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Boykov and Kolmogrov [23] borrowed algorithms for network flows to search the minimum cut of graph-cuts problem.
According to (17), the global minimum cut of an undirected graph can be converted into a minimal cut problem with a source point and a sink point.
Cmin(G) is the minimum cut of G, and the capacity Cmin(G) is the maximal possible information rate of network G.
In exchange, Obama and Senate Democrats have agreed to an immediate deficit cut of $900 billion over 10 years, plus an additional minimum cut of at least $1.2 – to $1.4 trillion over 10 years.
The capacity of a minimum cut of such a network can be upper bounded as [24] I cut = min V I s d + ∑ R i ∈ ( R V ) I s r i + ∑ R i ∈ ( R V ) I r i d. (1).
We summarize this method into the following steps: Step 1: Given a directed acyclic graph G = 〈V, E〉, after path enforcement, suppose the positions of malicious nodes are known, the minimum cut of G is C G. V ′ = v 1 ′, v 2 ′, …, v m ′ is the set of malicious nodes.
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Average nucleotide identity (ANI) was calculated as defined before (Konstantinidis and Tiedje 2005), using a minimum cut off of 50% identity and 70% of the length of the query gene.
Hypermethylated peaks were detected by searching for at least 2 probes above a p-value minimum cut off (−log10 of 2) and peaks within 500 bp of each other are merged.
Our approach is based on a minimum cut reformulation of the problem of selecting features under sparsity and connectivity constraints, which can be solved exactly and rapidly.
In VLSI circuit partitioning, the problem of obtaining a minimum cut is of prime importance.
The Cutwidth Minimization Problem, also known as the Minimum Cut Linear Arrangement consists of finding an arrangement of the vertices of a graph on a line, in such a way that the maximum number of edges between each pair of consecutive vertices is minimized.
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