Open Access

Table 1

Target asteroid diameters from the literature.

Asteroid Dmin (km) Dmin reference Dmax (km) Dmax reference D¯$\[\overline{\mathrm{D}}\]$ (km)
(215) Oenone 35.21 ± 0.4 [1] 43.69 ± 4.370 [2] 41.82 ± 0.10
(279) Thule 113.04 ± 3.11 [3] 136.78 ± 7.105 [4] 122.62 ± 2.05
(357) Ninina 92.54 ± 3.015 [4] 124.11 ± 0.86 [5] 113.77 ± 0.61
(366) Vincentina 83.84 ± 8.38 [2] 98.25 ± 4.638 [4] 86.65 ± 0.30
(373) Melusina 84.55 ± 8.45 [2] 107.74 ± 5.815 [4] 95.94 ± 0.61
(395) Delia 44.19 ± 0.45 [5] 61.49 ± 0.7 [5] 50.16 ± 0.34
(429) Lotis 54.2 ± 4.56 [6] 89.69 ± 38.25 [5] 69.79 ± 0.68
(527) Euryanthe 48.55 ± 13.62 [7] 58.56 ± 0.62 [5] 53.99 ± 0.27
(541) Deborah 49.04 ± 17.985 [8] 65.60 ± 3.801 [4] 55.42 ± 0.31
(672) Astarte 27.49 ± 2.75 [2] 35.58 ± 0.495 [9] 33.37 ± 0.33
(814) Tauris 98.77 ± 33.9 [6] 122.26 ± 1.819 [4] 111.9 ± 0.97
(859) Bouzareah 65.21 ± 2.758 [4] 86.02 ± 1 [5] 70.28 ± 0.39
(907) Rhoda 62.73 ± 1.7 [10] 98.01 ± 32.58 [11] 80.91 ± 0.30
(931) Whittemora 40.62 ± 2.02 [5] 63.51 ± 11.434 [4] 50.1 ± 0.42
(1062) Ljuba 51.02 ± 0.887 [9] 63.16 ± 12.63 [2] 54.91 ± 0.52

Notes. Data extracted from the MP3C database (https://mp3c.oca.eu/). Dmin and Dmax are the minimum and the maximum published value, respectively, and D¯$\[\overline{\mathrm{D}}\]$ is the error-weighted mean diameter from all the literature values computed as follows: D¯=(Diσi2)/(1σi2)$\[\overline{\mathrm{D}}=\sum\left(\frac{D_{i}}{\sigma_{i}^{2}}\right) / \sum\left(\frac{1}{\sigma_{i}^{2}}\right)\]$. The uncertainties were evaluated with: σD¯=1/(1σi2)$\[\sigma_{\overline{\mathrm{D}}}=\sqrt{1 / \sum\left(\frac{1}{\sigma_{i}^{2}}\right)}\]$. References: [1] Masiero et al. (2014), [2] Alí-Lagoa et al. (2018), [3] Usui et al. (2011), [4] Ryan & Woodward (2010), [5] Masiero et al. (2012), [6] Nugent et al. (2016), [7] Masiero et al. (2020), [8] Masiero et al. (2017), [9] Masiero et al. (2011), [10] Tedesco et al. (2002), [11] Masiero et al. (2021).

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