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← Optimization & Theory
Machine Learning
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Optimization & Theory
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Neural Network Optimization
3,648 papers
Papers per year
2001: 1
2003: 1
2005: 2
2006: 3
2007: 6
2008: 1
2009: 7
2010: 5
2011: 7
2012: 9
2013: 17
2014: 18
2015: 40
2016: 76
2017: 113
2018: 214
2019: 324
2020: 414
2021: 489
2022: 445
2023: 524
2024: 469
2025: 386
2026: 77
Papers
TORE: Token Reduction for Efficient Human Mesh Recovery with Transformer
ICCV 2023
Towards Memory- and Time-Efficient Backpropagation for Training Spiking Neural Networks
ICCV 2023
Generalized Differentiable RANSAC
ICCV 2023
Extensible and Efficient Proxy for Neural Architecture Search
ICCV 2023
Clusterformer: Cluster-based Transformer for 3D Object Detection in Point Clouds
ICCV 2023
Flatness-Aware Minimization for Domain Generalization
ICCV 2023
MixPath: A Unified Approach for One-shot Neural Architecture Search
ICCV 2023
Enhancing NeRF akin to Enhancing LLMs: Generalizable NeRF Transformer with Mixture-of-View-Experts
ICCV 2023
Task-aware Adaptive Learning for Cross-domain Few-shot Learning
ICCV 2023
Growing a Brain with Sparsity-Inducing Generation for Continual Learning
ICCV 2023
Algebraically Rigorous Quaternion Framework for the Neural Network Pose Estimation Problem
ICCV 2023
Adaptive Rotated Convolution for Rotated Object Detection
ICCV 2023
Sensitivity-Aware Visual Parameter-Efficient Fine-Tuning
ICCV 2023
FBLNet: FeedBack Loop Network for Driver Attention Prediction
ICCV 2023
RecursiveDet: End-to-End Region-Based Recursive Object Detection
ICCV 2023
Rapid Network Adaptation: Learning to Adapt Neural Networks Using Test-Time Feedback
ICCV 2023
Domain Generalization Guided by Gradient Signal to Noise Ratio of Parameters
ICCV 2023
Adaptive Positional Encoding for Bundle-Adjusting Neural Radiance Fields
ICCV 2023
SAM operates far from home: eigenvalue regularization as a dynamical phenomenon
ICML 2023
Second-order regression models exhibit progressive sharpening to the edge of stability
ICML 2023
Nonlinear Advantage: Trained Networks Might Not Be As Complex as You Think
ICML 2023
A Modern Look at the Relationship between Sharpness and Generalization
ICML 2023
SGD with Large Step Sizes Learns Sparse Features
ICML 2023
SGD with AdaGrad Stepsizes: Full Adaptivity with High Probability to Unknown Parameters, Unbounded Gradients and Affine Variance
ICML 2023
Beyond the Universal Law of Robustness: Sharper Laws for Random Features and Neural Tangent Kernels
ICML 2023
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