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Commit f2540d57 authored by Jean-Eric Campagne's avatar Jean-Eric Campagne
Browse files

(JEC) 13/1/16 test markdown

parent 0cc000d4
......@@ -12,7 +12,11 @@ The original work by **Boris Leistedt** and **Jason D. McEwen** ([see the ArXiv
Mathematics in summary
----------------
Any function $f(r,\Omega)$ square-integrable on $\mathrm{B}^3 = \mathrm{R}^+ \times [0,\pi] \times [0,2\pi)$ can be decomposed as:
Any function $f(r,\Omega)$ square-integrable on $\mathrm{B}^3 = \mathrm{R}^+ \times [0,\pi] \times [0,2\pi)$ can be decomposed as $$$ \alpha $$$:
$$
\alpha
$$
$$\begin{eqnarray}
f(r,\Omega) &=& \sum_{n=0}^\infty \sum_{l=0}^{\infty}\sum_{m=-l}^{l}\ f_{lmn}\ K_{lmn}(r,\Omega; \tau) \label{eq:FLagfulla}\\
......
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