Qiuyan Wang

2papers

2 Papers

29.3LGApr 13
DIB-OD: Preserving the Invariant Core for Robust Heterogeneous Graph Adaptation via Decoupled Information Bottleneck and Online Distillation

Yang Yan, Qiuyan Wang, Tianjin Huang et al.

Graph Neural Network pretraining is pivotal for leveraging unlabeled graph data. However, generalizing across heterogeneous domains remains a major challenge due to severe distribution shifts. Existing methods primarily focus on intra-domain patterns, failing to disentangle task-relevant invariant knowledge from domain-specific redundant noise, leading to negative transfer and catastrophic forgetting. To this end, we propose DIB-OD, a novel framework designed to preserve the invariant core for robust heterogeneous graph adaptation through a Decoupled Information Bottleneck and Online Distillation framework. Our core innovation is the explicit decomposition of representations into orthogonal invariant and redundant subspaces. By utilizing an Information Bottleneck teacher-student distillation mechanism and the Hilbert-Schmidt Independence Criterion, we isolate a stable invariant core that transcends domain boundaries. Furthermore, a self-adaptive semantic regularizer is introduced to protect this core from corruption during target-domain adaptation by dynamically gating label influence based on predictive confidence. Extensive experiments across chemical, biological, and social network domains demonstrate that DIB-OD significantly outperforms state-of-the-art methods, particularly in challenging inter-type domain transfers, showcasing superior generalization and anti-forgetting performance.

CRJan 29, 2019
On the $k$-error linear complexity of binary sequences derived from the discrete logarithm in finite fields

Zhixiong Chen, Qiuyan Wang

Let $q=p^r$ be a power of an odd prime $p$. We study binary sequences $σ=(σ_0,σ_1,\ldots)$ with entries in $\{0,1\}$ defined by using the quadratic character $χ$ of the finite field $\mathbb{F}_q$: $$ σ_n=\left\{ \begin{array}{ll} 0,& \mathrm{if}\quad n= 0,\\ (1-χ(ξ_n))/2,&\mathrm{if}\quad 1\leq n< q, \end{array} \right. $$ for the ordered elements $ξ_0,ξ_1,\ldots,ξ_{q-1}\in \mathbb{F}_q$. The $σ$ is Legendre sequence if $r=1$. Our first contribution is to prove a lower bound on the linear complexity of $σ$ for $r\geq 2$. The bound improves some results of Meidl and Winterhof. Our second contribution is to study the $k$-error linear complexity of $σ$ for $r=2$. It seems that we cannot settle the case when $r>2$ and leave it open.