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most citedLoss Barcode: A Topological Measure of Escapability in Loss Landscapes

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cs.LG20263 cited

Loss Barcode: A Topological Measure of Escapability in Loss Landscapes

Serguei Barannikov, Daria Voronkova, Alexander Mironenko +4

Neural network training is commonly based on SGD. However, the understanding of SGD's ability to converge to good local minima, given the non-convex nature of loss functions and th…

cs.LG2025

Uncovering Challenges of Solving the Continuous Gromov-Wasserstein Problem

Xavier Aramayo Carrasco, Maksim Nekrashevich, Petr Mokrov +2

Recently, the Gromov-Wasserstein Optimal Transport (GWOT) problem has attracted the special attention of the ML community. In this problem, given two distributions supported on two…

cs.LG2025

Light Unbalanced Optimal Transport

Milena Gazdieva, Arip Asadulaev, Alexander Korotin +1

While the continuous Entropic Optimal Transport (EOT) field has been actively developing in recent years, it became evident that the classic EOT problem is prone to different issue…

cs.LG2025

Barcodes as Summary of Loss Function Topology

Serguei Barannikov, Alexander Korotin, Dmitry Oganesyan +2

We propose to study neural networks' loss surfaces by methods of topological data analysis. We suggest to apply barcodes of Morse complexes to explore topology of loss surfaces. An…

cs.LG2025

Online Algorithm for Aggregating Experts' Predictions with Unbounded Quadratic Loss

Alexander Korotin, Vladimir V'yugin, Evgeny Burnaev

We consider the problem of online aggregation of expert predictions with the quadratic loss function. We propose an algorithm for aggregating expert predictions which does not requ…

cs.LG2025

Mixability of Integral Losses: a Key to Efficient Online Aggregation of Functional and Probabilistic Forecasts

Alexander Korotin, Vladimir V'yugin, Evgeny Burnaev

In this paper we extend the setting of the online prediction with expert advice to function-valued forecasts. At each step of the online game several experts predict a function, an…