用样本位移信息提升少样本增量学习的泛化能力
On Distilling the Displacement Knowledge for Few-Shot Class-Incremental Learning
- 引入位移知识蒸馏,融合距离与角度信息增强特征表达
- 双蒸馏网络分别处理基础类和新类,性能超越现有方法
- 适合需要持续学习且数据稀缺的场景,如智能设备部署
少样本类别增量学习(FSCIL)应对现实场景中数据分布演化和数据获取困难的挑战。为缓解传统方法中的灾难性遗忘问题,本文提出位移知识蒸馏(DKD),不再依赖样本相似性,而是利用样本间的位移信息,同时包含距离与角度特征,显著提升知识蒸馏的信息密度。针对基础类与新类特征分布差异,设计双蒸馏网络(DDNet),对基础类使用传统蒸馏,对新类采用DKD,打破新旧类统一融合的惯例。推理阶段引入实例感知采样选择器,动态调整双分支权重,发挥各自优势。在三个基准测试上验证,DDNet达到当前最优性能;系统实验进一步证明了DKD方法的鲁棒性与通用性。
原文摘要 · Abstract (English)
Few-shot Class-Incremental Learning (FSCIL) addresses the challenges of evolving data distributions and the difficulty of data acquisition in real-world scenarios. To counteract the catastrophic forgetting typically encountered in FSCIL, knowledge distillation is employed as a way to maintain the knowledge from learned data distribution. Recognizing the limitations of generating discriminative feature representations in a few-shot context, our approach incorporates structural information between samples into knowledge distillation. This structural information serves as a remedy for the low quality of features. Diverging from traditional structured distillation methods that compute sample similarity, we introduce the Displacement Knowledge Distillation (DKD) method. DKD utilizes displacement rather than similarity between samples, incorporating both distance and angular information to significantly enhance the information density retained through knowledge distillation. Observing performance disparities in feature distribution between base and novel classes, we propose the Dual Distillation Network (DDNet). This network applies traditional knowledge distillation to base classes and DKD to novel classes, challenging the conventional integration of novel classes with base classes. Additionally, we implement an instance-aware sample selector during inference to dynamically adjust dual branch weights, thereby leveraging the complementary strengths of each approach. Extensive testing on three benchmarks demonstrates that DDNet achieves state-of-the-art results. Moreover, through rigorous experimentation and comparison, we establish the robustness and general applicability of our proposed DKD method.
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