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Table 3:

Summary of GW related quantitiesa.
Model tf[ms] $E_{GW} [M_{\odot}c^2]$ Dir. $\vert A_{+,b,\max}\vert$ $\vert A_{\times,b,\max}\vert$ $\vert A_{+,pb,\max}\vert$ $\vert A_{\times,pb,\max}\vert$ $f_{b} [{\rm Hz}]$ fTW[Hz]
R0E1CA 130.8 $2.15\times10^{-11}$ I 3 <1 3 <1 - -
II 2 <1 5 1 - -
R0E3CA 103.9 $5.72\times10^{-11}$ I 2 <1 10 <1 - -
II 2 <1 8 <1 - -
R0STCA 70.3 $1.35\times10^{-11}$ I 3 <1 4 <1 - -
II 1 <1 3 <1 - -
R1E1CA 112.8 $1.36\times10^{-10}$ I 3 <1 12 6 - -
II 3 <1 15 1 - -
R1E3CA 130.4 $1.43\times10^{-10}$ I 2 <1 10 5 - -
II 3 <1 17 <1 - -
R1E1DB 112.8 $1.24\times10^{-10}$ I 3 <1 12 6 - -
II 3 <1 15 2 - -
R1STCA 45.8 $2.01\times10^{-11}$ I 2 <1 3 1 - -
II 2 <1 6 <1 - -
R1E1CAL 92.9 $1.04\times10^{-10}$ I 3 <1 4 2 - -
II 2 <1 10 1 - -
R2E1AC 127.3 $5.52\times10^{-9}$ I 2 2 6 5 - -
II 105 <1 1 3 841 -
R2E3AC 106.4 $5.31\times10^{-9}$ I 2 2 4 4 - -
II 104 <1 1 <1 803 -
R2STAC 64.0 $7.62\times10^{-9}$ I 3 3 6 6 - -
II 133 <1 2 1 680 -
R3E1AC 62.5 $5.58\times10^{-8}$ I 2 1 15 16 - 725
II 393 <1 10 2 880 -
R3E2AC 45.5 $6.53\times10^{-8}$ I 2 1 11 13 -  
II 409 <1 5 3 882 -
R3E3AC 57.5 $6.44\times10^{-8}$ I 2 2 6 9 -  
II 409 <1 6 3 891 -
R3STAC 50.2 $1.05\times10^{-7}$ I 5 4 9 11 - 935
II 526 <1 5 3 854 -
R3E1CA 69.4 $8.05\times10^{-8}$ I 3 3 9 9 - -
II 426 <1 5 3 897 -
R3E1DB 62.7 $7.76\times10^{-8}$ I 8 8 13 11 - -
II 425 <1 8 3 886 -
R3E1ACL 196.7 $2.14\times10^{-7}$ I 1 1 136 136 - 909
II 437 <1 70 9 909 -
R4E1AC 98.7 $7.74\times10^{-8}$ I 1 <1 37 37 - 662
II 512 <1 20 6 385 -
R4STAC 67.2 $1.91\times10^{-7}$ I 2 1 102 109 - 902
II 536 <1 53 3 396 -
R4E1EC 100.8 $7.51\times10^{-8}$ I 1 1 25 20 - 611
II 492 <1 15 7 866  
R4E1FC 80.1 $7.29\times10^{-8}$ I <1 <1 16 19 - 828
II 516 <1 9 3 859 -
24E1FCL 97.6 $3.42\times10^{-7}$ I 2 1 316 298 - 673
II 536 <1 157 6 485 -
R4E1CF 19.1 $6.50\times10^{-8}$ I 1 1 4 4 -  
II 518 <1 ring-down 2 370 -
R5E1AC 93.2 $1.20\times10^{-8}$ I 1 1 18 18 - 727
II 238 <1 10 11 317 -

Notes. (a) tf is the time after core bounce when the simulation was stopped. EGW is the total energy released in gravitational radiation. We present the maximum amplitudes at different stages of their time-evolution in polar (I) and equatorial (II) direction. The subscripts b and pb stand for bounce and postbounce. fb denotes the peak frequency of the GW burst at bounce, while fTW stands for the spectral peak from the narrow band emission caused by a low T/|W| instability. The electronic wave forms of all models are available upon request.


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