Abstract

We study group control for consent rules in the setting of group identification restricted to domains of consecutive qualifications. In particular, these domains are equivalent to the (0,1)-matrix corresponding to an input opinion profile being either row circular or column circular. By utilizing two ILPs, we show that these decision problems, being NP-hard in general, become polynomial-time solvable under these restrictions. We also derive combinatorial algorithms for more special cases and for consent rules with one of the consent quotas being equal to one.

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