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J-Comm: Jacobian-Guided Latent Communication between LLM Agents
Xiangwei Wang, Wei Wang, Sachith Seneviratne, Ken Chen, Yu Xia, Peng Wang, Saman Halgamuge

J-Comm: Jacobian-Guided Latent Communication between LLM Agents

Computer Science & Mathematics Published 2026 Verification Pending

Overview & Synopsis

Latent communication requires both an effective continuous reasoning process and an interface through which an external model can leverage its intermediate computation. We present J-Comm, a framework comprising two core components. First, a training-free Geometric Agreement for Latent Reasoning (GEAR) reweights token candidates over existing model embeddings, which monotonically optimizes geometric consensus among candidate tokens in embedding space at each step. Second, we introduce an H+J (Hidden-and-Jacobian) communication interface that gives the Receiver two complementary views of the Sender's reasoning. The H channel supplies continuous inputs derived from feedback distributions, while the J channel conveys intermediate-state cues in vocabulary-indexed Jacobian-lens coordinates. Intuitively, H provides inputs for the Receiver to reason from, while J offers additional guidance within its computation. The Receiver reconstructs these cues using its own dictionary and injects them into intermediate layers during prefill, enabling communication without sharing key-value caches or requiring identical model widths. In Qwen3-8B to Qwen3-4B communication, J-Comm achieves the highest mean score across seven benchmarks, including 94.80% on MATH500, 54.55% on GPQA-Diamond, 73.33% on AIME2024+2025, and 62.93% success on ALFWorld. Compared with TextMAS, it improves performance by 1.29-8.59 percentage points and reduces generated text tokens by 19.2-74.8%.

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Indexed from repository: arXiv (arxiv.org)
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Document Information

Document Title J-Comm: Jacobian-Guided Latent Communication between LLM Agents
Author / Organization Xiangwei Wang, Wei Wang, Sachith Seneviratne, Ken Chen, Yu Xia, Peng Wang, Saman Halgamuge
Subject & Discipline cs.CL
Categories Computer Science & Mathematics
Publication Year 2026
License / Rights arXiv Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website arXiv (arxiv.org)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-118380
Original Source Link Visit Source Page on arxiv.org »