| Title | Research Area | Implementing Organisations | Funding Organisations | Start Year | Status |
|---|---|---|---|---|---|
| Finding chains and necklaces within thin sets | Mathematical Sciences | Indian Institute of Science | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Blow-up Phenomena in Keller–Segel–Navier–Stokes Systems | Mathematical Sciences | Tifr - Centre For Applicable Mathematics | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Complete spectral property on distinguished varieties | Mathematical Sciences | Indian Institute Of Technology Bombay | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Zeta Constants Beyond the Classical: A Study in q-Analogues and p-adic Realms | Mathematical Sciences | Indian Institute Of Technology Delhi | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Generalized Semi-Analytical Methods for Compartmental Population Balance Models in Twin-Screw Granulation | Mathematical Sciences | Indian Institute of Technology Ropar (IIT RPR) | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| ON A GENERALISATION OF THE CLASSICAL ORTHOGONAL GROUP | Mathematical Sciences | Indian Institute Of Technology Madras | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| A Study on Time-Changed Poisson Random Fields and Multiparameter Markov Processes | Mathematical Sciences | Indian Statistical Institute, Bangalore, Karnataka | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Long-time behavior and inverse problems for the wave equation | Mathematical Sciences | Tifr - Centre For Applicable Mathematics | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| Multiscale Asymptotic-Preserving Methods for Reaction-Diffusion Systems in Navier-Stokes and Financial Market Models | Mathematical Sciences | Indian Institute Of Technology Kanpur | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
| An Adaptive Meshfree Wavelet–RBF Framework for Moving Boundary Problems Using a Thermodynamically Consistent Phase-Field Formulation | Mathematical Sciences | Indian Institute Of Technology Delhi | Anusandhan National Research Foundation (ANRF) | 2025 | ongoing |
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