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Location of polygon vertices on circles and its application in transport studies

Ján Černý, Filip Guldan (1987)

Aplikace matematiky

The paper deals with the problem how to locate a set of polygon vertices on given circles fulfilling some criteria of "regularity" of individual and composed polygons. Specifying the conditions we can obtain a lot of particular versions of this general problem. Some of them are already solved, the others are not. Applications of this theory can be found in scheduling of periodically repeating processes, e.g. in coordination of several urban lines on a common leg, in optimization of the rhythm of...

Location-domatic number of a graph

Bohdan Zelinka (1998)

Mathematica Bohemica

A subset D of the vertex set V ( G ) of a graph G is called locating-dominating, if for each x V ( G ) - D there exists a vertex y D adjacent to x and for any two distinct vertices x 1 , x 2 of V ( G ) - D the intersections of D with the neighbourhoods of x 1 and x 2 are distinct. The maximum number of classes of a partition of V ( G ) whose classes are locating-dominating sets in G is called the location-domatic number of G . Its basic properties are studied.

Logconcave random graphs.

Frieze, Alan, Vempala, Santosh, Vera, Juan (2010)

The Electronic Journal of Combinatorics [electronic only]

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