Efficient Transfer Learning in Diffusion Models via Adversarial Noise
Xiyu Wang, Baijiong Lin, Daochang Liu, Chang Xu

TL;DR
This paper introduces TAN, a transfer learning method for diffusion probabilistic models that enhances image generation quality and diversity in limited data scenarios through similarity-guided training and adversarial noise selection.
Contribution
It presents a novel transfer learning approach specifically designed for DPMs, addressing the data scarcity challenge with two innovative strategies.
Findings
Outperforms existing GAN-based and DDPM-based methods in few-shot image generation.
Improves image quality and diversity with limited training data.
Demonstrates efficiency and effectiveness in extensive experiments.
Abstract
Diffusion Probabilistic Models (DPMs) have demonstrated substantial promise in image generation tasks but heavily rely on the availability of large amounts of training data. Previous works, like GANs, have tackled the limited data problem by transferring pre-trained models learned with sufficient data. However, those methods are hard to be utilized in DPMs since the distinct differences between DPM-based and GAN-based methods, showing in the unique iterative denoising process integral and the need for many timesteps with no-targeted noise in DPMs. In this paper, we propose a novel DPMs-based transfer learning method, TAN, to address the limited data problem. It includes two strategies: similarity-guided training, which boosts transfer with a classifier, and adversarial noise selection which adaptive chooses targeted noise based on the input image. Extensive experiments in the context of…
Peer Reviews
Decision·Submitted to ICLR 2024
The paper is well-written with clear description. It analyzes the limitations of DPM-based transfer learning and presents reasonable solutions.
How does the pre-trained DPMs come and if the proposed method can be applied on other pre-trained DPMs for transfer learning? If the authors could provide visualizations on the selected noise for deeper analysis on its effect? The step number used to perform the projected gradient descent (PGD) in Eq.(7)?
This paper proposes simple yet effective methods, namely similarity-guided training and adversarial noise, for transfer learning with diffusion models. The proposed methods yielded high-quality results and were demonstrated through various experiments. The paper presents equations 4 and 5, which induce the Kullback-Leibler divergence between the source and target models during the reverse process of the diffusion model. This divergence is defined as similarity and utilized to control trans
I think it would be better if there is deeper analysis regarding the similarity or adversarial noise in the proposed method. It would be even better if there were various experiments and analyses to examine the semantic effects of the redefined reverse step compared to the vanilla model. I am curious about the author's insights beyond mathematically deriving the KL divergence between the source and target domains, exploring different aspects.
1. This paper is well written, easy to follow and conducts a lot of experiments with comprehensive analysis, demonstrating the effectiveness of the proposed approach. 2. The design of the similarity-guided training and adversarial noise is intuitive and reasonable.
1. The graphical representation of the results doesn't clearly demonstrate a significant improvement compared to other existing methods. 2. Regarding the approach to adversarial noise selection for Eq. 7 and Eq. 8, could you provide further clarification on the choice of minimizing the maximum Gaussian noise at step t? Additionally, since optimizing for maximum noise can be particularly challenging, could you delve deeper into how the multi-step variant of PGD with gradient ascent ensures the pe
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Taxonomy
TopicsGenerative Adversarial Networks and Image Synthesis · Model Reduction and Neural Networks · Domain Adaptation and Few-Shot Learning
