Dr. Shibsankar Das
Patliputra University, Indian Institute of Technology Kanpur, University of Calcutta Department of Pure Mathematics, Ramakrishna Mission Residential College, Narendrapur, Kolkata 700103
About
Shibsankar Das (Member, IEEE) received the bachelor's degree from the Department of Mathematics, Ramakrishna Mission Residential College, Narendrapur, India, in 2010, and the master's degree from the Department of Pure Mathematics, University of Calcutta, Kolkata, India, in 2012. He completed his Ph.D. from IIT Patna under the supervision of Prof. Sudhan Majhi in November 2020. From August 2018 to July 2019, he was a visiting Ph.D. student in the Study-Abroad Research Program hosted by Prof. Udaya Parampalli, School of Computing and Information Systems, The University of Melbourne, Victoria, Australia. He was a Post Doctoral Fellow at the Indian Institute of Technology Kanpur under the guidance of Prof. Adrish Banerjee and Prof. Abhay Karandikar, IIT Kanpur, from August 2021 to October 2024. Before that, he was a Senior Project Scientist at IIT Kanpur under the guidance of Prof. Adrish Banerjee from January 2021 to July 2021. Currently, he has been serving as an assistant professor in the Department of Mathematics, Patliputra University, Patna, since October 2024 to Present. His research interests include multi-dimensional code design and signal processing for advanced wireless communication systems
Employment
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Patliputra University Assistant Professor2024 - Present
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Indian Institute of Technology Kanpur Post Doctoral Fellow2021 - 2024
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Indian Institute of Technology Kanpur Senior Project Scientist2021 - 2021
Education
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University of Calcutta Department of Pure Mathematics M.Sc2010 - 2012
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Ramakrishna Mission Residential College, Narendrapur, Kolkata 700103 B.Sc2007 - 2010
Projects & Funding
Projects & funding information is unavailable.
Publications (16)
- On DNA Codes Over the Non-Chain Ring Z4 + uZ4 + u2Z4 with u3=1 Save
- New Optimal $Z$-Complementary Code Sets Based on Generalized Paraunitary Matrices Save
- Two-Dimensional $Z$-Complementary Array Code Sets Based on Matrices of Generating Polynomials Save
- Near-Optimal Zero Correlation Zone Sequence Sets from Paraunitary Matrices Save
- A New Construction Framework for Polyphase Complete Complementary Codes With Various Lengths Save
- A New Construction Framework for Polyphase Complete Complementary Codes With Various Lengths Save
- Construction of New Optimal Z-Complementary Code Sets from Z-Paraunitary Matrices Save
- Near-Optimal Zero Correlation Zone Sequence Sets from Paraunitary Matrices Save
- New Optimal $Z$-Complementary Code Sets from Matrices of Polynomials Save
- A Novel Class of Complete Complementary Codes and Their Applications for APU Matrices Save