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Temporal Connectivity: Coping with Foreseen and Unforeseen Delays

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arxiv 2201.05011 v1 pith:5C5AFSWW submitted 2022-01-13 cs.DS

classification cs.DS
keywords delaysconnectionimportantlatternetworktemporaltrainsadvance
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Consider planning a trip in a train network. In contrast to, say, a road network, the edges are temporal, i.e., they are only available at certain times. Another important difficulty is that trains, unfortunately, sometimes get delayed. This is especially bad if it causes one to miss subsequent trains. The best way to prepare against this is to have a connection that is robust to some number of (small) delays. An important factor in determining the robustness of a connection is how far in advance delays are announced. We give polynomial-time algorithms for the two extreme cases: delays known before departure and delays occurring without prior warning (the latter leading to a two-player game scenario). Interestingly, in the latter case, we show that the problem becomes PSPACE-complete if the itinerary is demanded to be a path.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Better late, then? The hardness of choosing delays to meet passenger demands in temporal graphs

    cs.DS 2025-01 reject novelty 7.0 of 10

    The paper defines the DelayBetter problem in temporal graphs, gives polynomial algorithms for fixed-route and tree cases, gives an FPT algorithm parameterized by feedback edge set and passengers, and proves NP-complet...

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