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Table 4:

Characteristics of selected species in the Herbig disk models. $\langle T_{\rm g} \rangle$ and $\langle T_{\rm d} \rangle$ are the mass averaged gas and dust temperature1.

$M_{\rm disk}$ [$M_\odot $]
Species Mass [$M_\odot $] $\langle T_{\rm g} \rangle$ [K] $\langle T_{\rm d} \rangle$ [K]
  O 4.2(-5) 61 34
$2.2 \times 10^{-2}$ C+ 1.3(-7) 96 46
  CO 6.0(-5) 62 35
  O 2.1(-5) 61 35
10-2 C+ 1.1(-7) 99 46
  CO 2.7(-5) 61 35
  O 2.5(-6) 64 34
10-3 C+ 9.7(-8) 79 34
  CO 1.8(-6) 79 42
  O 3.2(-7) 77 39
10-4 C+ 4.9(-8) 75 37
  CO 9.2(-8) 103 51
  O 7.0(-8) 92 50
10-5 C+ 2.0(-8) 91 48
  CO 3.6(-12) 576 126
  O 5.1(-8) 53 43
10-6 C+ 1.7(-8) 53 43
  CO 6.1(-15) 89 54

Notes. (1)  $\langle T \rangle = \frac{\int_{\rm V} T(r,z) n_{\rm sp}(r,z) {\rm d}V}{\int_{\rm V} n_{\rm sp}(r,z) dV}$, species density $n_{\rm sp}$ and volume element ${\rm d}V$.


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