Update readme with -graphml flag
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@@ -20,8 +20,8 @@ The problem of pairing TCRA/TCRB sequences thus reduces to the "assignment probl
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matching on a bipartite graph--the subset of vertex-disjoint edges whose weights sum to the maximum possible value.
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This is a well-studied combinatorial optimization problem, with many known solutions.
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The most efficient algorithm known to the author for maximum weight matching of a bipartite graph with strictly integral weights
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is from Duan and Su (2012). For a graph with m edges, n vertices per side, and maximum integer edge weight N,
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The most efficient algorithm known to the author for maximum weight matching of a bipartite graph with strictly integral
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weights is from Duan and Su (2012). For a graph with m edges, n vertices per side, and maximum integer edge weight N,
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their algorithm runs in **O(m sqrt(n) log(N))** time. As the graph representation of a pairSEQ experiment is
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bipartite with integer weights, this algorithm is ideal for BiGpairSEQ.
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@@ -203,8 +203,9 @@ Options for creating a Graph/Data file:
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These files do not have a human-readable structure, and are not portable to other programs.
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(For portability to other software, turn on GraphML output in the Options menu. This will produce a .graphml file
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for the weighted graph, with vertex attributes sequence, type, and occupancy data.)
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(For portability to other software, turn on GraphML output in the Options menu in interactive mode, or use the -graphml
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command line argument. This will produce a .graphml file for the weighted graph, with
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vertex attributes for sequence, type, and occupancy data.)
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---
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