Asteroid sizes determined with thermophysical model and stellar occultations

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Table 4

Results obtained through modelling with the Convex Inversion Thermophysical Model.

Target name	Pole	λ (°)	β (°)	Period (h)	D (km)	p_V	Γ ( $J m^{- 2} s^{- \frac{1}{2}} K^{- 1}$ $\[\mathrm{J} ~\mathrm{m}^{-2} \mathrm{~s}^{-\frac{1}{2}} \mathrm{~K}^{-1}\]$ )	$\bar{θ}$ $\[\bar{\theta}\]$ (°)
(215) Oenone	1	$45_{- 7}^{+ 13}$ $\[45_{-7}^{+13}\]$	$85_{- 5}^{+ 5}$ $\[85_{-5}^{+5}\]$	27.90773 ± 0.00005	$37_{- 2}^{+ 2}$ $\[37_{-2}^{+2}\]$	${0.227}_{- 0.038}^{+ 0.006}$ $\[0.227_{-0.038}^{+0.006}\]$	$63_{- 62}^{+ 86}$ $\[63_{-62}^{+86}\]$	68
	2	$233_{- 6}^{+ 14}$ $\[233_{-6}^{+14}\]$	$85_{- 9}^{+ 5}$ $\[85_{-9}^{+5}\]$	27.90774 ± 0.00006	$37_{- 2}^{+ 2}$ $\[37_{-2}^{+2}\]$	${0.22}_{- 0.03}^{+ 0.01}$ $\[0.22_{-0.03}^{+0.01}\]$	$62_{- 61}^{+ 88}$ $\[62_{-61}^{+88}\]$	42
(279) Thule	1	$58_{- 4}^{+ 24}$ $\[58_{-4}^{+24}\]$	$2_{- 7}^{+ 9}$ $\[2_{-7}^{+9}\]$	23.8964 ± 0.0003	$116_{- 6}^{+ 9}$ $\[116_{-6}^{+9}\]$	${0.039}_{- 0.005}^{+ 0.005}$ $\[0.039_{-0.005}^{+0.005}\]$	$76_{- 75}^{+ 44}$ $\[76_{-75}^{+44}\]$	68
	2	$236_{- 1}^{+ 28}$ $\[236_{-1}^{+28}\]$	$3_{- 8}^{+ 5}$ $\[3_{-8}^{+5}\]$	23.8963 ± 0.0004	$117_{- 8}^{+ 10}$ $\[117_{-8}^{+10}\]$	${0.038}_{- 0.005}^{+ 0.007}$ $\[0.038_{-0.005}^{+0.007}\]$	$69_{- 68}^{+ 81}$ $\[69_{-68}^{+81}\]$	68
(357) Ninina	1	$41_{- 16}^{+ 2}$ $\[\mathbf{41}_{-\mathbf{16}}^{+\mathbf{2}}\]$	$7_{- 4}^{+ 25}$ $\[\mathbf{7}_{-\mathbf{4}}^{+\mathbf{25}}\]$	35.9845 ± 0.0005	$104_{- 8}^{+ 9}$ $\[\mathbf{104}_{-\mathbf{8}}^{+\mathbf{9}}\]$	${0.08}_{- 0.02}^{+ 0.03}$ $\[\mathbf{0.08}_{-\mathbf{0.02}}^{+\mathbf{0.03}}\]$	$40_{- 39}^{+ 208}$ $\[\mathbf{40}_{-\mathbf{39}}^{+\mathbf{208}}\]$	59
	2	$224_{- 21}^{+ 7}$ $\[224_{-21}^{+7}\]$	$42_{- 6}^{+ 13}$ $\[42_{-6}^{+13}\]$	35.9845 ± 0.0004	$101_{- 2}^{+ 12}$ $\[101_{-2}^{+12}\]$	${0.08}_{- 0.03}^{+ 0.01}$ $\[0.08_{-0.03}^{+0.01}\]$	$6_{- 5}^{+ 194}$ $\[6_{-5}^{+194}\]$	34
(366) Vincentina	1	$51_{- 1}^{+ 2}$ $\[51_{-1}^{+2}\]$	$19_{- 1}^{+ 9}$ $\[19_{-1}^{+9}\]$	17.3484 ± 0.0002	$87_{- 4}^{+ 5}$ $\[87_{-4}^{+5}\]$	${0.081}_{- 0.009}^{+ 0.037}$ $\[0.081_{-0.009}^{+0.037}\]$	$48_{- 47}^{+ 151}$ $\[48_{-47}^{+151}\]$	25
