Shuddhodan Kadattur Vasudevan


Photo

Shuddhodan Kadattur Vasudevan

228 Hayes-Healy Centre
University of Notre Dame
Notre Dame
46556 IN, USA


E-mail : skadattuATndDOTedu
Tel: +1 574 631 7586


I am an Assistant Professor at the University of Notre Dame.

I am interested in arithmetic and algebraic geometry. I am especially fascinated by the fruitful interaction between arithmetic, algebraic and topological aspects of geometry, and I like to work on questions that involve an interplay of these.

You can find a copy of my CV here.

Papers and Preprints

  1. (With A. Rai) Perverse filtrations via Brylinski-Radon transformations (Submitted). arXiv 2309.13973

  2. (With D. Patel) The Brylinski-Radon transformation in characteristic p>0 (Submitted). arXiv 2307.04156

  3. Sur un théorème de Lang–Weil tordu, d’après Ehud Hrushovski, Kadattur V. Shuddhodan et Yakov Varshavsky. Exposé Bourbaki 1200

  4. The (non-uniform) Hrushovski-Lang-Weil estimates, Adv. Math., 410, part B, 108753, (2022). arXiv 1901.02827

  5. (with Y. Varshavsky) The Hrushovski-Lang-Weil estimates, Algebraic Geometry, 9, No. 6, 651–687 (2022). arXiv 210.10682

  6. Algebraic entropy for smooth projective varieties, Math. Res. Lett., 29, No. 3, 851–869. (2021). arXiv 1903.06522

  7. Constraints on the cohomological correspondence associated to a self map, Compositio Mathematica, 155(6), 1047-1056 (2019). arXiv 1803.06461

  8. (with U. T. Bhosale and A. Lakshminarayan) Using Partial Transpose and Realignment to generate Local Unitary Invariants, Phys. Rev. A, 87 052311 (2013). arXiv 1301.4082

  9. (with R. Seshadri and A. Lakshminarayan) Entanglement optimizing mixtures of two-qubit states, J. Phys. A: Math. Theor.,44 345301 (2011). arXiv 0910.4504

Current Teaching

Spring 2025: Topics in Algebra-II @ Hayes Healy 127, MW: 14:00-15:15

Spring 2025 Office Hours: MT 15:30-17:00 @ 228 Hayes-Healy

Past Teaching

  • Calculus III, Fall 2024 at ND.

  • Introduction to Probability and Statistics, Summer 2020 and Summer 2021 at Purdue.

  • Differential Equations and Partial Differential Equations for Engineering and the Sciences, Summer 2022 at Purdue.

  • Linear Algebra, Spring 2021, Fall 2021 and Spring 2022 at Purdue.

  • Ordinary Differential Equations, Fall 2019, Spring 2020 and Fall 2020 at Purdue.