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S Apr 23, 2018 at 14:59 history suggested Rodrigo de Azevedo CC BY-SA 3.0
Minor edits
Apr 23, 2018 at 14:58 review Suggested edits
S Apr 23, 2018 at 14:59
Apr 23, 2018 at 14:40 comment added Student88 Thank you @RodrigodeAzevedo, I've edited the question, I think it's much harder now though.
Apr 23, 2018 at 14:39 history edited Student88 CC BY-SA 3.0
I've revised the question to describe my constraints more accuratly
Apr 23, 2018 at 14:32 comment added Rodrigo de Azevedo That means there are only $n$ constraints, rather than $n^2$. I believe you should edit your question.
Apr 23, 2018 at 14:26 comment added Student88 Yes, you are right, $B$ can be nonnegative. And Yes, only the diagonal of $A^3$ (which stands for the number of triangles that each vertex participates in)
Apr 22, 2018 at 10:05 comment added Rodrigo de Azevedo Why must $B$ be positive rather than nonnegative? Do you only care about the diagonal of $A^3$?
Apr 22, 2018 at 9:54 comment added Student88 Hi Rodrigo, This problem actually stems from its graph interpretation as suggested below. I'm trying to characterize all the graphs (with a given number of vertices) that share the same triangle-distribution over the edges, i.e. that share the same diagonal of A^3 where A is the adjacency matrix.
Apr 18, 2018 at 16:17 comment added Rodrigo de Azevedo Where does this problem come from? What is the motivation?
S Apr 18, 2018 at 13:57 history suggested Rodrigo de Azevedo CC BY-SA 3.0
Minor edits
Apr 18, 2018 at 13:01 review Suggested edits
S Apr 18, 2018 at 13:57
Apr 18, 2018 at 7:52 answer added Gregg timeline score: -2
Apr 18, 2018 at 4:32 history asked Student88 CC BY-SA 3.0