Are there any descent symmetry tables for character tables of linear structures?

I know about tables containing information about descending in symmetry, i.e. from larger point groups to their sub-groups.


We can see such tables in [this answer](https://chemistry.meta.stackexchange.com/a/3454/53653), or in [this PDF](http://www3.uji.es/~planelle/APUNTS/TGS/taules_TG_oxford.pdf). 


**My question is - does any similar table exist even for $C\_{\infty v}$ and $D\_{\infty h}$ point groups?**




Here they are, finally I found them in some random presentation for a lecture:


$$\begin{array}{c|c} \hline
D\_{\infty \mathrm h} & D\_\mathrm{2h} \\ \hline
\mathrm{\Sigma\_g^+} & \mathrm{A\_g} \\
\mathrm{\Sigma\_g^-} & \mathrm{B\_{1g}} \\
\mathrm{\Pi\_g} & \mathrm{B\_{2g} + B\_{3g}} \\
\mathrm{\Delta\_g} & \mathrm{A\_{g} + B\_{1g}} \\
\mathrm{\Sigma\_u^+} & \mathrm{B\_{1u}} \\
\mathrm{\Sigma\_u^-} & \mathrm{A\_u} \\
\mathrm{\Pi\_u} & \mathrm{B\_{2u} + B\_{3u}} \\
\mathrm{\Delta\_u} & \mathrm{A\_{u} + B\_{1u}} \\ \hline
\end{array}$$


$$\begin{array}{c|c} \hline
C\_{\infty \mathrm v} & C\_\mathrm{2v} \\ \hline
\mathrm{A\_1 = \Sigma^+} & \mathrm{A\_1} \\
\mathrm{A\_2 = \Sigma^-} & \mathrm{A\_2} \\
\mathrm{E\_1 = \Pi} & \mathrm{B\_1 + B\_2}\\
\mathrm{E\_2 = \Delta} & \mathrm{A\_1 + A\_2} \\ \hline
\end{array}$$


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