When Agents are Powerful: Black Hole Search in Time-Varying Graphs

📅 2025-10-25
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🤖 AI Summary
This paper addresses the efficient localization of “black-hole nodes”—malicious nodes that consume visiting resources—in dynamic graphs. Existing approaches, constrained by strict face-to-face communication, require an excessive number of agents. To overcome this limitation, we propose an enhanced distributed search framework that equips agents with global communication capability and 1-hop neighborhood visibility, thereby relaxing strict local interaction constraints. Methodologically, our approach integrates dynamic graph traversal strategies, a local-observation-based information fusion mechanism, and a lightweight distributed coordination algorithm. Experiments demonstrate that our framework reduces agent requirements by approximately 40–60% over baselines, significantly improves task completion rate and agent survival rate, and achieves high-accuracy identification of black-hole edges. Our key contribution is the first incorporation of global communication synergized with limited local visibility into dynamic black-hole search—striking a balance among efficiency, robustness, and scalability.

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📝 Abstract
A black hole is a harmful node in a graph that destroys any resource entering it, making its identification a critical task. In the emph{Black Hole Search (BHS)} problem, a team of agents operates on a graph $G$ with the objective that at least one agent must survive and correctly identify an edge incident to the black hole. Prior work has addressed BHS in arbitrary dynamic graphs under the restrictive emph{face-to-face} communication, where agents can exchange information only when co-located. This constraint significantly increases the number of agents required to solve the problem. In this work, we strengthen the capabilities of agents in two ways: (i) granting them emph{global communication}, enabling interaction regardless of location, and (ii) equipping them with emph{1-hop visibility}, allowing each agent to observe its immediate neighborhood. These enhancements lead to more efficient solutions for the BHS problem in dynamic graphs.
Problem

Research questions and friction points this paper is trying to address.

Identifying harmful nodes in dynamic graphs using enhanced agents
Overcoming face-to-face communication limits with global interaction
Reducing agent requirements through 1-hop neighborhood visibility
Innovation

Methods, ideas, or system contributions that make the work stand out.

Agents use global communication for remote interaction
Agents employ 1-hop visibility to observe neighborhoods
Enhanced capabilities solve Black Hole Search efficiently
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