Schedulers for Schedule-free: Theoretically inspired hyperparameters

arXiv — cs.LGWednesday, November 12, 2025 at 5:00:00 AM
The recent publication on the schedule-free method marks a significant advancement in hyperparameter tuning for deep neural networks. Traditionally, the theory supporting schedule-free methods was limited to a constant learning rate, but this new study extends the last-iterate convergence theory to accommodate any scheduler. This flexibility is crucial as it aligns theoretical insights with practical implementations, particularly those utilizing warm-up schedules. The research demonstrates that the proposed warmup-stable-decay schedule achieves an optimal convergence rate of O(1/sqrt(T)), which is a notable improvement. Additionally, the introduction of a new adaptive Polyak learning rate schedule further enhances performance, proving effective in comparison to various baselines on a black-box model distillation task. These developments not only validate the predictive power of the new convergence theory but also highlight the potential for more efficient machine learning practices, es…
— via World Pulse Now AI Editorial System

Was this article worth reading? Share it

Recommended Readings
Revisiting Data Scaling Law for Medical Segmentation
PositiveArtificial Intelligence
The study explores the scaling laws of deep neural networks in medical anatomical segmentation, revealing that larger training datasets lead to improved performance across various semantic tasks and imaging modalities. It highlights the significance of deformation-guided augmentation strategies, such as random elastic deformation and registration-guided deformation, in enhancing segmentation outcomes. The research aims to address the underexplored area of data scaling in medical imaging, proposing a novel image augmentation approach to generate diffeomorphic mappings.
An Analytical Characterization of Sloppiness in Neural Networks: Insights from Linear Models
NeutralArtificial Intelligence
Recent experiments indicate that the training trajectories of various deep neural networks, regardless of their architecture or optimization methods, follow a low-dimensional 'hyper-ribbon-like' manifold in probability distribution space. This study analytically characterizes this behavior in linear networks, revealing that the manifold's geometry is influenced by factors such as the decay rate of eigenvalues from the input correlation matrix, the initial weight scale, and the number of gradient descent steps.