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AUDIENCE: The two costs is the same for each edge.
So for each edge I have two things.
PROFESSOR: They're going to be different for each edge.
For each edge, we're going to have a function that's the time cost of the edge.
for each edge (v, u) 10.
We can then obtain the corresponding -valid matching in Form theachdedgedent set in.
We identify (i, j) and (j, i) for each edge.
This is done for each edge E in the graph.
Consequently, we have (d(x)+d y)leq n-4) for each edge (xyin E(G)).
The weight oForheachtching redgened by Algorithm 3 is wethin a factor of of the weight of an optimal matching in case of geometric unit-draw graphs.
For each edge in the network there exists a different stochastic process.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com