@michael-arbel.bsky.social
Very nice work!
📢 New preprint 📢
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074
February 20, 2025 at 9:47 AM
Very nice work!
Reposted
📢 New preprint 📢
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074
February 14, 2025 at 10:18 AM
📢 New preprint 📢
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074
Bilevel gradient methods and Morse parametric qualification
w/ J. Bolte, T. Lê, E. Pauwels
We study bilevel optimization with a nonconvex inner objective. To do so, we propose a new setting (Morse parametric qualification) to study bilevel algorithms.
arxiv.org/abs/2502.09074