Roslan Hasni
Papers
1
Total Citations
26
H-Index
1
About
Roslan Hasni is a prominent figure in algebraic and chemical graph theory, whose work bridges abstract algebra with applied mathematics. His research primarily explores the structural properties of zero divisor graphs derived from finite commutative rings, a field with significant implications for cryptography, information theory, and robotics. Hasni’s most cited work, a 2018 paper on construction algorithms for these graphs and their vertex-based eccentric topological indices, has garnered 26 citations, underscoring its impact in mathematical chemistry. By developing novel graph invariants, he has enabled the precise modeling of molecular structures, offering tools for predicting chemical behavior and designing secure communication systems. His contributions extend to elliptic curve cryptography, where ring-theoretic graphs enhance computational efficiency. Hasni’s ability to unify pure mathematics with real-world applications makes his research invaluable for students and scholars seeking to explore the intersection of algebra, graph theory, and technology. His work continues to inspire advances in both theoretical and applied domains, cementing his reputation as a key innovator in modern mathematical sciences.
Research Focus
Key Achievements
Top Papers
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