New bounds of induced acyclic graphoidal decomposition number of a graph
- Title
- New bounds of induced acyclic graphoidal decomposition number of a graph
- Creator
- Joseph M.; Sahul Hamid I.
- Description
- An induced acyclic graphoidal decomposition (IAGD) of a graph G is a collection ? of nontrivial induced paths in G such that every edge of G lies in exactly one path of ? and no two paths in ? have a common internal vertex. The minimum cardinality of an IAGD of G is called the induced acyclic graphoidal decomposition number denoted by ? ia (G). In this paper we present bounds for ? ia (G) in terms of cut vertices and simplicial vertices of G. Springer Nature Switzerland AG 2019.
- Source
- Trends in Mathematics, pp. 595-601.
- Date
- 2019-01-01
- Publisher
- Springer International Publishing
- Coverage
- Joseph M., Department of Mathematics, CHRIST (Deemed to be University), Bangalore, India; Sahul Hamid I., Department of Mathematics, The Madura College, Madurai, India
- Rights
- Restricted Access
- Relation
- ISSN: 22970215
- Format
- Online
- Language
- English
- Type
- Book chapter
Collection
Citation
Joseph M.; Sahul Hamid I., “New bounds of induced acyclic graphoidal decomposition number of a graph,” CHRIST (Deemed To Be University) Institutional Repository, accessed February 23, 2025, https://archives.christuniversity.in/items/show/18882.