
$l2h_cache_key = q/$$
 U w V^\dagger
$$/;
$l2h_cache{$l2h_cache_key} = q|<DIV CLASS="displaymath">
<!-- MATH
 \begin{displaymath}
U w V^\dagger
\end{displaymath}
 -->

<IMG
 STYLE="height: 2.31ex; vertical-align: -0.12ex; " SRC="tex_complex_2.svg"
 ALT="$\displaystyle U w V^\dagger
$">
</DIV>
|;

$l2h_cache_key = q/$$
\omega = h ( \eta , \varphi) 
$$/;
$l2h_cache{$l2h_cache_key} = q|<DIV CLASS="displaymath">
<!-- MATH
 \begin{displaymath}
\omega = h ( \eta , \varphi)
\end{displaymath}
 -->

<IMG
 STYLE="height: 2.55ex; vertical-align: -0.70ex; " SRC="tex_complex_3.svg"
 ALT="$\displaystyle \omega = h ( \eta , \varphi)
$">
</DIV>
|;

$l2h_cache_key = q/$$\partial_{\eta} g(\eta(t),\varphi(t));
$$/;
$l2h_cache{$l2h_cache_key} = q|<DIV CLASS="displaymath">
<!-- MATH
 \begin{displaymath}
\partial_{\eta} g(\eta(t),\varphi(t));
\end{displaymath}
 -->

<IMG
 STYLE="height: 2.63ex; vertical-align: -0.78ex; " SRC="tex_complex_1.svg"
 ALT="$\displaystyle \partial_{\eta} g(\eta(t),\varphi(t));
$">
</DIV>
|;

$l2h_cache_key = q/$(I-D) \varphi(t)$/;
$l2h_cache{$l2h_cache_key} = q|<!-- MATH
 $(I-D) \varphi(t)$
 -->
<SPAN CLASS="MATH"><IMG
 STYLE="height: 2.55ex; vertical-align: -0.70ex; " SRC="tex_complex_4.svg"
 ALT="$(I-D) \varphi(t)$"></SPAN>|;

$l2h_cache_key = q/$\phi w V^t$/;
$l2h_cache{$l2h_cache_key} = q|<SPAN CLASS="MATH"><IMG
 STYLE="height: 2.52ex; vertical-align: -0.57ex; " SRC="tex_complex_5.svg"
 ALT="$\phi w V^t$"></SPAN>|;

$l2h_cache_key = q/$h \dot \psi^\phi$/;
$l2h_cache{$l2h_cache_key} = q|<!-- MATH
 $h \dot \psi^\phi$
 -->
<SPAN CLASS="MATH"><IMG
 STYLE="height: 2.84ex; vertical-align: -0.57ex; " SRC="tex_complex_6.svg"
 ALT="$h \dot \psi^\phi$"></SPAN>|;
1;