Open Access

Table B.8

Polynomial detrending baseline models.


T0 [BJDTBD − 2 450 000] Planet Detrending model
8337.2106 c
8344.8129 b
8355.6744 d Δy2
8390.5663 b t2
8393.2147 c
8413.4904 b
8436.3172 b
8439.9165 d
8449.2233 c
8459.2706 b Δx2
8482.1724 b Δy1
8505.0478 b t3
8505.2423 c
8524.1579 d
8527.9507 b
8550.8334 b
8561.2526 c
8573.7809 b
8608.4129 d
8617.2631 c
8619.4950 b
8665.2876 b
8673.2721 c
9054.4329 b
9065.3155 c
9077.3087 b
9121.3102 c
9123.0901 b
9146.0351 b
9168.9019 b Δy1
9233.3195 c
9237.6020 b
9260.4520 b
9282.5072 d Δy1
9283.3496 b
9289.3180 c
9329.1223 b
9345.3287 c
9352.0121 b Δy1
9366.8022 d t1
9375.0266 b
9970.0776 b
9992.9890 b
10015.7343 b
10017.2770 c
10038.7653 b
10041.5917 d
10061.8997 b
10073.2459 c
10107.4239 b
10129.2429 c
10130.3397 b
10176.0838 b
10185.2292 c
10198.9941 b
10689.0985 c t4 + Δ x1 + Δ y1 + (xy)3
10702.5869 b t1
10715.8308 d t1
10745.0779 c t4


Time series Detrending model

HARPS t2 + FWHM2 + γ1 + A3 + Hα1$\[H_{\alpha}^{1}\]$
ESPRESSO 1st set γ1
ESPRESSO 2nd set t2 + FWHM1 + γ2 + A1

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