Problem
This year features the $k$-Path problem of finding a path of length $k$ in a graph. For definitions, format specification, and literature, see Problem Specification. See also the IPEC’26 Announcement Slides.

Timeline
- September 2026: Announcement of the challenge and tracks ✅
- October 2026: Definition of input and output formats, tiny test set, and verifier ✅
- January 2027: Release of public instances and details about the benchmark
- April 2027: Submission via optil.io opens
- Early July 2027: Final submission deadline
- Mid-July 2027: Solver review phase
- End of July 2027: Announcement of results
Tracks
The challenge features three distinct tracks:
- an “exact unweighted” track – output the largest integer $k$ in an undirected unweighted graph $G$ such that $G$ contains a $k$-path together with the path as a witness.
- an “exact weighted” track – output a $k$-path of maximum weight for a given $k$ in a weighted directed graph.
- a “heuristic” track – output a valid lower bound for the maximum path length in an undirected unweighted graph, computed within a reasonable time limit, and a path witnessing the lower bound.
Zulip
Join us on Zulip for discussions and updates.
Program Committee
- Juha Harviainen (University of Helsinki, Finland)
- André Schidler (University of Freiburg, Germany)
- Frank Sommer (University of Jena, Germany)