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Lifeng Guo

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2 publications

preprint2026arXiv

SEED: Targeted Data Selection by Weighted Independent Set

Data selection seeks to identify a compact yet informative subset from large-scale training corpora, balancing sample quality against collection diversity. We formulate this problem as a Weighted Independent Set (WIS) on a similarity graph, where nodes represent data samples weighted by influence, and edges connect semantically redundant pairs. This formulation naturally yields subsets that are simultaneously high-quality and diverse. However, two challenges arise in practice: naive node weights fail to distinguish informative signals from gradient noise, and edge construction under heterogeneous domain distributions produces structurally imbalanced graphs that bias selection toward sparse regions. To address these issues, we introduce two principled refinements from a unified graph perspective: (1) \textit{node value calibration} that restricts influence estimation to the bilateral salient subspace to ground node importance in task-relevant signals rather than surface-level statistics; (2) \textit{local scale normalization} that adapts edge thresholds to local neighborhood density, mitigating graph imbalance induced by cross-domain distribution shifts. Together, these components yield a robust and scalable data selection pipeline dubbed SEED. We further construct \texttt{Honeybee-Remake-SEED-200K}, a compact multimodal dataset curated by SEED. Extensive experiments show that SEED consistently outperforms state-of-the-art methods on instruction tuning, visual instruction tuning, and semantic segmentation across diverse model families.

preprint2016arXiv

5-regular oriented graphs with optimum skew energy

Let GG be a simple undirected graph and GσG^σ be the corresponding oriented graph of GG with the orientation σσ. The skew energy of GσG^σ, denoted by εs(Gσ)\varepsilon_s(G^σ), is defined as the sum of the singular values of the skew adjacency matrix S(Gσ)S(G^σ). In 2010, Adiga et al. certified that εs(Gσ)≤nΔ\varepsilon_s(G^σ) \leq n\sqrtΔ, where ΔΔ is the maximum degree of GG of order nn. In this paper, we determine all connected 5-regular oriented graphs of order nn with maximum skew-energy.

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