Examples of using Combinatorial optimization in English and their translations into Portuguese
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is a combinatorial optimization problem with the following additional conditions.
Michel Xavier Goemans(born December, 1964) is a Belgian-American professor of applied mathematics at MIT working in discrete mathematics and combinatorial optimization.
Network problems that involve finding an optimal way of doing something are studied under the name combinatorial optimization.
belongs to the class of combinatorial optimization problems np-hard.
inspired by natural social behavior is a metaheuristic that has been successfully applied in solving combinatorial optimization problems.
is used to solve combinatorial optimization problems.
scientific applications to effectively solve combinatorial optimization problems.
which uses basic concepts of immunology for solving combinatorial optimization problems.
Network optimization==Network problems that involve finding an optimal way of doing something are studied under the name combinatorial optimization.
algorithm for the solution of combinatorial optimization problems.
Totally unimodular matrices are extremely important in polyhedral combinatorics and combinatorial optimization since they give a quick way to verify that a linear program is integral has an integral optimum, when any optimum exists.
A problem is said to be strongly NP-hard if a strongly NP-complete problem has a polynomial reduction to it; in combinatorial optimization, particularly, the phrase"strongly NP-hard" is reserved for problems that are not known to have a polynomial reduction to another strongly NP-complete problem.
In the theoretical foundation, there are also subjects about research in combinatorial optimization as: characteristics about bi-dimensional packing and cutting problems and algorithms used for
approach different classes of problems, with combinatorial optimization problems particularly in mind.
studied logistic distribution problems in the field of combinatorial optimization due to its applicability
are very efficient in applications such as combinatorial optimization, approximation theory,
applied to combinatorial optimization problem called¿multidimensional knapsack¿.
In the mathematical fields of graph theory and combinatorial optimization, the bipartite dimension
again in 1989 for his textbook Integer and Combinatorial Optimization, the Phillip McCord Morse Lectureship Award in 1992,
been used widely in combinatorial optimizations and networks.