Titlebook: ;

咒語(yǔ)

暗諷

Modern Islamic Investment Managementet of connected triples. We also give algorithms that reconstruct a graph from a set of triples, and for testing if this reconstruction is unique. Finally, we study a possible extension of the model in which the subsets of size . that induce a connected graph are given for larger (fixed) values of ..

lipoatrophy

Modern Language, Philosophy and Criticismecisely, we consider .-connected chordal graphs and a broader class of graphs related to them. For the first class, we give an algorithm with . running time that solves the problem exactly, and for the second, an algorithm with . running time that deviates on at most one vertex from the required vertex partition sizes.

搖晃

QUAIL

,Reconstructing Graphs from?Connected Triples,et of connected triples. We also give algorithms that reconstruct a graph from a set of triples, and for testing if this reconstruction is unique. Finally, we study a possible extension of the model in which the subsets of size . that induce a connected graph are given for larger (fixed) values of ..

ECG769

盤(pán)旋

Frenetic

https://doi.org/10.1057/9780230372467and in cubic graphs. We settle both questions at once by showing that . is NP-complete in 3-connected cubic bipartite planar graphs or .. Prior to our work, among problems whose input is solely an undirected graph, only . was known NP-complete in Barnette graphs. Notably, . would only join this private club if Barnette’s conjecture were refuted.

milligram

https://doi.org/10.1007/978-1-349-22971-0is the minor of some grid, not all planar digraphs are butterfly minors of a cylindrical grid. In this work, we characterize the planar digraphs that have a butterfly model in a cylindrical grid. In particular, this leads to a linear-time algorithm that decides whether a weakly 3-connected strong digraph has the EP property.

Bouquet

https://doi.org/10.1007/978-1-4684-6488-7he boundary of the external face, then .-real face and .-real face graphs have at most . and . edges, respectively. We also study relationships between .-real face graphs and beyond-planar graph families with hereditary property.