Given a degree distribution, how fast can we construct a graph that follows the given degree distribution? A link or algorithm sketch would be good. The algorithm should report a "no" incase no graph can be constructed and any one example if multiple graphs can be constructed.
Asked By : singhsumit
Answered By : Wu Yin
If you mean how to construct such a simple graph (no self loops and no parallel edges), maybe Havel-Hakimi theorem is what you are looking for. You can google it yourself, and the wikipedia page Degree (graph theory) is also helpful.
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Question Source : http://cs.stackexchange.com/questions/1883
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