Talks

Seminar/Conference

1. Lower bound on Weil height and low lying zeros of zeta function, PANTHA Seminar, 2025 (Purdue University).

2. Points of small height on elliptic curves, Early Number Theory Researchers (ENTR) Workshop, 2025 (University of Paderborn).

3. Lower bound on Weil and canonical height, Number Theory Colloquium, 2025 (TU Graz).

4. Counting points of bounded height, IMSc-CMI number theory seminar, 2025 (IMSc Chennai).

5. Small height in large non-Galois extensions,  International Conference on Transcendence, Arithmetic and Diophantine Explorations -TRADE, 2025 (KSoM Kerala).

6. Small height in large non-Galois extensions, Young scholar talk, International Conference on Class Groups of Number Fields and Related Topics, 2024 (IISER Berhampur).

7. Zhang’s theorem on points of small height on subvarieties of $G_m^n$, IMSc-CMI number theory seminar, 2024 (IMSc Chennai).

8. Meeting on number theory and related areas, 2024 (IISER Thiruvananthapuram). 

• Bogomolov property for certain infinite non-Galois extensions : Part I [Slides].

• Bogomolov property for elliptic curves over certain infinite non Galois extensions : Part II [Slides].

9. Lower bounds for canonical heights of Elliptic curve, IMSc-CMI number theory seminar, 2024 (IMSc Chennai).

10. On the lowest zero of the Dedekind zeta function, International Conference on Lie Algebra and Number Theory, 2024 (NIT Calicut) [Slides].

11. Lower bound on height of algebraic numbers, IMSc-CMI number theory seminar, 2024 (IMSc Chennai).

12. Short talk on Height of algebraic numbers and low lying zeros of Dedekind zeta function, Prof. R. Balasubramanian's birthday conference, 2024 (IMSc Chennai). 

13. On the lowest zero of the Dedekind zeta function, IMSc-CMI number theory seminar, 2023 (Chennai Mathematical Institute).

Other Talks

1. Fermat's last theorem, 2024 (IMSc Chennai).  This 10 min talk was a part of IMSc Institute Seminar Days aimed for general audience. [Video]

2. Algebraic numbers close to both 0 and 1,  2023  (IMSc Chennai). 

3. Analytic and elementary approach to the PNT (Prime Number Theorem), 2022 (IMSc Chennai).

4. An elementary proof of Kronecker Weber theorem by Greenberg, 2022 (IMSc Chennai).

5. Necessary and sufficient condition for Reimann integrability, 2022 (IMSc Chennai).

6. Jordan curve theorem, 2022 (IMSc Chennai).

7. A brief account of Sporadic groups with focus on multi-transitive group action, 2021 (IMSc Chennai).

8. Classification of Dedekind primes, 2020 (IIT Ropar).

9. Google's page rank algorithm, 2020 (IIT Ropar).

10. Gaussian moat problem , 2019 (IIT Ropar).

11. Fundamental theorem of Galois theory, 2019 (IIT Ropar).