1. Macaulay matrices, low displacement rank, and the efficient computation of null spaces. Back to the Roots Seminar Series, March 2024. (PDF

   Video)

2. A tensor-based approach to solving systems of multivariate polynomials. CAM23, August 2023. (PDF)
3. Efficient Computation of Macaulay Matrix Null Spaces Through Exploiting Shift-Invariant Structures. SIAM AG23, June 2023. (PDF)
4. $(L_r,L_r,1)$-decompositions, Sparse Component Analysis, and the Blind Separation of Sums of Exponentials. SeLMA meeting, October 2021. (PDF)
5. Spline-based separable expansions for approximation, regression and classification. IPAM Workshop I: Tensor Methods and their Applications in the Physical and Data Sciences, April 2021. (PDF | Video)
6. A toolbox for computing spectral properties of dynamical systems. SIAM DS17, May 2017. (PDF)
7. An operator-theoretic viewpoint to non-smooth dynamical systems: Koopman analysis of a hybrid pendulum. IEEE 55th Conference on Decision and Control, December 2016. (Link)