Fig. 4.
Integrated intensity ratio map $\int _{4}^{9}T_{\rm MB}^{12}(\upsilon ){d}{\it \upsilon } / \int _{4}^{9} T_{\rm MB}^{13}({\it \upsilon } ){d}{\it \upsilon }$ (left) and $\int _{4}^{9}T_{\rm MB}^{13}(\upsilon ){d}{\it \upsilon } / \int _{4}^{9} T_{\rm MB}^{18}({\it \upsilon } )d{\it \upsilon }$ (right). The $T_{\rm MB}^{12}$, $T_{\rm MB}^{13}$, and $T_{\rm MB}^{18}$ correspond to the mean beam brightness temperature of the 12CO(1–0), 13CO(1–0), and C18O(1–0) emissions, respectively, $\upsilon$ is the line-of-sight velocity in the range [4–9] km s−1. The integrated intensity maps are the same as in figure 2. For the right-hand side map, only pixels with $T_{\rm MB}^{18}>5\, \sigma$ have been considered, where σ = 0.2 K (section 2). The 12CO(1–0) emission is optically thick over the entire observed field. The C18O(1–0) and 13CO(1–0) emissions are optically thin. (Color online)

Integrated intensity ratio map |$\int _{4}^{9}T_{\rm MB}^{12}(\upsilon ){d}{\it \upsilon } / \int _{4}^{9} T_{\rm MB}^{13}({\it \upsilon } ){d}{\it \upsilon }$| (left) and |$\int _{4}^{9}T_{\rm MB}^{13}(\upsilon ){d}{\it \upsilon } / \int _{4}^{9} T_{\rm MB}^{18}({\it \upsilon } )d{\it \upsilon }$| (right). The |$T_{\rm MB}^{12}$|⁠, |$T_{\rm MB}^{13}$|⁠, and |$T_{\rm MB}^{18}$| correspond to the mean beam brightness temperature of the 12CO(1–0), 13CO(1–0), and C18O(1–0) emissions, respectively, |$\upsilon$| is the line-of-sight velocity in the range [4–9] km s−1. The integrated intensity maps are the same as in figure 2. For the right-hand side map, only pixels with |$T_{\rm MB}^{18}>5\, \sigma$| have been considered, where σ = 0.2 K (section 2). The 12CO(1–0) emission is optically thick over the entire observed field. The C18O(1–0) and 13CO(1–0) emissions are optically thin. (Color online)

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