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Table 3.

Comparison between the observed frequencies, fobs, and the GYRE frequencies of the MESA model resulting in the best description of the CoRoT data of HD 43317, fng,l,m.

fobs [d−1] ng m fng,l,m model [d−1] fng,l,0 rot. [d−1] fng,l,0 no rot. [d−1] fshift rot. [d−1] fshift 26.1 kG [d−1] fshift 82.4 kG [d−1] Sc [G−2] I
f4 0.6916 −11 1 −1 0.6867 1.1927 0.8187 0.3740 0.0210 0.2092 3.7661 × 10−11 1.5487 × 107
f5 0.7529 −10 1 −1 0.7573 1.2595 0.8979 0.3617 0.0159 0.1592 2.6131 × 10−11 1.2925 × 107
f6 0.8278 −9 1 −1 0.8381 1.3388 0.9923 0.3465 0.0125 0.1250 1.8565 × 10−11 1.1215 × 107
f7 0.8752 −15 2 −1 0.8720 1.6623 1.0462 0.6161 0.0110 0.1101 1.5515 × 10−11 4.3758 × 107
f8 0.9279 −8 1 −1 0.9222 1.4236 1.0933 0.3303 0.0104 0.1041 1.4035 × 10−11 1.0293 × 107
f9 0.9954 −7 1 −1 1.0037 1.5086 1.1943 0.3143 0.0097 0.0972 1.1994 × 10−11 1.0496 × 107
f11 1.1004 −11 2 −1 1.1268 1.9545 1.4108 0.5438 0.0029 0.0288 3.0120 × 10−12 1.5448 × 107
f13 1.1754 −6 1 −1 1.1483 1.6594 1.3708 0.2887 0.0086 0.0861 9.2633 × 10−12 1.0679 × 107
f14 1.2280 −10 2 −1 1.2198 2.0621 1.5454 0.5167 0.0022 0.0220 2.0968 × 10−12 1.2904 × 107
f15 1.3424 −9 2 −1 1.3337 2.1920 1.7058 0.4861 0.0017 0.0173 1.4932 × 10−12 1.1195 × 107
f16 1.3529 −5 1 −1 1.3775 1.8992 1.6455 0.2537 0.0063 0.0626 5.6119 × 10−12 9.3225 × 106
f20 1.7045 −4 1 −1 1.7358 2.2719 2.0601 0.2118 0.0045 0.0451 3.2246 × 10−12 8.3961 × 106
f21 1.8156 −6 2 −1 1.8191 2.7238 2.3408 0.3829 0.0012 0.0121 7.5960 × 10−13 1.0725 × 107
f29 3.4958 −2 1 −1 3.4811 4.1058 3.9638 0.1420 0.0022 0.0221 8.2084 × 10−13 7.9125 × 106
f31 4.3311 −6 2 2 4.3408 2.7238 2.3408 0.3829 0.0048 0.0483 3.0384 × 10−12 1.0725 × 107
f32 5.0047 −1 1 −1 4.9948 6.1855 6.1084 0.0771 0.0015 0.0150 3.6143 × 10−13 8.2739 × 106

Notes. We compared the frequency shift due to rotation according to the traditional approximation with the frequency shift due to an internal (purely) poloidal magnetic field. For each observed frequency, we provide the best model frequency for the indicated mode geometry, as well as the corresponding zonal pulsation mode frequencies fng,l,0 computed with and without the Coriolis force in the traditional approximation. The frequency shift due to the Lorentz force was computed following the approach of Hasan et al. (2005), for the lower and upper limit of an internal magnetic field at the convective core boundary, by extrapolating the surface field inward. We also included the magnetic splitting coefficient Sc and the quantity I.

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