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Nonconvex interactions in mean-field spin glasses

Published 3 Apr 2020 in math.PR and cond-mat.dis-nn | (2004.01679v8)

Abstract: We propose a conjecture for the limit of mean-field spin glasses with a bipartite structure, and show that the conjectured limit is an upper bound. The conjectured limit is described in terms of the solution of an infinite-dimensional Hamilton-Jacobi equation. A fundamental difficulty of the problem is that the nonlinearity in this equation is not convex. We also question the possibility to characterize this conjectured limit in terms of a saddle-point problem.

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