Abstract
In the RED–BLUE DOMINATING SET problem, we are given a bipartite graph G=(VB∪VR,E) and an integer k, and asked whether G has a subset D⊆VB of at most k “blue” vertices such that each “red” vertex from VR is adjacent to a vertex in D. We provide the first explicit linear kernel for this problem on planar graphs, of size at most 43k.
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Garnero, V., Sau, I., & Thilikos, D. M. (2017). A linear kernel for planar red–blue dominating set. Discrete Applied Mathematics, 217, 536–547. https://doi.org/10.1016/j.dam.2016.09.045
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