1. A Characterization of Spartan Graphs and New Lower Bounds for Eternal Vertex Cover,
The 45th IARCS Annual Conference on Foundations of Software Technology and Theoretical Computer Science (FSTTCS), December 2025
2. Introduction to Combinatorial Game Theory and the Game of Nim,
Kalam Doctoral Colloquium, Dhirubhai Ambani University, Gandhinagar, India, 2025 (online)
3. Introduction to Eternal Vertex Cover,
Workshop on Theoretical, Algorithmic, and Spectral approaches in Graph Theory, organized by Indian Institute of Technology (Indian School of Mines) Dhanbad, India, 2025 (online)
4. A Little Aggression Goes a Long Way,
Third Meru Combinatorics Conference, BITS Pilani, K K Birla, Goa Campus, 2025 (Poster Presentation)
5. Introduction to Combinatorial Game Theory and the Game of Nim,
T-meet talk, Indian Institute of Technology Madras, Chennai, February 2025
6. Introduction to Eternal Vertex Cover,
T-meet talk, Indian Institute of Technology Madras, Chennai, February 2025
7. Spartan Bipartite Graphs are Essentially Elementary,
ACM ARCS 2024, National Institute of Science Education and Research, (Bhubaneswar, 2024) (Poster presentation) (poster)
8. Eternal Vertex Cover Game on Graphs,
Games at Mumbai 2024, Industrial Engineering and Operations Research, Indian Institute of Technology Bombay, (Mumbai, India), 2024 (slides)
9. Spartan Bipartite Graphs are Essentially Elementary,
The 48th International Symposium on Mathematical Foundations of Computer Science (MFCS), (Bordeaux, France), 2023 (slides)
10. All polynomials are 2 × 2 matrix multiplications in disguise,
CS Theory Seminar, IITGN, April 2023
11. Introduction to Game Theory,
Mathematics Department Graduate Student’s Seminar, IITGN, January 2023
12. Eternal Vertex Cover,
The 9 th Annual International Conference on Algorithms and Discrete Applied Mathematics (CALDAM) 2023 Indo-Dutch Pre-Conference school, Young Researchers Forum, (Gandhinagar, India)(slides)
13. Diverse Non-Crossing Matchings, (with Harshil Mittal),
The 34th Canadian Conference on Computational Geometry (CCCG), 2022 (online) (slides)
14. Eternal Vertex Cover of Bipartite and Co-bipartite Graphs,
The 17th International Computer Science Symposium of Russia (CSR), 2022 (online) (video) (slides)