Title of article
The Mostar and Wiener index of alternate Lucas cubes
Author/Authors
Eğecioğlu ، Ömer Department of Computer Science - University of California Santa Barbara , Sayg ، Elif Department of Mathematics and Science Education - Hacettepe University , Saygi ، Zülfükar Department of Mathematics - TOBB University of Economics and Technology
From page
37
To page
46
Abstract
The Wiener index and the Mostar index quantify two distance related properties of connected graphs: the Wiener index is the sum of the distances over all pairs of vertices and the Mostar index is a measure of how far the graph is from being distance-balanced. These two measures have been considered for a number of interesting families of graphs. In this paper, we determine the Wiener index and the Mostar index of alternate Lucas cubes. Alternate Lucas cubes form a family of interconnection networks whose recursive construction mimics the construction of the well-known Fibonacci cubes.
Keywords
Keywords: Hypercube , Fibonacci cube , Alternate Lucas cube , Mostar index , Wiener index
Journal title
Transactions on Combinatorics
Journal title
Transactions on Combinatorics
Record number
2737703
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