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| Év szerint | Hónap szerint | Ugrás a hónaphoz | |||||||
Péter Hajnal: Saturated simple and 2-simple drawings of graphs |
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| Abstract. A drawing of a graph is simple iff any two edge-curves have at most one common point (a common endpoint or a crossover). A drawing is 2-simple iff any two edge-curves have at most two common points. Complete graphs have simple drawings. But non-complete graphs might have simple drawing such that there is no way to add an edge-curve and preserve simplicity (such a drawing is called a saturated drawing). The main problem: How few edges can we have in a saturated simple drawing of a graph on n vertices? One can propose the same problem for 2-simple drawings. The answer is linear in both cases. I am going to sketch the best constructions so far. This is a joint work with Alexander Igamberdiev, Gunter Rote and Andre Schulz. |
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| Hely : Riesz terem | ||||
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