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Dongyang Zhao

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AAAI Conference 2026 Conference Paper

Self-Indexing KVCache: Predicting Sparse Attention from Compressed Keys

  • Xu Yang
  • Jiapeng Zhang
  • Dongyang Zhao
  • Guo Chen
  • Zhuo Tang

The KV cache in self-attention has emerged as a major bottleneck in long-context and large-batch inference for LLMs. Existing approaches often treat sparsity prediction and compression as separate modules—relying on auxiliary index structures to select relevant tokens, and on complex quantization schemes to reduce memory usage. This fragmented design introduces redundant overhead and limits scalability. In this paper, we propose a novel paradigm: treating the compressed key representation not merely as storage, but as a self-indexing structure that directly enables efficient sparse attention. By designing a sign-based 1-bit vector quantization (VQ) scheme, our method unifies compression and retrieval in a single, hardware-friendly format. This approach eliminates the need for external indices or learning-based predictors, offering a lightweight yet robust solution for memory-constrained inference. All components are designed to be hardware-efficient and easy to implement. By implementing custom CUDA kernels, our method integrates seamlessly with FlashAttention, minimizing additional runtime and memory overhead. Experimental results demonstrate that our approach delivers both effectiveness and efficiency.

TCS Journal 2022 Journal Article

Total coloring of recursive maximal planar graphs

  • Yangyang Zhou
  • Dongyang Zhao
  • Mingyuan Ma
  • Jin Xu

The recursive maximal planar graphs can be obtained from K 4, by embedding a 3-vertex in a triangular face continuously. A total k-coloring of a graph G is a coloring of its vertices and edges such that no two adjacent or incident elements receive the same color. The Total Coloring Conjecture, in short, TCC, states that every simple graph G is totally ( Δ + 2 ) -colorable, where Δ is the maximum degree of G. In this paper, we prove that TCC holds for recursive maximal planar graphs, especially, a main class of recursive maximal planar graphs, named (2, 2)-recursive maximal planar graphs, are totally ( Δ + 1 ) -colorable. Moreover, we give linear time algorithms for total coloring of recursive maximal planar graphs and (2, 2)-recursive maximal planar graphs, respectively.

v2026.09.13