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• W2035207516 abstract "In this paper, a finite branch-and-bound algorithm is developed for the minimization of a concave power law over a polytope. Linear terms are also included in the objective function. Using the first order necessary conditions of optimality, the optimization problem is transformed into an equivalent problem consisting of a linear objective function, a set of linear constraints, a set of convex constraints, and a set of bilinear complementary constraints. The transformed problem is then solved using a finite branch-and-bound algorithm that solves two convex problems at each of its nodes. The method is illustrated by means of an example from the literature." @default.
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• W2035207516 date "2011-07-20" @default.
• W2035207516 modified "2023-09-26" @default.
• W2035207516 title "On a Finite Branch and Bound Algorithm for the Global Minimization of a Concave Power Law Over a Polytope" @default.
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• W2035207516 doi "https://doi.org/10.1007/s10957-011-9863-x" @default.
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