A method of using RSVD in residual calculation of LowBit GEMM
Not on the map. Why?
Abstract (arXiv)
The advancements of hardware technology in recent years has brought many possibilities for low-precision applications. However, the use of low precision can introduce significant computational errors, posing a considerable challenge to maintaining the computational accuracy. We propose low-rank residuals quantized matrix multiplication(LRQMM) method which introduces low-rank approximation in residual compensation for dense low precision quantization matrix multiplication. It can bring several times accuracy improvement with only BLAS-2 level extra time overhead. Moreover, LRQMM is a completely data-free quantization method that does not require additional data for pre-training. And it only works with low precision GEMM operator, which is easy to couple with other methods. Through experimentation, LRQMM can reduce the error of direct quantized matrix multiplication by 1~2 orders of magnitude, when dealing with larger matrix sizes, the computational speed is only reduced by approximately 20%. In deep learning networks, LRQMM-4bit achieves 61.8% ImageNet Top-1 accuracy in Resnet-50, while the Direct Quant accuracy is only 8.3%.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 12 of its 38 references that are in the map. First posted on arXiv 27 Sep 2024.
Builds on
12 of 38 references.
References · 12
- 2015Deep Residual Learning for Image Recognitioncited by 51,809
- 2014Very Deep Convolutional Networks for Large-Scale Image Recognitioncited by 15,267
- 2017Quantization and Training of Neural Networks for Efficient Integer-Arithmetic-Only Inferencecited by 1,548
- 2017In-Datacenter Performance Analysis of a Tensor Processing Unitcited by 610
- 2017Towards Accurate Binary Convolutional Neural Networkcited by 148
- 2022LUT-GEMM: Quantized Matrix Multiplication based on LUTs for Efficient Inference in Large-Scale Generative Language Modelscited by 98
- 2020Data-Free Network Quantization With Adversarial Knowledge Distillationcited by 79
- 2015Randomized Block Krylov Methods for Stronger and Faster Approximate Singular Value Decompositioncited by 63
- 2021VS-Quant: Per-vector Scaled Quantization for Accurate Low-Precision Neural Network Inferencecited by 59
- 2021IntraQ: Learning Synthetic Images with Intra-Class Heterogeneity for Zero-Shot Network Quantizationcited by 43
- 2014Low-Rank Modeling and Its Applications in Image Analysiscited by 15
- 2023Rethinking Data-Free Quantization as a Zero-Sum Gamecited by 13
Built on by
Not cited yet.