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Professor & HOD
Qualification
M. Sc. (Pure Mathematics), Ph. D. (Applied Mathematics)
Professional Exp.
16 Years
Registration Number
7486-250709-110423
Dr. Pavan Kumar Singeetham is an accomplished academic and researcher with a strong foundation in Mathematics and its interdisciplinary applications. He earned his Ph.D. in Mathematics from the NIT Karnataka and further expanded his expertise through postdoctoral research at IIT Madras in the Department of Chemical Engineering, where he worked on complex problems at the interface of mathematics and engineering. He served as a Research Associate at the Jawaharlal Nehru Centre for Advanced Scientific Research (JNCASR), Bengaluru. His research focuses on bridging fundamental mathematical concepts with real-world challenges in science and engineering, delivering contributions that combine theoretical depth with practical innovation.
In addition to his research, Dr. Singeetham has over six years of teaching experience as Assistant Professor and Lecturer in Engineering Colleges, where he has inspired and mentored students in Mathematics and its applications. His academic journey reflects a strong commitment to advancing knowledge, fostering interdisciplinary collaborations, and contributing both theoretically and practically to the scientific community.
PhD Awarded on “Squeeze flow of viscoplastic fluids: a matched asymptotic expansions approach”.
Investigating the orientation dynamics of a spheroid in viscoelastic shearing flows using semi-analytical methods. Characterizing the rheological properties of these spheroidal particles in a visco-elastic fluid. Migration of a spheroidal particle in a Pressure-driven inertio-elastic flows.
Investigating the morphodynamics of a compound particle (droplet with an encapsulated passive or active particle) in background linear and quadratic flows using analytical methods. Characterizing the rheology of a dilute dispersion of compound particles using analytical methods. Investigating the streamline topology in composite systems and mass transport within drops, immersed in a general linear flow, using a combination of stochastic (Langevin) simulations, and boundary integral simulations (BEM).
Analyzing the squeeze flow problem in the case of viscoplastic fluids (Casson and Herschel-Bulkley fluids) in both 2D planar and axisymmetric geometries using a matched asymptotic expansions approach. Developing a consistent asymptotic solution which is free from the squeeze flow paradox. Investigating the effects of fluid inertia in both circular and rectangular geometries for a Bingham fluid.
More than 15+ Conferences and workshops, including: