Filter Pruning for Efficient CNNs via Knowledge-driven Differential Filter Sampler

TL;DR

This paper introduces a knowledge-driven differential filter sampler with masked filter modeling for efficient CNN filter pruning, achieving significant reduction in computation and parameters with minimal accuracy loss.

Contribution

It proposes a novel end-to-end filter pruning method using a learnable sampler and knowledge alignment, outperforming existing techniques.

Findings

Achieves 55.36% computation reduction on ResNet-50 with minimal accuracy drop.

Reduces 42.86% of model parameters while maintaining performance.

Demonstrates effectiveness across various datasets.

Abstract

Filter pruning simultaneously accelerates the computation and reduces the memory overhead of CNNs, which can be effectively applied to edge devices and cloud services. In this paper, we propose a novel Knowledge-driven Differential Filter Sampler~(KDFS) with Masked Filter Modeling~(MFM) framework for filter pruning, which globally prunes the redundant filters based on the prior knowledge of a pre-trained model in a differential and non-alternative optimization. Specifically, we design a differential sampler with learnable sampling parameters to build a binary mask vector for each layer, determining whether the corresponding filters are redundant. To learn the mask, we introduce masked filter modeling to construct PCA-like knowledge by aligning the intermediate features from the pre-trained teacher model and the outputs of the student decoder taking sampling features as the input. The mask and sampler are directly optimized by the Gumbel-Softmax Straight-Through Gradient Estimator in an end-to-end manner in combination with global pruning constraint, MFM reconstruction error, and dark knowledge. Extensive experiments demonstrate the proposed KDFS's effectiveness in compressing the base models on various datasets. For instance, the pruned ResNet-50 on ImageNet achieves $55.36\%$ computation reduction, and $42.86\%$ parameter reduction, while only dropping $0.35\%$ Top-1 accuracy, significantly outperforming the state-of-the-art methods. The code is available at \url{https://github.com/Osilly/KDFS}.