ARTFEED — Contemporary Art Intelligence

Key-Interval A*: A Faster Grid Pathfinding Algorithm

other · 2026-07-29

A new optimal pathfinding algorithm named Key-Interval A* (KIA*) has been introduced for 4-connected grids by researchers. Unlike current techniques that either maintain detailed search states or involve extensive preprocessing, KIA* employs a lightweight preprocessing method to create a compact abstraction of free space at the interval level. It defines free space as maximal contiguous runs of traversable cells (intervals), identifies key intervals that highlight structural boundary changes, and links them via non-key regions. The algorithm conducts an A*-style search on the key-interval graph and reconstructs grid paths from interval chains without needing cell-level local searches. The authors demonstrate KIA*'s completeness and optimality for 4-connected grids. Testing against standard benchmarks indicates that KIA* maintains exact shortest-path lengths and achieves the quickest runtime in seven out of eight benchmarks. The paper can be found on arXiv with the identifier 2607.23393.

Key facts

  • KIA* is a new optimal pathfinding algorithm for 4-connected grids.
  • It uses lightweight preprocessing to create an interval-level abstraction.
  • Free space is represented as maximal contiguous runs of traversable cells (intervals).
  • Key intervals capture structural boundary changes.
  • Non-key regions connect key intervals.
  • The algorithm performs A*-style search on the key-interval graph.
  • KIA* reconstructs grid paths from interval chains without cell-level local search.
  • Completeness and optimality are proven for 4-connected grids.
  • Experiments show KIA* achieves fastest runtime on seven of eight benchmarks.
  • The paper is available on arXiv (2607.23393).

Entities

Institutions

  • arXiv

Sources