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Table A.1.

Turbulent viscosity ten layer models.

Model β0 Vrot E ˙ tot $ \langle \dot{E}_{tot}\rangle $ log⟨ν/ R 2 $ R^2_\odot $/d
Periastron Apastron
k=2 k=4 k=6 k=8 k=10 k=2 k=4 k=6 k=8 k=10

e=0.1 P=6 d

201 0.20 11 7.61e-1 -3.20 -2.86 -2.72 -2.29 -1.17 -3.20 -2.89 -2.72 -2.78 -1.96
202 0.40 22 2.26e-1 -3.60 -3.03 -2.86 -2.43 -1.36 -3.59 -3.03 -2.84 -2.97 -1.94
203 0.60 34 4.78e-2 -3.81 -3.33 -3.02 -2.62 -1.50 -4.18 -3.32 -3.02 -3.12 -2.28
204 0.80 45 4.19e-3 -3.80 -3.95 -3.64 -2.92 -1.81 -4.59 -4.20 -3.64 -3.37 -1.97
205 0.88 49 2.48e-3 -3.87 -4.35 -3.66 -3.12 -1.91 -4.76 -4.50 -3.81 -3.21 -1.87
206 0.95 53 4.19e-3 -3.84 -4.04 -3.36 -3.33 -2.10 -4.74 -4.06 -3.36 -3.09 -1.83
207 1.00 56 8.78e-3 -3.85 -3.78 -3.21 -3.26 -2.21 -4.85 -3.78 -3.21 -2.99 -1.78
208 1.05 59 1.48e-2 -3.86 -3.56 -3.12 -3.17 -2.35 -4.61 -3.55 -3.12 -2.93 -1.73
209 1.20 67 6.32e-2 -3.86 -3.19 -2.94 -2.96 -1.96 -4.10 -3.19 -2.94 -2.79 .1.61
210 1.40 79 2.69e-1 -3.44 -2.95 -2.78 -2.67 -1.61 -3.43 -2.95 -2.78 -2.64 -1.47
211 1.60 90 8.33e-1 -3.12 -2.81 -2.68 -2.49 -1.40 -3.11 -2.81 -2.68 -2.52 -1.36
212 1.88 105 3.01 -2.88 -2.66 -2.56 -2.29 -1.18 -2.88 -2.66 -2.57 -2.36 -1.18
213 1.95 109 4.20 -2.83 -2.63 -2.54 -2.25 -1.12 -2.83 -2.63 -2.54 -2.32 -1.13

e=0.3 P=8.73 d

301 0.20 13 6.61e-1 -3.55 -3.02 -2.83 -2.14 -1.09 -3.54 -3.02 -2.85 -2.77 -1.61
302 0.40 27 1.81e-1 -4.16 -3.42 -3.12 -2.29 -1.27 -4.15 -3.42 -3.12 -3.14 -1.70
303 0.60 40 5.28e-2 -4.22 -3.85 -3.35 -2.46 -1.35 -4.40 -4.14 -3.73 -3.24 -1.63
304 0.80 53 2.47e-2 -4.29 -3.88 -3.26 -2.66 -1.51 -4.40 -3.88 -3.26 -3.29 -1.49
305 0.88 59 1.58e-2 -4.46 -3.88 -3.30 -2.90 -1.75 -4.54 -3.86 -3.30 -3.23 -1.40
306 0.95 63 4.21e-4 -4.37 -4.42 -4.00 -3.92 -2.40 -4.55 -4.21 -3.73 -3.81 -1.30
307 1.00 67 2.34e-2 -4.47 -3.61 -3.18 -3.32 -2.02 -4.44 -3.60 -3.18 -3.03 -1.32
308 1.05 70 2.66e-2 -4.48 -3.56 -3.16 -3.43 -2.13 -4.27 -3.55 -3.16 -2.98 -1.29
309 1.20 80 5.80e-2 -4.25 -3.32 -3.03 -2.97 -1.86 -4.26 -3.32 -3.03 -2.96 -1.22
310 1.40 93 2.02e-1 -3.74 -3.06 -2.86 -2.62 -1.53 -3.72 -3.06 -2.86 -2.84 -1.14
311 1.60 107 7.18e-1 -3.21 -2.85 -2.70 -2.41 -1.31 -3.20 -2.85 -2.70 -2.69 -1.11
312 1.88 125 4.36 -2.80 -2.60 -2.49 -2.21 -1.09 -2.80 -2.60 -2.49 -2.52 -1.14
313 1.95 130 6.45 -2.75 -2.56 -2.46 -2.17 -1.03 -2.75 -2.56 -2.46 -2.44 -1.10

e=0.0 P=6 d

102 0.40 18 1.83e-1 -3.23 -3.04 -2.96 -2.74 -1.62
103 0.60 27 3.79e-2 -4.20 -3.29 -3.00 -2.88 -1.79
104 0.80 36 6.01e-3 -4.09 -3.53 -3.34 -3.22 -2.10
106 0.95 43 2.09e-4 -4.28 -4.31 -3.96 -3.76 -2.70
108 1.05 48 1.41e-3 -4.65 -4.43 -3.93 -3.80 -2.70
109 1.20 55 4.13e-3 -4.22 -3.86 -3.30 -3.16 -2.10
111 1.60 73 1.52e-1 -3.67 -3.04 -2.84 -2.73 -1.61
113 1.95 89 9.27e-1 -3.12 -2.81 -2.68 -2.51 -1.38

Notes. Vrot is the initial equatorial rotation velocity in units of km/s; E ˙ tot $ \dot{E}_{tot} $ is the total energy dissipation rate after the numerical simulation has evolved to 50 orbital periods in units of 1035 ergs/s; ν is the viscosity as computed in the model using Eq. 2 with λ=1 in units of R 2 $ R^2_\odot $/d. k indicates the layer with k=1 the layer adjoining the core and k=10 the surface layer, each layer having a depth of ΔR=0.329 R. The header of each set of model grids indicates the corresponding orbital period and eccentricity.

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