Is there any progress on this? I notice it is not yet in the core. I'm in
need of an AMSL split-like environment but the above doesn't work entirely
as expected. Below is an example.
Any ideas?
Thanks, Dave
\placeformula
\startformula \startalign
\NC \sigma_{L_s}^2
\NC= E\left\{ \eps_L^2 \right\} \NR
\NC \NC= \startmathlines
\NC E\left\{ \left( \frac{1}{L_{\ref}^2(\nu)}
\Re{\eps_{\pth}+\eps_{\off}}\,\cos\left(\phi(\nu)\right) +
\Im{\eps_{\pth}+\eps_{\off}}\,\sin\left(\phi(\nu)\right)
\right)^2 \right\} - \NR
\NC E\left\{ \frac{2}{L_{\ref}^2(\nu)} \,
\frac{L_{\pth}(\nu)}{L_{\ref}(\nu)}
\left(
\Re{\eps_{\pth} +
\eps_{\off}}\,\cos\left(\phi(\nu)\right) +
\Im{\eps_{\pth} +
\eps_{\off}}\,\sin\left(\phi(\nu)\right)
\right) \NR
\NC \left(
\Re{\eps_{\ref} +
\eps_{\off}}\,\cos\left(\phi(\nu)\right) +
\Im{\eps_{\ref} +
\eps_{\off}}\,\sin\left(\phi(\nu)\right) +
\right)
\right\} + \NR
\NC E\left\{ \frac{1}{L_{\ref}^2(\nu)} \,
\frac{L_{\pth}^2(\nu)}{L_{\ref}^2(\nu)}
\left(
\Re{\eps_{\ref} +
\eps_{\off}}\,\cos\left(\phi(\nu)\right) +
\Im{\eps_{\ref} +
\eps_{\off}}\,\sin\left(\phi(\nu)\right)
\right)^2 \right\} \NR
\stopmathlines \NR
\NC \NC= \frac{1}{L_{\ref}^2} \, \left( \sigma_{\pth}^2 +
\left(\frac{L_{\pth}}{L_{\ref}} - 1\right)^2 \sigma_{\off}^2 +
\left(\frac{L_{\pth}}{L_{\ref}}\right)^2 \sigma_{\ref}^2 \right)
\NR[eq:SpcTransVarC2]
\stopalign \stopformula
On Mon, Mar 24, 2008 at 7:17 AM, Aditya Mahajan
On Mon, 24 Mar 2008, Hans Hagen wrote:
Morgan Brassel wrote:
Sorry that I can't help you with the implementation, Aditya... I just want to confirm that your new macro perfectly fits my needs. I hope it will make it into the core, it really is useful!
once aditya is confident that it makes sense and works as expected it will probably end up in the core, but as usual i'll wait till he sends me an updated core file
It will be a while before I am able to get all the bells and whistles (take care of where the formula number is to be placed, and how how the formula is to be aligned).
Aditya
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