Co-occurring keywords · papers mentioning both
Papers
Fast Mixing of Stochastic Gradient Descent with Normalization and Weight Decay
NeurIPS 2022
Improved Classification Rates for Localized SVMs
JMLR 2022
Large Learning Rate Tames Homogeneity: Convergence and Balancing Effect
ICLR 2022
Learning Rates as a Function of Batch Size: A Random Matrix Theory Approach to Neural Network Training
JMLR 2022
Memory Augmented Optimizers for Deep Learning
ICLR 2022
Modality-specific Learning Rates for Effective Multimodal Additive Late-fusion
ACL 2022
Multiclass Learnability Beyond the PAC Framework: Universal Rates and Partial Concept Classes
NeurIPS 2022
No-regret learning in games with noisy feedback: Faster rates and adaptivity via learning rate separation
NeurIPS 2022
Nuances in Margin Conditions Determine Gains in Active Learning
AISTATS 2022
Nystrom Regularization for Time Series Forecasting
JMLR 2022
On Non-local Convergence Analysis of Deep Linear Networks
ICML 2022
On the Benefits of Large Learning Rates for Kernel Methods
COLT 2022
Optimal Rates for Regularized Conditional Mean Embedding Learning
NeurIPS 2022
Scalable One-Pass Optimisation of High-Dimensional Weight-Update Hyperparameters by Implicit Differentiation
ICLR 2022
Sharp Analysis of Random Fourier Features in Classification
AAAI 2022
Sobolev Norm Learning Rates for Conditional Mean Embeddings
AISTATS 2022
Statistical Rates of Convergence for Functional Partially Linear Support Vector Machines for Classification
JMLR 2022
Strength of Minibatch Noise in SGD
ICLR 2022
Surprising Instabilities in Training Deep Networks and a Theoretical Analysis
NeurIPS 2022
Three-stage Evolution and Fast Equilibrium for SGD with Non-degerate Critical Points
ICML 2022
Towards Noise-adaptive, Problem-adaptive (Accelerated) Stochastic Gradient Descent
ICML 2022
Universal Rates for Interactive Learning
NeurIPS 2022
A Diffusion Theory For Deep Learning Dynamics: Stochastic Gradient Descent Exponentially Favors Flat Minima
ICLR 2021
An Inertial Newton Algorithm for Deep Learning
JMLR 2021
A Unified Convergence Analysis for Shuffling-Type Gradient Methods
JMLR 2021