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    <subfield code="a">The j-edge intersection graph of hairy cycle / </subfield>
    <subfield code="c">Maricel O. Brazal, Louise Geil L. Ortega, and Denise Lynne D. Salona.</subfield>
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    <subfield code="a">This paper explores the j-edge intersection graph as applied specifically to the hairy cycle, denoted by EH(k,j)  . Graph EH(k,j)  is a graph whose vertex set consists of  the spanning subgraphs of a hairy cycle Hk with j edges, where k &#x2265; 3 and j is a non- negative integer such that 1 &#x2264; j &#x2264; 2k. Two vertices are adjacent if their respective  spanning subgraphs share exactly one common edge. Graph EH(k,j)  is considered a simple graph, containing neither loops nor multiple edges. When j = 0 or j &gt; 2k, the graph EH(k,j)  cannot be constructed, whereas when j = 1, it produces an empty graph. It can also be a trivial graph if and only if j = 2k. Furthermore, this paper determines fundamental parameters of this graph, such as order, degree, and size, that can contribute to a deeper understanding of the j-edge intersection graph of hairy cycles and extend existing work in intersection graphs.</subfield>
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