LGApr 5, 2024

Continual Learning with Weight Interpolation

arXiv:2404.04002v214 citationsh-index: 40Has Code2024 IEEE/CVF Conference on Computer Vision and Pattern Recognition Workshops (CVPRW)
AI Analysis

This addresses the problem of knowledge retention in machine learning systems for incremental task learning, though it is incremental as it builds on existing rehearsal-based approaches.

The paper tackles catastrophic forgetting in continual learning by proposing a weight interpolation method that merges old and new model weights after each task, showing it enhances state-of-the-art replay algorithms with improved accuracy.

Continual learning poses a fundamental challenge for modern machine learning systems, requiring models to adapt to new tasks while retaining knowledge from previous ones. Addressing this challenge necessitates the development of efficient algorithms capable of learning from data streams and accumulating knowledge over time. This paper proposes a novel approach to continual learning utilizing the weight consolidation method. Our method, a simple yet powerful technique, enhances robustness against catastrophic forgetting by interpolating between old and new model weights after each novel task, effectively merging two models to facilitate exploration of local minima emerging after arrival of new concepts. Moreover, we demonstrate that our approach can complement existing rehearsal-based replay approaches, improving their accuracy and further mitigating the forgetting phenomenon. Additionally, our method provides an intuitive mechanism for controlling the stability-plasticity trade-off. Experimental results showcase the significant performance enhancement to state-of-the-art experience replay algorithms the proposed weight consolidation approach offers. Our algorithm can be downloaded from https://github.com/jedrzejkozal/weight-interpolation-cl.

Code Implementations1 repo
Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

Your Notes