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Add sum_of_Vh function

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@@ -3406,6 +3406,19 @@ and the return value is an $\mathbb{R}^{3\times3}$ matrix.
return value is $$\sum_{j\in\mathcal{J}} A_j.$$
***** Utilities
****** ~sum_to_Vh: Vh -> Vh~
This function it computes the sum of all the components of
$\vec{\mathbb{P}}_0(\mathbb{R})$ function and stores the result into a
$\mathbb{P}_0(\mathbb{R})$.
****** ~vectorize: (Vh) -> Vh~
This function creates a $\vec{\mathbb{P}}_0(\mathbb{R})$ function using
a tuple of $\mathbb{P}_0(\mathbb{R})$.
***** Interpolation and integration functions
These functions are ways to define discrete functions from analytic
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