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Sufficient optimal conditions for unconstrained quadratic binary problems
12th International Symposium on Operations Research and its Applications in Engineering, Technology and Management (ISORA 2015), 2015In this article, we present several sufficient optimal conditions for unconstrained quadratic binary problems, which can be applied in algorithms combining with SDP relaxations in branch-and-bound approaches for the primal problem. These optimal conditions can work for many situations when the Lagrangian duality gap is not zero.
null Liu Liu +2 more
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A class of exponential quadratically convergent iterative formulae for unconstrained optimization
Applied Mathematics and Computation, 2007A nonlinear unconstraint optimization problem with an objective function depending: on one variable is considered. Three modifications of the Newton method for solving this problem are proposed. Each of the methods has an exponential iteration formula.
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Computing the Barankin bound, by solving an unconstrained quadratic optimization problem
1997 IEEE International Conference on Acoustics, Speech, and Signal Processing, 2002The Barankin (1949) bound is the greatest lower bound on the variance of any unbiased estimate for a nonrandom parameter. Computing this bound yields, as a byproduct, an unbiased estimator that is at least locally best in the following sense. The estimator formula contains a reference parameter, when the unknown parameter happens to be equal to the ...
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A Quadratic Unconstrained Binary Optimization Approach for Qubit Mapping
2023Logische Bitoperationen sind die Grundbausteine von Computer Software. Hierbei werden Bits manipuliert, um verschiedene Aufgaben auszuführen, beispielsweise bitweise AND-, OR-, XOR- und NOT-Operationen. Dies ist der Quantensoftware sehr ähnlich.
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Multistart Tabu Search Strategies for the Unconstrained Binary Quadratic Optimization Problem
Annals of Operations Research, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Binary Unconstrained Quadratic Optimization Problem
2013Gary A. Kochenberger +2 more
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