Low Rank Factorization
Low-rank factorization aims to decompose large matrices into products of smaller matrices, thereby reducing computational complexity and memory requirements for large models, particularly in natural language processing and machine learning. Current research focuses on improving the efficiency and stability of factorization techniques, including exploring novel algorithms like Householder reflections and activation-aware singular value decomposition (ASVD), and optimizing the allocation of low-rank dimensions using Bayesian optimization. These advancements are crucial for deploying and scaling large language models and other computationally intensive applications, offering significant improvements in efficiency without substantial performance loss.