Special Issue on Algebraic Graph Theory and Combinatorics
Contact for Queries & Guest Editor
Dr. Indulal G
Professor In Mathematics and Principal, St. Aloysius College, Edathua, India
Email: indulalgopal@gmail.com
1. Brief Introduction
Algebraic Graph Theory and Combinatorics represent a dynamic and rapidly evolving interface of discrete mathematics, algebra, and theoretical computer science. This area leverages algebraic structures—such as groups, rings, and matrices—to investigate structural and spectral properties of graphs and combinatorial objects. Recent developments have demonstrated profound applications in chemistry, network science, coding theory, optimization, and quantum computing.
2. List of Topics
Spectral Graph Theory
Eigenvalues/vectors of matrices associated with graphs; Graph energy; Spectral characterization.
Algebraic Methods
Group actions on graphs, Automorphism groups, Cayley graphs, and Association schemes.
Graph Invariants
Distance-based (Wiener, Mostar, Szeged) and Degree-based indices; Chemical applications.
Combinatorial Structures
Combinatorial identities, enumerative combinatorics, and generating functions.
Graph Operations
Cartesian, tensor, and lexicographic products; Derived structures.
Applications
Mathematical chemistry, Network analysis, Coding theory, and Cryptography.
3. Important Dates
- Submission Deadline 30 September 2026
- First Review Decision 30 November 2026
- Revised Manuscript Submission 15 January 2027
- Final Acceptance Notification 28 February 2027
- Publication of Special Issue April 2027
4. Submission Guidelines
- Manuscripts must present original, unpublished work.
- Rigorous double-blind peer review process.
- Preparation: Use LaTeX with standard journal templates.
- Include: Title, abstract (150–250 words), keywords, and MSC 2020 codes.
- Length: Research articles (10–25 pages), Survey papers (Up to 40 pages).
- Process: Submit via the online system, selecting the specific Special Issue title.
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