Open Access

Table A.3

Results of our tidal modelling.

Planet name N out Notes Q′WB fcrit Tshift2025Mathematical equation: $T_\mathrm{shift}^{2025}$ Tshift5minMathematical equation: $T_\mathrm{shift}^{5~min}$ log(agedest) EEPdest
% [s] [date] [ms yr−1]
CoRoT-1 b 0 Convective core ... 0 ... ... ... 9.60 ± 0.02 407.31.4+2.0Mathematical equation: $407.3_{-1.4}^{+2.0}$
CoRoT-2 A b 0 McritMathematical equation: $M_\mathrm{crit}$ not fulfilled 9.220.46+0.43×105Mathematical equation: $9.22_{-0.46}^{+0.43} \times 10^5$ 0 15.4 ± 0.8 2086.52.0+2.2Mathematical equation: $2086.5_{-2.0}^{+2.2}$ 0.453 ± 0.024 9.7780.019+0.018Mathematical equation: $9.778_{-0.019}^{+0.018}$ 370.40.5+0.7Mathematical equation: $370.4_{-0.5}^{+0.7}$
CoRoT-3 A b 0 Convective core ... 0 ... ... ... 9.521 ± 0.012 448.629.0+2.7Mathematical equation: $448.6_{-29.0}^{+2.7}$
CoRoT-4 b 0 Convective core ... 0 ... ... ... ... ...
CoRoT-5 b 0 ... 2.250.31+0.34×107Mathematical equation: $2.25_{-0.31}^{+0.34} \times 10^7$ 28.7 0.00570.0008+0.0009Mathematical equation: $0.0057_{-0.0008}^{+0.0009}$ 5895 ± 273 4.390.56+0.69×104Mathematical equation: $4.39_{-0.56}^{+0.69} \times 10^{-4}$ 9.8630.018+0.022Mathematical equation: $9.863_{-0.018}^{+0.022}$ 467.71.0+1.5Mathematical equation: $467.7_{-1.0}^{+1.5}$

Notes. The number of realisations lying outside the MESA grid Nout, Notes with comments, the reduced tidal quality factor Q′, probability of wave breaking fcrit, the shift in central transit times by 2025 Tshift2025Mathematical equation: $T_\mathrm{shift}^\mathrm{2025}$, the predicted year when the cumulative shift reaches 5 minutes Tshift5minMathematical equation: $T_\mathrm{shift}^\mathrm{5\,min}$, the orbital period change , the logarithm of the stellar age at planetary destruction log(age)dest, and the corresponding EEPdest. This table is available in its entirety in a machine-readable form at the CDS. A portion is shown here for guidance regarding its form and content.

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