Non-constant-solution nonexistence conjecture for the tEoM on
Non-constant-solution nonexistence conjecture for the tEoM on
Let be the graph appearing in the paper, and let a setting be an assignment of edge lengths satisfying the tEoM. The non-constant-solution nonexistence conjecture states that there exists no non-constant solution to the tEoM on when all edge lengths are positive. This is the second conjecture in the paper's discussion of positive solutions and remains unproved in the supplied text.
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Primary source
An Huang, Bogdan Stoica, Xuyang Xia and Xiao Zhong, “Bounds on the Ricci curvature and solutions to the Einstein equations for weighted graphs”, arXiv:2006.06716 (2020).
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