统一梯度框架实现持续学习与数据删除的协同优化
A Unified Gradient-based Framework for Task-agnostic Continual Learning-Unlearning
- 基于KL散度构建统一优化框架,分解梯度更新为四部分
- 在多个数据集上实现精准删数与知识稳定,平衡学习与保留
- 支持跨任务细粒度删数,适合需要合规性的智能系统
深度模型的发展催生了兼具持续学习(CL)与机器删数(MU)能力的智能系统需求,形成持续学习-删数(CLU)范式。现有方法将CL与MU分开处理,本文通过基于KL散度最小化的统一优化框架揭示其内在联系。该框架将近似CLU的梯度更新分解为:学习新知识、删去目标数据、保留已有知识,以及权重显著性调制。关键挑战在于序列学习-删数循环中知识更新与保留的平衡。为此,提出余留流形约束以诱导余留海森补偿,设计快慢权重适应机制高效逼近二阶优化方向,并结合自适应权重系数与均衡权重显著性掩码,构建统一的梯度基CLU实现框架。进一步提出任务无关的CLU场景,支持跨任务类别及随机样本级别的细粒度删数,突破传统任务感知设置。实验表明,所提UG-CLU框架在多个数据集与模型架构上有效协调增量学习、精确删数与知识稳定性,为动态、合规智能系统提供理论与方法支持。
原文摘要 · Abstract (English)
Recent advancements in deep models have highlighted the need for intelligent systems that combine continual learning (CL) for knowledge acquisition with machine unlearning (MU) for data removal, forming the Continual Learning-Unlearning (CLU) paradigm. While existing work treats CL and MU as separate processes, we reveal their intrinsic connection through a unified optimization framework based on Kullback-Leibler divergence minimization. This framework decomposes gradient updates for approximate CLU into four components: learning new knowledge, unlearning targeted data, preserving existing knowledge, and modulation via weight saliency. A critical challenge lies in balancing knowledge update and retention during sequential learning-unlearning cycles. To resolve this stability-plasticity dilemma, we introduce a remain-preserved manifold constraint to induce a remaining Hessian compensation for CLU iterations. A fast-slow weight adaptation mechanism is designed to efficiently approximate the second-order optimization direction, combined with adaptive weighting coefficients and a balanced weight saliency mask, proposing a unified implementation framework for gradient-based CLU. Furthermore, we pioneer task-agnostic CLU scenarios that support fine-grained unlearning at the cross-task category and random sample levels beyond the traditional task-aware setups. Experiments demonstrate that the proposed UG-CLU framework effectively coordinates incremental learning, precise unlearning, and knowledge stability across multiple datasets and model architectures, providing a theoretical foundation and methodological support for dynamic, compliant intelligent systems.
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