Incremental heuristic search algorithms combine both incremental and heuristic search to speed up searches of sequences of similar search problems, which is important in domains that are only incompletely known or change dynamically.[1] Incremental search has been studied at least since the late 1960s. Incremental search algorithms reuse information from previous searches to speed up the current search and solve search problems potentially much faster than solving them repeatedly from scratch.[2] Similarly, heuristic search has also been studied at least since the late 1960s.
Heuristic search algorithms, often based on A*, use heuristic knowledge in the form of approximations of the goal distances to focus the search and solve search problems potentially much faster than uninformed search algorithms.[3] The resulting search problems, sometimes called dynamic path planning problems, are graph search problems where paths have to be found repeatedly because the topology of the graph, its edge costs, the start vertex or the goal vertices change over time.[4]
So far, three main classes of incremental heuristic search algorithms have been developed:
- The first class restarts A* at the point where its current search deviates from the previous one (example: Fringe Saving A*[5]).
- The second class updates the h-values (heuristic, i.e. approximate distance to goal) from the previous search during the current search to make them more informed (example: Generalized Adaptive A*[6]).
- The third class updates the g-values (distance from start) from the previous search during the current search to correct them when necessary, which can be interpreted as transforming the A* search tree from the previous search into the A* search tree for the current search (examples: Lifelong Planning A*,[7] D*,[8] D* Lite[9]).
All three classes of incremental heuristic search algorithms are different from other replanning algorithms, such as planning by analogy, in that their plan quality does not deteriorate with the number of replanning episodes.
YouTube Encyclopedic
-
1/3Views:187 4308 9432 234
-
Hill Climbing Algorithm & Artificial Intelligence - Computerphile
-
Grad Course in AI (#5): Constraint Satisfaction
-
Heuristic Approach to problem-solving advanced Qns11
Transcription
Applications
Incremental heuristic search has been extensively used in robotics, where a larger number of path planning systems are based on either D* (typically earlier systems) or D* Lite (current systems), two different incremental heuristic search algorithms.
References
- ^ S. Koenig, M. Likhachev, Y. Liu and D. Furcy. Incremental Heuristic Search in Artificial Intelligence. Artificial Intelligence Magazine, 25(2), 99-112, 2004.
- ^ N. Deo and C. Pang. Shortest-path algorithms: Taxonomy and Annotation. Networks 14, 275–323, 1984.
- ^ P. Hart, N. Nilsson and B. Raphael, A Formal Basis for the Heuristic Determination of Minimum Cost Paths, IEEE Trans. Syst. Science and Cybernetics, SSC-4(2), 100-107, 1968.
- ^ N. Deo and C. Pang. Shortest-path algorithms: Taxonomy and Annotation. Networks 14, 275–323, 1984.
- ^ X. Sun and S. Koenig. The Fringe-Saving A* Search Algorithm - A Feasibility Study. In Proceedings of the International Joint Conference on Artificial Intelligence (IJCAI), 2391-2397, 2007.
- ^ X. Sun, S. Koenig and W. Yeoh. Generalized Adaptive A*. In Proceedings of the International Joint Conference on Autonomous Agents and Multiagent Systems (AAMAS), 469-476, 2008.
- ^ S. Koenig, M. Likhachev and D. Furcy. Lifelong Planning A*. Artificial Intelligence, 155, (1-2), 93-146, 2004.
- ^ 6. A. Stentz. The Focussed D* Algorithm for Real-Time Replanning. Proceedings of the International Joint Conference on Artificial Intelligence, 1652–1659, 1995.
- ^ S. Koenig and M. Likhachev. Fast Replanning for Navigation in Unknown Terrain. Transactions on Robotics, 21, (3), 354-363, 2005.
External links
This page was last edited on 27 February 2023, at 23:44