Dr. A. Chandrashekaran
July 29, 2023 2025-11-20 9:13
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Research Highlights : Dr A Chandrashekaran’s current research focuses on studying the cones that arise in optimization and the linear maps that act on them. He has published 16 research articles. His recent contributions are about the structure and the Lyapunov rank of proper cones. He has also completed two research projects from SERB. PhD Students: 1. Dr. S. Gokulraj, Assistant Professor, NIT Calicut 2. Ms. A. Shanmugapriya (Submitted) 3. Mr. Manu Mathew (Ongoing) Recent Publications : 1. Shanmugapriya A. and Chandrashekaran A. A construction of non-isomorphic polyhedral cones using Lyapunov rank, Linear and Multilinear Algebra 73, (2025) 2907-2916. 2. Shanmugapriya A. and Chandrashekaran A. Lyapunov-like transformations on the tensor product of nuclear pairs of proper cones, Electronic Journal of Linear Algebra, 41, (2025) 142-151. 3. Manu Mathew and Chandrashekaran A. Self-duality and Maximal Angle of Proper Cones, Indian Journal of Pure and Applied Mathematics, 56, (2025) 1177-1181. 4. Shanmugapriya A. and Chandrashekaran A. On the dual of the tensor product of semidefinite cones, J Anal, 32, (2024) 19-26. 5. Gokulraj S. and Chandrashekaran A. A characterization for the self-duality of proper cones, Positivity, 27, 11 (2023). 6. Gokulraj S. and Chandrashekaran A. Linear Games and Complementarity Problems, Game theory and networks - new perspectives and directions, (2021) 17-35. 7. Gokulraj S. and Chandrashekaran A. Linear complementarity problems and bi-linear games, Applications of Mathematics, 65, (2020) 665-675. 8. Chandrashekaran A., Sachindranath Jayaraman and Vatsalkumar N. Mer A characterization of non-negativity relative to proper cones, Indian Journal of Pure and Applied Mathematics, 51 (2019), no. 3, 935-944. 9. Gokulraj S. and Chandrashekaran A. On symmetric linear games, Linear Algebra Appln, 562 (2019), 44-54. 10. Chandrashekaran A., Sachindranath Jayaraman and Vatsalkumar N. Mer Semipositivity of linear maps relative to proper cones in nite dimensional real Hilbert spaces, Electronic Journal of Linear Algebra, 34 (2018), 304-319. |
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