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NP-complete ADJ

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NP-complete COMPUT

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engleski
However, finding such an optimal alignment for a large number of sequences has been determined to be an NP-complete problem.
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For the case of multiple commodities, the problem is NP-complete for integer flows.
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As a subclass of the perfect graphs, many problems that are NP-complete for arbitrary graphs may be solved efficiently for permutation graphs.
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Multiple sequence alignments are computationally difficult to produce and most formulations of the problem lead to NP-complete combinatorial optimization problems.
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This is an example of a problem that is thought to be hard, but is not thought to be NP-complete.
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Also, he considers the appendix as unique and as a starting point in attempts to show new problems to be NP-complete.
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Solving a constraint satisfaction problem on a finite domain is an NP-complete problem in general.
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Finding maximal induced subgraphs of a certain kind is also often NP-complete.
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However, the same problem is NP-complete when the input may be a mixed graph.
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It is NP-complete to test whether a graph contains a skew partition in which one of the parts of the co-disconnected side is independent.
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