Kashif Elahi
Papers
1
Total Citations
26
H-Index
1
About
Kashif Elahi is a mathematician whose research bridges abstract algebra and chemical graph theory, with a particular focus on the structural properties of finite commutative rings. His most cited work, "Construction Algorithm for Zero Divisor Graphs of Finite Commutative Rings and Their Vertex-Based Eccentric Topological Indices" (2018, 26 citations), introduces novel algorithmic methods for constructing zero divisor graphs—graphs that encode the algebraic structure of rings—and computes eccentric topological indices from them. This contribution is significant because it provides a computational framework for analyzing ring-theoretic properties through graph invariants, with applications ranging from robotics and information theory to elliptic curve cryptography. By linking algebraic structures to graph-theoretic measures, Elahi’s research offers tools for modeling molecular problems in mathematical chemistry and enhancing cryptographic systems. His work stands out for its interdisciplinary reach, combining pure mathematics with practical computational methods. With 26 citations on this foundational paper alone, Elahi has established himself as a researcher who translates complex algebraic concepts into actionable graph-based models, making his contributions valuable to both mathematicians and applied scientists seeking to leverage ring theory in real-world technologies.
Research Focus
Key Achievements
Top Papers
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