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| Content Provider | IEEE Xplore Digital Library |
|---|---|
| Author | Gyorgy, A. Linder, T. Lugosi, G. |
| Copyright Year | 2006 |
| Description | Author affiliation: Informatics Laboratory, Computer and Automation Research Institute, Hungarian Academy of Sciences, Lágymányosi u. 11, 1111 Budapest, Hungary, Email: gya@szit.bme.hu (Gyorgy, A.) |
| Abstract | The on-line shortest path problem is considered in the bandit setting. Given a weighted directed acyclic graph whose edge weights can change in an arbitrary way, a decision maker has to pick in each round a path between two distinguished vertices, such that the weight of this path, given as the sum of the weights of its composing edges, be as small as possible. The decision maker has only limited information on how the weights of the edges are generated. In particular, the edge weights in the current round are unknown to the decision maker when it chooses a path, and after choosing a path, it learns only the weights of those edges that belong to the chosen path. An algorithm is given whose average cumulative loss in n rounds exceeds that of the best path, matched off-line to the entire sequence of the edge weights, by a quantity that is proportional to 1/√n and depends only polynomially on the number of edges of the graph. The algorithm can be implemented with linear complexity in the number of rounds n and in the number of edges. This result improves earlier algorithms which have performance bounds that either depend exponentially on the number of edges or converge to zero at a slower rate than O(1/√n). |
| Starting Page | 87 |
| Ending Page | 91 |
| File Size | 4623431 |
| Page Count | 5 |
| File Format | |
| ISBN | 142440035X |
| DOI | 10.1109/ITW.2006.1633787 |
| Language | English |
| Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
| Publisher Date | 2006-03-13 |
| Publisher Place | Uruguay |
| Access Restriction | Subscribed |
| Rights Holder | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
| Subject Keyword | Shortest path problem Informatics Laboratories Mathematics Statistics Economic forecasting Automation Prediction algorithms Computational complexity Polynomials |
| Content Type | Text |
| Resource Type | Article |
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