| Title | Research Area | Implementing Organisations | Funding Organisations | Start Year | Status |
|---|---|---|---|---|---|
| Higher dimensional Iwasawa Theory | Mathematical Sciences | Indian Institute Of Technology Kanpur (IITK), Uttar Pradesh | Science and Engineering Research Board (SERB), New Delhi | 2023 | completed |
| Higher order functional inequalities and related Partial differential equations | Mathematical Sciences | Indian Institute Of Technology Delhi | Anusandhan National Research Foundation (ANRF) | 2024 | ongoing |
| Higher-order adaptive difference schemes for singularly perturbed ordinary and partial differential equations | Mathematical Sciences | Delhi Technological University | Science and Engineering Research Board (SERB), New Delhi | 2022 | Completed |
| Hilbert series construction for effective field theories | Mathematical Sciences | Indian Institute of Technology (Kanpur), Uttar Pradesh | Department of Science and Technology (DST) | 2019 | Completed |
| Hilbert-Schmidt Frames and Applications | Mathematical Sciences | University of Delhi | Department of Science and Technology (DST) | 2024 | ongoing |
| Holographic approach towards non equilibrium dynamics in strongly coupled quantum many body systems | Mathematical Sciences | Indian Institute of Technology (Roorkee ) Uttarakhand | Department of Science and Technology (DST) | 2020 | Completed |
| Homogenization of partial differential equations in certain complex domains | Mathematical Sciences | Indian Institute of Science | Department of Science & Technology | 2017 | ongoing |
| Interacting URN processes & their application to opinion dynamics | Mathematical Sciences | Indian Institute of Science | Department of Science and Technology (DST) | 2019 | Completed |
| Interaction of water waves with floating and submerged bodies | Mathematical Sciences | University of Calcutta | Department of Science & Technology | 2017 | ongoing |
| Ion transport and electroosmotic flow instability in a charged conical micro conduits filled with charged viscous fluids. | Mathematical Sciences | Indian Institute of Technology (IIT), Roorkee | Anusandhan National Research Foundation (ANRF) | 2024 | ongoing |
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