	2	$234_{- 1}^{+ 2}$ $\[234_{-1}^{+2}\]$	$- 0_{- 2}^{+ 5}$ $\[-0_{-2}^{+5}\]$	17.3484 ± 0.0003	$87_{- 5}^{+ 5}$ $\[87_{-5}^{+5}\]$	${0.080}_{- 0.009}^{+ 0.043}$ $\[0.080_{-0.009}^{+0.043}\]$	$41_{- 40}^{+ 109}$ $\[41_{-40}^{+109}\]$	24
(373) Melusina	1	$20_{- 1}^{+ 24}$ $\[20_{-1}^{+24}\]$	$- 68_{- 2}^{+ 1}$ $\[-68_{-2}^{+1}\]$	12.986274 ± 0.00003	$99_{- 4}^{+ 13}$ $\[99_{-4}^{+13}\]$	${0.040}_{- 0.007}^{+ 0.006}$ $\[0.040_{-0.007}^{+0.006}\]$	$13_{- 12}^{+ 87}$ $\[13_{-12}^{+87}\]$	19
	2	$132_{- 1}^{+ 14}$ $\[\mathbf{132}_{-\mathbf{1}}^{+\mathbf{14}}\]$	$54_{- 4}^{+ 4}$ $\[\mathbf{54}_{-\mathbf{4}}^{+\mathbf{4}}\]$	12.986283 ± 0.00002	$101_{- 10}^{+ 1}$ $\[\mathbf{101}_{-\mathbf{10}}^{+\mathbf{1}}\]$	${0.038}_{- 0.002}^{+ 0.009}$ $\[\mathbf{0.038}_{-\mathbf{0.002}}^{+\mathbf{0.009}}\]$	$5_{- 4}^{+ 95}$ $\[\mathbf{5}_{-\mathbf{4}}^{+\mathbf{95}}\]$	13
(395) Delia	1	$5_{- 2}^{+ 24}$ $\[5_{-2}^{+24}\]$	$- 49_{- 15}^{+ 5}$ $\[-49_{-15}^{+5}\]$	19.68097 ± 0.00005	$52_{- 4}^{+ 7}$ $\[52_{-4}^{+7}\]$	${0.039}_{- 0.007}^{+ 0.007}$ $\[0.039_{-0.007}^{+0.007}\]$	$26_{- 25}^{+ 94}$ $\[26_{-25}^{+94}\]$	45
	2	$207_{- 23}^{+ 14}$ $\[207_{-23}^{+14}\]$	$- 56_{- 20}^{+ 5}$ $\[-56_{-20}^{+5}\]$	19.68103 ± 0.00008	$53_{- 5}^{+ 11}$ $\[53_{-5}^{+11}\]$	${0.038}_{- 0.01}^{+ 0.008}$ $\[0.038_{-0.01}^{+0.008}\]$	$39_{- 38}^{+ 61}$ $\[39_{-38}^{+61}\]$	59
(429) Lotis	1	$133_{- 6}^{+ 3}$ $\[133_{-6}^{+3}\]$	$- 16_{- 10}^{+ 5}$ $\[-16_{-10}^{+5}\]$	13.58081 ± 0.00002	$67_{- 4}^{+ 1}$ $\[67_{-4}^{+1}\]$	${0.036}_{- 0.001}^{+ 0.06}$ $\[0.036_{-0.001}^{+0.06}\]$	$183_{- 182}^{+ 317}$ $\[183_{-182}^{+317}\]$	21
	2	$312_{- 4}^{+ 4}$ $\[312_{-4}^{+4}\]$	$5_{- 6}^{+ 5}$ $\[5_{-6}^{+5}\]$	13.58081 ± 0.00003	$68_{- 7}^{+ 1}$ $\[68_{-7}^{+1}\]$	${0.036}_{- 0.001}^{+ 0.059}$ $\[0.036_{-0.001}^{+0.059}\]$	$128_{- 127}^{+ 372}$ $\[128_{-127}^{+372}\]$	21
(527) Euryanthe	1	$147_{- 6}^{+ 7}$ $\[147_{-6}^{+7}\]$	$- 59_{- 4}^{+ 11}$ $\[-59_{-4}^{+11}\]$	42.8379 ± 0.0004	$53_{- 2}^{+ 1}$ $\[53_{-2}^{+1}\]$	${0.039}_{- 0.003}^{+ 0.005}$ $\[0.039_{-0.003}^{+0.005}\]$	$31_{- 30}^{+ 68}$ $\[31_{-30}^{+68}\]$	3
