Senesie Swaray

Sierra Leone Agricultural Research Institute

Papers

Total Citations

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About

Senesie Swaray is a rising figure in applied graph theory, whose work bridges abstract mathematical structures with real-world technological challenges. His primary research focuses on metric dimension theory and resolvability parameters, particularly within novel graph architectures like the honeycomb rhombic torus. Swaray’s major contribution lies in developing vertex-edge based resolvability parameters for these complex networks, offering a powerful framework for optimizing robot navigation and path planning in constrained environments. His most cited paper, “Honeycomb Rhombic Torus Vertex-Edge Based Resolvability Parameters and Its Application in Robot Navigation” (2024, 11 citations), exemplifies this approach by demonstrating how honeycomb structures—already prized in aerospace for their strength-to-weight ratio—can be modeled to solve practical location and routing problems. This work connects graph theory to cutting-edge applications in nanohole arrays, polymer thin films, and photonic bandgap materials, showcasing the versatility of his methods. Though early in his career, Swaray’s research is gaining traction for its clarity and direct applicability, marking him as a promising innovator at the intersection of discrete mathematics and engineering.