Dr. Kaushik Dehingia - Mathematical Biology - Research Innovation Award 🏆
Sonari College - India
Professional Profiles
Early Academic Pursuits
His academic journey began with a strong foundation in science during his high school and higher secondary education at Moran Higher Secondary School and Gyan Vigyan Academy, respectively. His outstanding academic performance continued as he secured the 1st rank in BSc Mathematics at J.B. College under Dibrugarh University in 2016, setting the stage for his future accomplishments.
Professional Endeavors
He has actively contributed to academia through various teaching roles. Starting as a Guest Faculty at Gauhati University in 2019, he further enhanced his teaching experience by working at the Gauhati University Institute of Science and Technology. Currently serving as an Assistant Professor at Sonari College since December 2021, Kaushik imparts knowledge in the field of mathematical biology.
Contributions and Research Focus in Mathematical Biology
His expertise lies in applied and computational mathematics, nonlinear dynamics, dynamical systems, fractional differential equations, and mathematical biology of diseases like cancer and HIV. His research, as showcased in his Ph.D. thesis titled "A Study on Some Mathematical Models Related to Cancer with Chemotherapy, Immunotherapy, and Radiotherapy," reflects a commitment to advancing understanding in critical areas of mathematical biology and optimal control.
Accolades and Recognition
His academic brilliance earned him several accolades, including being the University Rank Holder (1st rank) in BSc Mathematics at Dibrugarh University in 2016. He was honored with the Hari Prasad Saikia Memorial Prize Money Award for securing the highest marks in Mathematics in BSc in 2017. Furthermore, he successfully cleared SLET-NE in 2018 and CSIR-UGC-NET-JRF December 2019, achieving an impressive All India Rank of 159 in Mathematical Sciences.
Impact and Influence
His research in mathematical modeling, particularly in the context of cancer treatments, has the potential to influence medical advancements. His work in fractional differential equations and optimal control contributes to the understanding and optimization of disease treatment strategies.