An algebraic approach is proposed which can be used to solve different problems on fasciagraphs and rotagraphs. A particular instance of this method computes the domination number of fasciagraphs and rotagraphs in O(log n) time, where n is the number of monographs of such a graph. Fasciagraphs and rotagraphs include complete grid graphs Pk□Pn and graphs Ck□Cn. The best previously known algorithms for computing the domination number of Pk□Pn are of time complexity O(n) (for a fixed k).
Klavžar, S., & Žerovnik, J. (1996). Algebraic approach to fasciagraphs and rotagraphs. Discrete Applied Mathematics, 68(1–2), 93–100. https://doi.org/10.1016/0166-218X(95)00058-Y