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Data-freeWeight Compress and Denoise for Large Language Models
by
Zhou, Yunhua
, Guo, Qipeng
, Qiu, Xipeng
, Gao, Yang
, Yan, Hang
, Lin, Dahua
, Peng, Runyu
in
Approximation
/ Artificial intelligence
/ Constraint modelling
/ Large language models
/ Orthogonality
/ Parameters
/ Pruning
2024
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Do you wish to request the book?
Data-freeWeight Compress and Denoise for Large Language Models
by
Zhou, Yunhua
, Guo, Qipeng
, Qiu, Xipeng
, Gao, Yang
, Yan, Hang
, Lin, Dahua
, Peng, Runyu
in
Approximation
/ Artificial intelligence
/ Constraint modelling
/ Large language models
/ Orthogonality
/ Parameters
/ Pruning
2024
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Data-freeWeight Compress and Denoise for Large Language Models
Paper
Data-freeWeight Compress and Denoise for Large Language Models
2024
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Overview
Large Language Models (LLMs) are reshaping the research landscape in artificial intelligence, particularly as model parameters scale up significantly, unlocking remarkable capabilities across various domains. Nevertheless, the scalability of model parameters faces constraints due to limitations in GPU memory and computational speed. To address these constraints, various weight compression methods have emerged, such as Pruning and Quantization. Given the low-rank nature of weight matrices in language models, the reduction of weights through matrix decomposition undoubtedly holds significant potential and promise. In this paper, drawing upon the intrinsic structure of LLMs, we propose a novel approach termed Data-free Joint Rank-k Approximation for compressing the parameter matrices. Significantly, our method is characterized by without necessitating additional involvement of any corpus, while simultaneously preserving orthogonality in conjunction with pruning and quantization methods. We achieve a model pruning of 80% parameters while retaining 93.43% of the original performance without any calibration data. Additionally, we explore the fundamental properties of the weight matrix of LLMs undergone Rank-k Approximation and conduct comprehensive experiments to elucidate our hypothesis.
Publisher
Cornell University Library, arXiv.org
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