ISSN 2234-8417 (Online) ISSN 1598-5857 (Print)

Table of Contents
2014's   32,3-4(May)
    By Byung Kee Kim ..........1526
Generic Number - 1526
References - 0
Written Date - May 16th, 14
Modified Date - May 16th, 14
Downloaded Counts - 65
Visited Counts - 370
Original File
For a connected graph $G$, there are orientations of $G$ have
different hull numbers, geodetic numbers, and convexity numbers. The
lower orientable hull number $h^- (G)$ is defined as the minimum
hull number among all the orientations of $G$ and the upper
orientable hull number $h^+ (G)$ as the maximum hull number among
all the orientations of $G$. The lower and upper orientable geodetic
numbers $g^- (G)$ and $g^+ (G)$ are defined similarily. In this
paper, We investigate characterizations of the orientable numbers
and the conditions that the relation $h^- (G) \leq g^- (G) < h^+ (G)
\leq g^+ (G)$ holds.

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