Ms. Bhagya Shree Meena - Fractional Bioheat Models - Best Researcher Award 🏆
The Icfai University - India
Professional Profiles
Early Academic Pursuits
She embarked on her academic journey with a Bachelor of Science in Mathematics from Government P. G. College, University of Rajasthan, Jaipur, in 2015. Her early academic achievements were marked by a solid foundation in mathematical principles, reflected in her impressive percentages in both secondary and higher secondary education.
Professional Endeavors
In 2015, she pursued a Master of Science in Mathematics at the esteemed Indian Institute of Technology Jodhpur, further honing her mathematical skills. Her master's dissertation, guided by Dr. V.V.M.S. Chandramouli, delved into the "Dynamics of Quadratic Map and Henon Map," showcasing her early engagement with dynamic systems. Additionally, she contributed to projects like the "Traffic Jam Flow Model" and the "Analysis of Weather of New York City," demonstrating her versatility in applying mathematical concepts to diverse real-world scenarios.
Contributions and Research Focus
Currently pursuing a Ph.D. in Mathematics at the Department of Mathematics, NIT Surat, her research focuses on the "Collocation Method for the Fractional Partial Differential Equation using Chebyshev Polynomials and Radial Basis Function with Application in Bioheat Transfer." Her work exhibits a dedication to applying advanced mathematical techniques to address complex problems in bioheat transfer, showcasing a commitment to interdisciplinary research.
Accolades and Recognition
While her academic journey is marked by consistent excellence, her specific accolades and recognition are not explicitly mentioned in the provided information. It's worth noting that her participation in diverse projects during her master's, including the "Traffic Jam Flow Model" and the "Analysis of Weather of New York City," highlights her proactive engagement in research activities.
Impact and Influence
Her contributions in understanding dynamic systems and applying mathematical models to real-world phenomena showcase her potential to make a significant impact in the field of mathematics. Her early projects indicate an inclination towards interdisciplinary applications of mathematics, setting the stage for broader influence in the future.