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ANTIMAGIC LABELINGS OF LINE GRAPHS AND SEQUENTIAL GENERALIZED EDGE CORONA OF GRAPHS

ANTIMAGIC LABELINGS OF LINE GRAPHS AND SEQUENTIAL GENERALIZED EDGE CORONA OF GRAPHS

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This paper provides a few results on antimagicness of sequential generalized edge corona of (a) a path P<sub>n</sub> and (H<sub>1</sub>, H<sub>2</sub>, ..., H<sub>n-1</sub>), n > 3; (b) a wheel W<sub>n</sub> and (H<sub>1</sub>, H<sub>2</sub>, ..., H<sub>2n</sub>), n &#x2265; 3 where each graph Hi is connected with at least two vertices. In addition, we prove that the line graph of a caterpillar is antimagic under certain restrictions.

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