blob: 0d8596da9e35da21994c7ac858e7200f8a6d56e4 (
plain)
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
|
# apparent horizon 1/1
#
# column 1 = cctk_iteration
# column 2 = cctk_time
# column 3 = centroid_x
# column 4 = centroid_y
# column 5 = centroid_z
# column 6 = min radius
# column 7 = max radius
# column 8 = mean radius
# column 9 = quadrupole_xx
# column 10 = quadrupole_xy
# column 11 = quadrupole_xz
# column 12 = quadrupole_yy
# column 13 = quadrupole_yz
# column 14 = quadrupole_zz
# column 15 = min x
# column 16 = max x
# column 17 = min y
# column 18 = max y
# column 19 = min z
# column 20 = max z
# column 21 = xy-plane circumference
# column 22 = xz-plane circumference
# column 23 = yz-plane circumference
# column 24 = ratio of xz/xy-plane circumferences
# column 25 = ratio of yz/xy-plane circumferences
# column 26 = area
# column 27 = m_irreducible
# column 28 = areal radius
# column 29 = expansion Theta_(l)
# column 30 = inner expansion Theta_(n)
# column 31 = product of the expansions
# column 32 = mean curvature
# column 33 = gradient of the areal radius
# column 34 = gradient of the expansion Theta_(l)
# column 35 = gradient of the inner expansion Theta_(n)
# column 36 = gradient of the product of the expansions
# column 37 = gradient of the mean curvature
# column 38 = minimum of the mean curvature
# column 39 = maximum of the mean curvature
# column 40 = integral of the mean curvature
0 0.000 0.000000 -0.000000 -0.000000 1.599977602 1.788831745 1.727275196 1.066638168 -2.300164211e-10 -8.788421447e-15 1.066638168 2.075943015e-14 0.8533207967 -1.788814082 1.788814082 -1.788814082 1.788814082 -1.599977602 1.599977602 12.56623786 10.65452931 10.65452932 0.8478694607 0.8478694607 40.21148572 0.8944171790 1.788834358 8.149836607e-17 -1.529659433 -8.140571949e-17 0.7648297167 0.000000000 0.000000000 0.000000000 0.000000000 0.000000000 0.7071192697 0.8021463891 30.88875381
1 0.050 0.000000 -0.000000 -0.000000 1.599977602 1.788831745 1.727275196 1.066638168 -2.300164211e-10 -8.788421447e-15 1.066638168 2.075943015e-14 0.8533207967 -1.788814082 1.788814082 -1.788814082 1.788814082 -1.599977602 1.599977602 12.56623786 10.65452931 10.65452932 0.8478694607 0.8478694607 40.21148572 0.8944171790 1.788834358 8.149836607e-17 -1.529659433 -8.140571949e-17 0.7648297167 0.000000000 0.000000000 0.000000000 0.000000000 0.000000000 0.7071192697 0.8021463891 30.88875381
2 0.100 0.000000 -0.000000 -0.000000 1.599977602 1.788831745 1.727275196 1.066638168 -2.300164211e-10 -8.788421447e-15 1.066638168 2.075943015e-14 0.8533207967 -1.788814082 1.788814082 -1.788814082 1.788814082 -1.599977602 1.599977602 12.56623786 10.65452931 10.65452932 0.8478694607 0.8478694607 40.21148572 0.8944171790 1.788834358 8.149836607e-17 -1.529659433 -8.140571949e-17 0.7648297167 0.000000000 0.000000000 0.000000000 0.000000000 0.000000000 0.7071192697 0.8021463891 30.88875381
3 0.150 0.000000 -0.000000 -0.000000 1.599977602 1.788831745 1.727275196 1.066638168 -2.300164211e-10 -8.788421447e-15 1.066638168 2.075943015e-14 0.8533207967 -1.788814082 1.788814082 -1.788814082 1.788814082 -1.599977602 1.599977602 12.56623786 10.65452931 10.65452932 0.8478694607 0.8478694607 40.21148572 0.8944171790 1.788834358 8.149836607e-17 -1.529659433 -8.140571949e-17 0.7648297167 0.000000000 0.000000000 0.000000000 0.000000000 0.000000000 0.7071192697 0.8021463891 30.88875381
|
