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We study the computational complexity and approximability for the problem of partitioning a vertex-weighted undirected graph into p connected subgraphs with ...
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We study the computational complexity and approximability for the problem of partitioning a vertex-weighted undirected graph into p connected subgraphs with.
We study various polynomial special cases for the problem of partitioning a vertexweighted undirected graph into p connected subgraphs with minimum gap between ...
Feb 17, 2014 · I'm working on trying to partition a triangulated graph into connected subgraphs with some guarantees on the number of inter-partition edges.
Missing: gap components.
We study the problem of partitioning the edge set of a graph G into graphs taken from any nonempty S ′ ⊆ S. The problem is known to be NP‐complete for any ...
May 28, 2013 · How to Partition a graph into possibly overlapping parts such that any vertex contained in a part has at least distance k from the Boundary?
Missing: gap | Show results with:gap
Let G = (V,E) be an undirected connected graph, wv an integer weight co- efficient defined on each vertex v ∈ V , and p ≤ |V | a positive integer num-.
Jun 14, 2019 · Find all the connected components of the graph, making a note of how many nodes are in each component. · Partition the two connected components ...
Missing: gap | Show results with:gap
Sep 7, 2017 · I am trying to find an algorithm that would give me for a given graph all minimal cut sets or equivalently all ways to partition the graph in two connected ...
Missing: gap | Show results with:gap
Aug 3, 2012 · The problem is how to partition this graph into 17 groups of 100 elements each that minimizes the sum of the inter-partition edges weight.
Missing: gap components.