Inverse problems
Recovery of unknown media, coefficients of PDEs representing physical models from boundary, exterior, or scattering measurements.
Reader · Harish-Chandra Research Institute · Analysis & PDEs
Heartiest greetings from my web-page. I work at the Harish-Chandra Research Institute. The late Indian-American mathematician Harish-Chandra is honoured by having his name given to this place. It is part of the Homi Bhabha National Institute, India. Homi Bhabha was a nuclear physicist of the last century.
My research is concerned with the analysis of partial differential equations arising from mathematical physics, specially inverse problems, homogenization, and nonlocal PDEs.
A separate page records teaching activities here.
You can get in touch with me at tuhinghosh@hri.res.in or, imaginetuhin@gmail.com
Recovery of unknown media, coefficients of PDEs representing physical models from boundary, exterior, or scattering measurements.
Macroscopic limits of heterogeneous media by suitably averaging out small scales and incorporating their effects on large scales.
Fractional and nonlocal differential operators, unique continuation, rigidity, and Calderón-type problems.
I held postdoctoral positions at IAS, HKUST, Hong Kong, and at the University of Washington, Seattle, in the inverse problems group of Professor Gunther Uhlmann; and at Universität Bielefeld, in the analysis group of Professor Moritz Kassmann.
I graduated from TIFR Bangalore Centre, upon receiving a PhD in Mathematics, under the supervision of Professor M. Vanninathan, with a thesis titled Homogenization Issues in PDEs Arising in Applications. I completed my undergraduate studies at Presidency College, Calcutta.
For a citation-oriented list, please see my Google Scholar profile.
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Recipient of the EAIP Young Scientist Award, 2026.