	2	$284_{- 6}^{+ 9}$ $\[\mathbf{284}_{-\mathbf{6}}^{+\mathbf{9}}\]$	${- 58}_{- 6}^{+ 9}$ $\[\mathbf{-58}_{-\mathbf{6}}^{+\mathbf{9}}\]$	42.8378 ± 0.0002	$51_{- 1}^{+ 3}$ $\[\mathbf{51}_{-\mathbf{1}}^{\mathbf{+3}}\]$	${0.039}_{- 0.003}^{+ 0.005}$ $\[\mathbf{0.039}_{-\mathbf{0.003}}^{\mathbf{+0.005}}\]$	$31_{- 30}^{+ 68}$ $\[\mathbf{31}_{-\mathbf{30}}^{+\mathbf{68}}\]$	28
(541) Deborah	1	$155_{- 18}^{+ 11}$ $\[155_{-18}^{+11}\]$	$63_{- 20}^{+ 9}$ $\[63_{-20}^{+9}\]$	29.4223 ± 0.0001	$57_{- 4}^{+ 1}$ $\[57_{-4}^{+1}\]$	${0.0488}_{- 0.009}^{+ 0.0001}$ $\[0.0488_{-0.009}^{+0.0001}\]$	$2_{- 1}^{+ 60}$ $\[2_{-1}^{+60}\]$	38
	2	$310_{- 2}^{+ 19}$ $\[\mathbf{310}_{-\mathbf{2}}^{+\mathbf{19}}\]$	$63_{- 5}^{+ 16}$ $\[\mathbf{63}_{-\mathbf{5}}^{+\mathbf{16}}\]$	29.422425 ± 0.0002	$54_{- 1}^{+ 4}$ $\[\mathbf{54}_{-\mathbf{1}}^{+\mathbf{4}}\]$	${0.043}_{- 0.002}^{+ 0.003}$ $\[\mathbf{0.043}_{-\mathbf{0.002}}^{+\mathbf{0.003}}\]$	$2_{- 1}^{+ 28}$ $\[\mathbf{2}_{-\mathbf{1}}^{+\mathbf{28}}\]$	17
(672) Astarte	1	$184_{- 6}^{+ 6}$ $\[184_{-6}^{+6}\]$	$65_{- 26}^{+ 1}$ $\[65_{-26}^{+1}\]$	22.57993 ± 0.00004	$30_{- 2}^{+ 1}$ $\[30_{-2}^{+1}\]$	${0.047}_{- 0.004}^{0.01}$ $\[0.047_{-0.004}^{0.01}\]$	$4_{- 3}^{+ 446}$ $\[4_{-3}^{+446}\]$	55
	2	$307_{- 8}^{+ 9}$ $\[307_{-8}^{+9}\]$	$65_{- 11}^{+ 3}$ $\[65_{-11}^{+3}\]$	22.57990 ± 0.00005	$31_{- 1}^{+ 3}$ $\[31_{-1}^{+3}\]$	${0.048}_{- 0.008}^{+ 0.003}$ $\[0.048_{-0.008}^{+0.003}\]$	$37_{- 36}^{+ 263}$ $\[37_{-36}^{+263}\]$	59
(814) Tauris	1	$169_{- 2}^{+ 2}$ $\[169_{-2}^{+2}\]$	$- 43_{- 7}^{+ 10}$ $\[-43_{-7}^{+10}\]$	36.0581 ± 0.0001	$101_{- 5}^{+ 4}$ $\[101_{-5}^{+4}\]$	${0.043}_{- 0.003}^{+ 0.011}$ $\[0.043_{-0.003}^{+0.011}\]$	$4_{- 3}^{+ 75}$ $\[4_{-3}^{+75}\]$	38
	2	$298_{- 11}^{+ 26}$ $\[298_{-11}^{+26}\]$	$- 84_{- 1}^{+ 6}$ $\[-84_{-1}^{+6}\]$	36.05858 ± 0.0002	$110_{- 11}^{+ 4}$ $\[110_{-11}^{+4}\]$	${0.040}_{- 0.004}^{+ 0.015}$ $\[0.040_{-0.004}^{+0.015}\]$	$2_{- 1}^{+ 148}$ $\[2_{-1}^{+148}\]$	10
(859) Bouzareah	1	$29_{- 12}^{+ 24}$ $\[29_{-12}^{+24}\]$	$- 45_{- 17}^{+ 20}$ $\[-45_{-17}^{+20}\]$	24.9287 ± 0.0003	$68_{- 4}^{+ 9}$ $\[68_{-4}^{+9}\]$	${0.041}_{- 0.006}^{+ 0.009}$ $\[0.041_{-0.006}^{+0.009}\]$	$6_{- 5}^{+ 198}$ $\[6_{-5}^{+198}\]$	38
	2	$200_{- 21}^{+ 24}$ $\[200_{-21}^{+24}\]$	$- 32_{- 30}^{+ 4}$ $\[-32_{-30}^{+4}\]$	24.9286 ± 0.0002	$67_{- 3}^{+ 13}$ $\[67_{-3}^{+13}\]$	${0.041}_{- 0.006}^{+ 0.017}$ $\[0.041_{-0.006}^{+0.017}\]$	$6_{- 5}^{+ 198}$ $\[6_{-5}^{+198}\]$	32
