Graph Reasoning
Overview
Graph reasoning studies how to use entities and their relationships to answer questions, infer missing links, analyze structure, and guide decisions in settings such as knowledge graphs, scene graphs, and social or scientific networks. Approaches include graph neural networks and message passing, symbolic path search, and language-model agents that retrieve, decompose, or execute graph operations with tools. These methods support tasks from multi-hop knowledge-graph question answering to visual navigation and traffic-scene understanding, where explicit structure can make evidence and decisions easier to trace. A central challenge is reliability at scale: performance often falls as graphs or reasoning chains grow, and results depend on how graph information is represented and whether models can execute exact operations rather than merely describe them.
Latest papers
65 papers5 papers in the last four weeks, down 17% on the four weeks before. 0.0% of all new papers.
Navigating Taxonomic Expansions of Entity Sets Driven by Knowledge Bases
linear'' approach does not unveil the richer taxonomic'' structures present in knowledge resources. A recent logic-based framework introduces the notion of an expansion graph: a rooted directed acyclic graph where each node represents a semantic generalization labeled by a logical formula, and edges encode strict semantic inclusion. This structure supports taxonomic expansions of entity sets driven by knowledge bases. Yet, the potentially large size of such graphs may make full materialization impractical in real-world scenarios. To overcome this, we formalize reasoning tasks that check whether two tuples belong to comparable, incomparable, or the same nodes in the graph. Our results show that these tasks are intractable in general, that they remain intractable when the number of input tuples is bounded, and that they become solvable in polynomial time when the descriptions of the entities are small as well. The bounds we establish are tight. This enables local, incremental navigation of expansion graphs, supporting practical applications without requiring full graph construction.