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Bela Gipp

ACL 2026×3SIGIR 2026推理可解释性多模态智能体与工具效率与系统
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0 一作 · 4 篇 · ACL 2026 / SIGIR 2026

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2026 顶会论文

4
作者位次 #6/6ACL 2026Poster· Natural Language Processing

ALDEN : Reinforcement Learning for Active Navigation and Evidence Gathering in Long Documents

Tianyu Yang · Terry Ruas · Yijun Tian · Jan Philip Wahle · Daniel Kurzawe · Bela Gipp

摘要

While Vision–language models (VLMs) interpret text-rich images effectively, they struggle with reasoning across long, multi-page documents. We present \textbf{A} ctive \mathbf{L} ong \mathbf{D} ocum \mathbf{E} nt \mathbf{N} avigation (ALDEN), a multi-turn reinforcement learning framework that fin...

多模态推理可解释性OpenReview 项目页
作者位次 #5/5ACL 2026Workshop· Natural Language Processing

Multi-Agent Reasoning Improves Compute Efficiency: P areto-Optimal Test-Time Scaling

Florian Valentin Wunderlich · Lars Benedikt Kaesberg · Jan Philip Wahle · Terry Ruas · Bela Gipp

摘要

Advances in inference methods have enabled language models to improve their predictions without additional training. These methods often prioritize raw performance over cost-effective compute usage. However, computational efficiency is key for real-world applications with resource constraints. We...

推理智能体与工具效率与系统OpenReview 项目页
作者位次 #4/4ACL 2026Findings· Findings of ACL

Who Watches the Watchmen? Humans Disagree With Translation Metrics on Unseen Domains

Finn Schmidt · Jan Philip Wahle · Terry Ruas · Bela Gipp

摘要

Automatic evaluation metrics are central to the development of machine translation systems, yet their robustness under domain shift remains unclear. Most metrics are developed on the Workshop on Machine Translation (WMT) benchmarks, raising concerns about their robustness to unseen domains. Prior...

评测与基准社会与人本数据与预训练OpenReview 项目页
作者位次 #7/7SIGIR 2026Oral· Information Retrieval (Full)

Aspect-Aware Content-Based Recommendations for Mathematical Research Papers

Ankit Satpute · André Greiner-Petter · Noah Gießing · Olaf Teschke · Moritz Schubotz · Akiko Aizawa · Bela Gipp

摘要

Content-based research paper recommendation (CbRPR) has seen advances in computer science and biomedicine, but remains unexplored for mathematics, where paper relatedness is more conceptual than explicit textual or citation-based similarity. Mathematics papers may be connected through shared proo...

检索与知识推理可解释性OpenReview

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