(907) Rhoda	1	$94_{- 11}^{+ 1}$ $\[94_{-11}^{+1}\]$	$30_{- 4}^{+ 14}$ $\[30_{-4}^{+14}\]$	22.4511 ± 0.0001	$71_{- 3}^{+ 5}$ $\[71_{-3}^{+5}\]$	${0.045}_{- 0.016}^{+ 0.009}$ $\[0.045_{-0.016}^{+0.009}\]$	$8_{- 7}^{+ 242}$ $\[8_{-7}^{+242}\]$	16
	2	$279_{- 2}^{+ 2}$ $\[279_{-2}^{+2}\]$	$- 7_{- 2}^{+ 14}$ $\[-7_{-2}^{+14}\]$	22.45117 ± 0.00007	$72_{- 3}^{+ 5}$ $\[72_{-3}^{+5}\]$	${0.038}_{- 0.008}^{+ 0.012}$ $\[0.038_{-0.008}^{+0.012}\]$	$4_{- 3}^{+ 146}$ $\[4_{-3}^{+146}\]$	13
(931) Whittemora	1	$32_{- 14}^{+ 6}$ $\[32_{-14}^{+6}\]$	$46_{- 9}^{+ 12}$ $\[46_{-9}^{+12}\]$	19.17588 ± 0.00006	$50_{- 2}^{+ 4}$ $\[50_{-2}^{+4}\]$	${0.13}_{- 0.02}^{+ 0.01}$ $\[0.13_{-0.02}^{+0.01}\]$	$86_{- 85}^{+ 114}$ $\[86_{-85}^{+114}\]$	45
	2	$220_{- 23}^{+ 11}$ $\[\mathbf{220}_{-\mathbf{23}}^{+\mathbf{11}}\]$	$70_{- 8}^{+ 5}$ $\[\mathbf{70}_{-\mathbf{8}}^{+\mathbf{5}}\]$	19.17589 ± 0.00006	$51_{- 2}^{+ 2}$ $\[\mathbf{51}_{-\mathbf{2}}^{\mathbf{+2}}\]$	${0.12}_{- 0.01}^{+ 0.02}$ $\[\mathbf{0.12}_{-\mathbf{0.01}}^{+\mathbf{0.02}}\]$	$40_{- 39}^{+ 160}$ $\[\mathbf{40}_{-\mathbf{39}}^{+\mathbf{160}}\]$	21
(1062) Ljuba	1	$122_{- 4}^{+ 1}$ $\[122_{-4}^{+1}\]$	$- 13_{- 4}^{+ 7}$ $\[-13_{-4}^{+7}\]$	33.7907 ± 0.0006	$50_{- 2}^{+ 4}$ $\[50_{-2}^{+4}\]$	${0.077}_{- 0.023}^{+ 0.005}$ $\[0.077_{-0.023}^{+0.005}\]$	$29_{- 28}^{+ 220}$ $\[29_{-28}^{+220}\]$	42
	2	$305_{- 3}^{+ 3}$ $\[\mathbf{305}_{-\mathbf{3}}^{+\mathbf{3}}\]$	$20_{- 8}^{+ 4}$ $\[\mathbf{20}_{-\mathbf{8}}^{+\mathbf{4}}\]$	33.7909 ± 0.0005	$51_{- 2}^{+ 3}$ $\[\mathbf{51}_{-\mathbf{2}}^{\mathbf{+3}}\]$	${0.063}_{- 0.009}^{+ 0.015}$ $\[\mathbf{0.063}_{-\mathbf{0.009}}^{\mathbf{+0.015}}\]$	$29_{- 28}^{+ 220}$ $\[\mathbf{29}_{-\mathbf{28}}^{+\mathbf{220}}\]$	55

Notes. The columns present parameters derived from the CITPM for the pole 1 and pole 2 solutions of each target: J2000 ecliptic pole longitude (λ) and latitude (β), sidereal rotation period, diameter (D), geometric albedo p_v, thermal inertia (Γ), and Hapke’s mean surface slope $(\bar{θ})$ $\[(\bar{\theta})\]$ . The diameter corresponds to the diameter of a sphere with a volume equivalent to that of the model. Pole solutions preferred by occultations are marked with boldface.

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