About
Ajay is a dedicated research scholar specializing in mathematics at Chandigarh University. Currently pursuing a Ph.D., Ajay focuses on the analysis of stress distribution in thermoelastic disks, slabs, and cylindrical bodies, integrating advanced theories such as B.R. Seth’s transition theory and nonlocal elasticity. Their work aims to advance understanding of stress and wave propagation in materials.
With a strong academic foundation, Ajay holds an M.Sc. in mathematics from Chandigarh University. Ajay has published his research in journals and presented at the FIAM 2024, ICMMA 2025, and ICAM 2026 conferences. Guided by Prof. (Dr.) Jatinder Kaur, Ajay has contributed to theoretical modeling and analytical solutions.
Ajay is proficient in MATLAB, mathematical modeling, and numerical analysis, and their work integrates interdisciplinary approaches from classical and non-local elasticity theories.
Passionate about advancing mathematical research, Ajay is committed to contributing to global academic communities and fostering innovation in material science applications.
Employment
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Chandigarh University Scholar2024 - Present
Education
Education history is unavailable.
Projects & Funding
Projects & funding information is unavailable.
Publications (7)
- Influence of thickness on thermoelastic and creep behavior of rotating cylinders in a non-local continuum framework Save
- Advanced thermoelastic analysis of bidirectionally graded materials under Moore Gibson Thompson thermoelastic model Save
- Analysis of transitional stresses in non-local thermo-elastic disc under steady state temperature Save
- A functionally graded Green-Naghdi (type-III) thermoelastic medium with varying properties along two directions Save
- Analysis of a functionally graded orthotropic micropolar solid with non-homogeneous properties along two directions Save
- Exploring the impact of temperature variation on rotating solid discs: Angular speed, stress and displacement Save
- Nonlocal thermo-elastic discs: A study of transitional stresses and temperature-dependent modulus of rigidity Save