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Chih-Chung Liu

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3 publications

preprint2026arXiv

VL-SAM-v3: Memory-Guided Visual Priors for Open-World Object Detection

Open-world object detection aims to localize and recognize objects beyond a fixed closed-set label space. It is commonly divided into two categories, i.e., open-vocabulary detection, which assumes a predefined category list at test time, and open-ended detection, which requires generating candidate categories during the inference. Existing methods rely primarily on coarse textual semantics and parametric knowledge, which often provide insufficient visual evidence for fine-grained appearance variation, rare categories, and cluttered scenes. In this paper, we propose VL-SAM-v3, a unified framework that augments open-world detection with retrieval-grounded external visual memory. Specifically, once candidate categories are available, VL-SAM-v3 retrieves relevant visual prototypes from a non-parametric memory bank and transforms them into two complementary visual priors, i.e., sparse priors for instance-level spatial anchoring and dense priors for class-aware local context. These priors are integrated with the original detection prompts via Memory-Guided Prompt Refinement, enabling a shared retrieval-and-refinement mechanism that supports open-vocabulary and open-ended inference. Extensive zero-shot experiments on LVIS show that VL-SAM-v3 consistently improves detection performance under both open-vocabulary and open-ended inference, with particularly strong gains on rare categories. Moreover, experiments with a stronger open-vocabulary detector (i.e., SAM3) validate the generality of the proposed retrieval-and-refinement mechanism.

preprint2014arXiv

Dynamics of Abelian Vortices Without Common Zeros in the Adiabatic Limit

On a smooth line bundle LL over a compact Kähler Riemann surface ΣΣ, we study the family of vortex equations with a parameter ss. For each s∈[1,∞]s \in [1,\infty], we invoke techniques in \cite{Br} by turning the ss-vortex equation into an ss-dependent elliptic partial differential equation, studied in \cite{kw}, providing an explicit moduli space description of the space of gauge classes of solutions. We are particularly interested in the bijective correspondence between the open subset of vortices without common zeros and the space of holomorphic maps. For each ss, the correspondence is uniquely determined by a smooth function usu_s on ΣΣ, and we confirm its convergent behaviors as s→∞s \to \infty. Our results prove a conjecture posed by Baptista in \cite{Ba}, stating that the ss-dependent correspondence is an isometry between the open subsets when s=∞s=\infty, with L2L^2 metrics appropriately defined.

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