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CSDS 455: Applied Graph Theory
Homework 17
Problem 1: Let G be a graph that has a nowhere-zero 4-flow. Suppose G − e is bridgeless. Prove that
G − e has a nowhere-zero 5-flow.
Problem 2: Let G1 be a graph with a nowhere-zero k1-flow and let G2 be a graph with a nowhere-zero
k2-flow. Prove that the G1 ∪ G2 has a nowhere-zero k1k2-flow.