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This paper investigates a restricted version of the Quadratic Assignment Problem (QAP), where one of the coefficient matrices is an Anti-Monge matrix with non-decreasing rows and columns and the other coefficient matrix is a symmetric Toeplitz matrix. This restricted version is called the Anti-Monge Toeplitz QAP. There are three well-known combinatorial problems that can be modeled via the Anti-Monge Toeplitz QAP: (P1) The "Turbine Problem", i.e. the assignment of given masses to the verticesdoi:10.1007/bf01585868 fatcat:gu2ty3ui2bfyjiqm4slnaxfovi