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(Open Access) Nowhere-zero 6-flows (1981) Paul Seymour 222 …
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Nowhere-zero 5-flows - ScienceDirect
Interesting questions arise when trying to find nowhere-zero k-flows for small values of k. The following have been proven: Jaeger's 4-flow Theorem. Every 4-edge-connected graph has a 4-flow. Seymour's 6-flow Theorem. Every bridgeless graph has a 6-flow. As of 2024, the following are currently unsolved (due to Tutte): WebProof. If e is a loop, then a nowhere-zero A-ow in G e extends to a nowhere-zero A-ow in Gby setting its value on eto an arbitrary non-zero element of A, and conversely the … WebJust as no graph with a loop edge has a proper coloring, no graph with a bridge can have a nowhere-zero flow (in any group). It is easy to show that every graph without a bridge has a nowhere-zero Z -flow (a form of Robbins theorem), but interesting questions arise when we try to find nowhere-zero k -flows for small values of k. howl\u0027s moving castle wallpaper phone