 + Δ2. The exact distances of the arcs to the central point were computed by Δj = (ij − 1) Δx, where Δx = 0.46875° is the spatial resolution of the data. The quantities tinner and touter define the window that we used to model the travel-time fit (Gizon & Birch 2004).

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