activity
20182023
most citedPersistence Fisher Kernel: A Riemannian Manifold Kernel for Persistence Diagrams

49 citations · 72 across the 5 of their papers we have counts for

collaborators

6 papers

math.OC2023

Nonsmooth nonconvex stochastic heavy ball

Tam Le

Motivated by the conspicuous use of momentum-based algorithms in deep learning, we study a nonsmooth nonconvex stochastic heavy ball method and show its convergence. Our approach b…

math.OC2022

Subgradient sampling for nonsmooth nonconvex minimization

Jérôme Bolte, Tam Le, Edouard Pauwels

Risk minimization for nonsmooth nonconvex problems naturally leads to first-order sampling or, by an abuse of terminology, to stochastic subgradient descent. We establish the conve…

cs.LG2021★ 16 cited

Nonsmooth Implicit Differentiation for Machine Learning and Optimization

Jérôme Bolte, Tam Le, Edouard Pauwels +1

In view of training increasingly complex learning architectures, we establish a nonsmooth implicit function theorem with an operational calculus. Our result applies to most practic…

cs.LG2019

Topological Bayesian Optimization with Persistence Diagrams

Tatsuya Shiraishi, Tam Le, Hisashi Kashima +1

Finding an optimal parameter of a black-box function is important for searching stable material structures and finding optimal neural network structures, and Bayesian optimization…

stat.ML2018★ 7 cited

Safe Grid Search with Optimal Complexity

Eugene Ndiaye, Tam Le, Olivier Fercoq +2

Popular machine learning estimators involve regularization parameters that can be challenging to tune, and standard strategies rely on grid search for this task. In this paper, we…

stat.ML2018★ 49 cited

Persistence Fisher Kernel: A Riemannian Manifold Kernel for Persistence Diagrams

Tam Le, Makoto Yamada

Algebraic topology methods have recently played an important role for statistical analysis with complicated geometric structured data such as shapes, linked twist maps, and materia…