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Best Solar Photovoltaic System Cost Chart Uses of Solar Photovoltaic System Cost Chart The PhotoGuide: Simple Basic Solar Energy Sustainability and Management. Solar photovoltaics: fundamentals and applications by solanki chetan singh.Q:
Is there a general algorithm to construct a union of k sets of minimal size?
Let $A_1,…, A_k$ be $k$ subsets of a set $\Omega$.
It is known (see e.g. p.114-115 from there is an algorithm to construct a union of the $A_i$ as a union of $A_{i_1},…, A_{i_p}$, $i_1,…, i_p \in \{1,…, k\}$ of minimal size.
Does this algorithm have a name?
A:
The specific algorithm you mention is called greedy and it is described in my comment.
As always, “there is a standard name for […], except that no such name is standard”.
From the very technical point of view, the exact name of the algorithm you describe is $(A)$-greedy, where $(A)$ denotes that the sets are unions of minimal subsets of $A$.
It is also called the $A$-covering algorithm.
t}$ of ${\mathcal{A}}$ for positive constants $R_1$, $R_2$ depending only on ${\mathcal{A}}$.
The claim is proved by the same reasoning as the proof of \[lem:piM\_from\_beta\].
\[lem:contracting\_cones\_of\_vertices\] Let $v \in K$
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