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Table 1:

Derived stellar parameters, average abundance ratios [X/Fe] of volatile elements ( $T_{\rm C}<900$ K), and slope of the [X/Fe] vs. $T_{\rm C}$ relation for refractory elements ( $T_{\rm C}>900$ K). Errors in ${\rm [Fe/H]}$ correspond to the 1-$\sigma $ scatter of the line-by-line abundances.
HIP $T_{\rm eff}$ $\log g$ ${\rm [Fe/H]}$ $T_{\rm C}<900$ K $T_{\rm C}>900$ K
  (K) [cgs]   avg. [X/Fe] $T_{\rm C}$ slope
348 5777 4.41 -0.132    $\pm$    0.024 0.041    $\pm$    0.025 0.097    $\pm$    0.024
996 5860 4.38 -0.001    $\pm$    0.022 0.024    $\pm$    0.065 0.018    $\pm$    0.033
1499 5751 4.33 0.180    $\pm$    0.043 -0.008    $\pm$    0.043 -0.138    $\pm$    0.038
2131 5720 4.38 -0.209    $\pm$    0.026 0.087    $\pm$    0.025 0.160    $\pm$    0.030
2894 5820 4.54 -0.023    $\pm$    0.025 -0.034    $\pm$    0.025 0.127    $\pm$    0.028
4909 5836 4.44 0.018    $\pm$    0.024 -0.075    $\pm$    0.033 0.155    $\pm$    0.030
5134 5779 4.49 -0.187    $\pm$    0.023 -0.006    $\pm$    0.033 0.175    $\pm$    0.022
6407 5787 4.47 -0.084    $\pm$    0.011 -0.017    $\pm$    0.025 0.127    $\pm$    0.025
7245 5843 4.53 0.105    $\pm$    0.023 -0.012    $\pm$    0.037 0.071    $\pm$    0.030
8507 5720 4.44 -0.079    $\pm$    0.026 -0.049    $\pm$    0.026 0.196    $\pm$    0.026
8841 5676 4.50 -0.127    $\pm$    0.021 0.046    $\pm$    0.038 0.161    $\pm$    0.024
9349 5826 4.50 0.010    $\pm$    0.019 -0.068    $\pm$    0.025 0.132    $\pm$    0.020
10710 5817 4.39 -0.130    $\pm$    0.022 0.037    $\pm$    0.025 0.090    $\pm$    0.024
11728 5747 4.37 0.049    $\pm$    0.022 -0.014    $\pm$    0.029 0.020    $\pm$    0.032
11915 5793 4.45 -0.052    $\pm$    0.021 -0.040    $\pm$    0.025 0.075    $\pm$    0.025
14614 5794 4.42 -0.103    $\pm$    0.022 0.016    $\pm$    0.030 0.092    $\pm$    0.034
14632 6019 4.25 0.124    $\pm$    0.024 -0.005    $\pm$    0.034 0.006    $\pm$    0.033
18261 5897 4.45 0.001    $\pm$    0.017 -0.040    $\pm$    0.069 0.099    $\pm$    0.027
22528 5683 4.33 -0.351    $\pm$    0.035 0.205    $\pm$    0.039 0.112    $\pm$    0.036
23835 5736 4.14 -0.183    $\pm$    0.020 0.107    $\pm$    0.025 0.228    $\pm$    0.030
25670 5757 4.37 0.066    $\pm$    0.018 -0.037    $\pm$    0.039 0.055    $\pm$    0.022
28336 5713 4.53 -0.175    $\pm$    0.027 -0.024    $\pm$    0.048 0.088    $\pm$    0.024
38072 5839 4.53 0.059    $\pm$    0.037 -0.039    $\pm$    0.044 0.087    $\pm$    0.036
38228 5688 4.52 -0.003    $\pm$    0.026 -0.132    $\pm$    0.025 0.096    $\pm$    0.030
42438 5889 4.47 -0.036    $\pm$    0.029 -0.107    $\pm$    0.062 0.104    $\pm$    0.034
44324 5937 4.51 -0.014    $\pm$    0.021 -0.087    $\pm$    0.056 0.193    $\pm$    0.050
46066 5709 4.49 -0.073    $\pm$    0.039 -0.024    $\pm$    0.026 0.163    $\pm$    0.031
49572 5831 4.33 0.008    $\pm$    0.021 0.010    $\pm$    0.048 0.037    $\pm$    0.038
49756 5900 4.60 0.081    $\pm$    0.037 -0.056    $\pm$    0.029 0.077    $\pm$    0.028
52040 5785 4.51 -0.090    $\pm$    0.021 0.013    $\pm$    0.054 0.157    $\pm$    0.024
