Titlebook: Geodesic Convexity in Graphs; Ignacio M. Pelayo Book 2013 Ignacio M. Pelayo 2013 Convex hull.Geodesic convexity.Geodetic closure.Graph con

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Einführung und Diskussionsgrundlegungists of ., . together with all vertices geodominated by the pair {., .}. If . is a set of vertices of ., then the . .[.] is the union of all sets .[., .] for ., . ∈ ., i.e., it consists of . together with all vertices lying on some geodesic joining two vertices of .. When the graph . is clear from t

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https://doi.org/10.1007/978-3-322-85317-2t vertices of . called .. If (., .) is an arc of ., we say that . is an out-neighbor of . and . is an in-neighbor of .. The set of out-neighbors of . is denoted by . .(.) and the set of in-neighbors of . is denoted by . .(.). The cardinals ., ., and . are said to be the ., the ., and the . of ., res

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,Ann?herungen an Kindheitskonstruktionen, times Bread First Search, each one starting from a distinct . ∈ .. In particular, the problem of verifying if . is convex can be done in .( | . | .) time. By iteratively applying this process, the convex hull [.] can be determined in .([.].) time [.].

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