About

Hello! I’m Dr. Subha Pal, a mathematician and researcher currently pursuing my post-doctoral studies at the Indian Institute of Technology (IIT) Palakkad, India. I’m passionate about exploring the complexities of fluid dynamics and its related fields through advanced mathematical research.

My Academic Journey

My academic path has been an exciting adventure in the world of mathematics. I began my higher education journey at Ramakrishna Mission Residential College, Narendrapur, where I completed my B.Sc. in Mathematics in 2013 under the affiliation of the University of Calcutta. This foundation sparked my interest in advanced mathematical concepts and led me to pursue my M.Sc. in Mathematics and Computing at IIT Guwahati from 2013 to 2015.

In 2016, I embarked on my doctoral journey at Tezpur University. My PhD thesis, titled “A study on Navier-Stokes equations with Navier slip boundary conditions,” allowed me to delve deep into the fascinating world of fluid dynamics. I completed my PhD in 2020, marking a significant milestone in my academic career.

Professional Experience and Current Role

After completing my Ph.D., I had the opportunity to serve as an NBHM Project Fellow from July 2020 to January 2021. This experience further honed my research skills and expanded my professional network. From 2021 to 2023, I had the privilege of serving as a Guest Faculty member at Tezpur University, where I could share my knowledge and passion for mathematics with bright young minds.

Currently, I’m thrilled to be working as a Post-Doctoral Fellow at IIT Palakkad, a position I started in April 2024. This role allows me to continue pushing the boundaries of mathematical research while collaborating with some of the brightest minds in the field.

My Research Journey

My research interests have evolved significantly over the years. I began by exploring the existence and uniqueness of solutions for the Navier-Stokes and damped Navier-Stokes equations. In these early stages, I employed methods like the Galerkin approximation and Rothe’s method to establish these solutions. As I progressed, my focus shifted to studying the well-posedness of time-fractional Navier-Stokes equations with damping.

Currently, my research is centered on the study of global attractors, uniform attractors, and pullback attractors in coupled systems. This involves conducting asymptotic analysis on systems such as the Magnetohydrodynamic (MHD) system, Magneto Micropolar systems, Magneto Micropolar Benard systems, Tropical climate models, and the Navier-Stokes Maxwell system.

Each of these areas presents unique challenges and opportunities for discovery. For instance, my work on the MHD system allows me to explore the intricate interplay between fluid dynamics and electromagnetic fields, which has fascinating applications in astrophysics and engineering. Similarly, my research on Tropical climate models combines my passion for mathematics with critical real-world applications, potentially contributing to our understanding of global climate patterns.

Publications and Achievements

I’m proud to say that my research efforts have resulted in 7 publications in reputed journals and conferences. Each of these publications represents countless hours of work, collaboration with brilliant colleagues, and moments of breakthrough that make the challenging journey of research so rewarding.

Beyond Mathematics: My Other Interests

While mathematics is my primary focus, I’m also deeply interested in several other fields. Web Development fascinates me with its blend of creativity and logic. I enjoy exploring new frameworks and technologies that make the web more interactive and user-friendly.

Artificial Intelligence is another area that captivates my attention. The potential of AI to revolutionize various sectors, from healthcare to finance, is truly exciting. I often find myself drawing parallels between the mathematical models I work with and the algorithms that power AI systems.

Speaking of finance, I have a keen interest in financial mathematics and economics. The way mathematical models can be applied to understand market trends, risk assessment, and economic forecasting is a testament to the power of interdisciplinary research.

Lastly, I’m always eager to learn about new technologies. Whether it’s advancements in quantum computing, developments in renewable energy, or breakthroughs in biotechnology, I believe staying informed about technological progress is crucial in today’s rapidly evolving world.

These diverse interests not only provide a refreshing break from my core research but also often inspire new perspectives and approaches in my mathematical work. I believe that cross-pollination of ideas from different fields is key to innovation and discovery.


As I continue my journey in mathematics and research, I remain committed to pushing the boundaries of our understanding in fluid dynamics and related mathematical models. My work at IIT Palakkad is not just a job, but a passion that drives me every day. I’m excited about the possibilities that lie ahead and the potential impact of my research on various fields of science and technology.