52137 5842 4.56 0.069    $\pm$    0.026 -0.108    $\pm$    0.038 0.205    $\pm$    0.025
55459 5835 4.39 0.030    $\pm$    0.022 -0.044    $\pm$    0.032 0.085    $\pm$    0.029
56948 5837 4.47 0.044    $\pm$    0.027 -0.032    $\pm$    0.025 -0.003    $\pm$    0.024
56997 5575 4.55 -0.026    $\pm$    0.030 -0.011    $\pm$    0.055 0.135    $\pm$    0.030
60314 5874 4.52 0.115    $\pm$    0.033 -0.127    $\pm$    0.029 0.132    $\pm$    0.025
62175 5854 4.44 0.144    $\pm$    0.021 -0.069    $\pm$    0.051 0.085    $\pm$    0.020
64150 5748 4.34 0.050    $\pm$    0.020 -0.038    $\pm$    0.083 0.014    $\pm$    0.025
64497 5860 4.56 0.117    $\pm$    0.037 -0.079    $\pm$    0.066 0.007    $\pm$    0.031
64794 5743 4.33 -0.105    $\pm$    0.027 0.092    $\pm$    0.025 0.050    $\pm$    0.027
72659 5494 4.52 -0.149    $\pm$    0.039 0.042    $\pm$    0.097 0.194    $\pm$    0.036
73815 5799 4.31 0.021    $\pm$    0.022 0.016    $\pm$    0.028 0.066    $\pm$    0.026
74341 5853 4.51 0.084    $\pm$    0.026 -0.064    $\pm$    0.044 0.069    $\pm$    0.028
77466 5700 4.40 -0.280    $\pm$    0.028 0.214    $\pm$    0.039 0.082    $\pm$    0.028
78028 5879 4.57 -0.035    $\pm$    0.041 0.005    $\pm$    0.025 0.079    $\pm$    0.037
78680 5923 4.57 -0.004    $\pm$    0.027 -0.059    $\pm$    0.027 0.130    $\pm$    0.028
79186 5709 4.27 -0.119    $\pm$    0.024 0.108    $\pm$    0.089 0.117    $\pm$    0.029
79672 5848 4.46 0.055    $\pm$    0.019 -0.047    $\pm$    0.051 0.074    $\pm$    0.029
81512 5790 4.46 -0.019    $\pm$    0.025 -0.010    $\pm$    0.047 0.111    $\pm$    0.028
83601 6090 4.40 0.051    $\pm$    0.031 -0.098    $\pm$    0.049 0.106    $\pm$    0.024
88194 5746 4.38 -0.067    $\pm$    0.015 -0.037    $\pm$    0.037 0.071    $\pm$    0.021
88427 5810 4.42 -0.160    $\pm$    0.025 0.118    $\pm$    0.032 0.106    $\pm$    0.026
89443 5796 4.48 -0.026    $\pm$    0.038 -0.055    $\pm$    0.025 0.113    $\pm$    0.018
96895 5825 4.33 0.096    $\pm$    0.026 0.009    $\pm$    0.025 0.013    $\pm$    0.024
96901 5750 4.34 0.052    $\pm$    0.021 0.003    $\pm$    0.025 -0.069    $\pm$    0.023
100963 5815 4.49 0.018    $\pm$    0.019 -0.052    $\pm$    0.025 0.099    $\pm$    0.032
102152 5746 4.40 -0.013    $\pm$    0.031 0.018    $\pm$    0.041 0.052    $\pm$    0.026
104504 5836 4.50 -0.154    $\pm$    0.022 -0.022    $\pm$    0.040 0.170    $\pm$    0.027
107350 6034 4.48 -0.016    $\pm$    0.024 -0.103    $\pm$    0.037 0.182    $\pm$    0.038
108708 5875 4.51 0.152    $\pm$    0.024 -0.108    $\pm$    0.032 0.138    $\pm$    0.035
108996 5838 4.50 0.056    $\pm$    0.027 -0.049    $\pm$    0.061 0.210    $\pm$    0.032
109931 5739 4.29 0.037    $\pm$    0.026 0.028    $\pm$    0.033 -0.064    $\pm$    0.029
113357 5832 4.38 0.215    $\pm$    0.023 -0.034    $\pm$    0.049 -0.044    $\pm$    0.025
115604 5821 4.43 0.137    $\pm$    0.019 0.008    $\pm$    0.047 -0.056    $\pm$    0.030
118159 5905 4.55 -0.010    $\pm$    0.022 -0.082    $\pm$    0.038 0.313    $\pm$    0.030

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