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- Q7454786 subject Q6585116.
- Q7454786 subject Q7452041.
- Q7454786 abstract "In order-theoretic mathematics, a series-parallel partial order is a partially ordered set built up from smaller series-parallel partial orders by two simple composition operations.The series-parallel partial orders may be characterized as the N-free finite partial orders; they have order dimension at most two. They include weak orders and the reachability relationship in directed trees and directed series-parallel graphs. The comparability graphs of series-parallel partial orders are cographs.Series-parallel partial orders have been applied in job shop scheduling, machine learning of event sequencing in time series data, transmission sequencing of multimedia data, and throughput maximization in dataflow programming.Series-parallel partial orders have also been called multitrees; however, that name is ambiguous: multitrees also refer to partial orders with no four-element diamond suborder and to other structures formed from multiple trees.".
- Q7454786 thumbnail Series-parallel_partial_order.svg?width=300.
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- Q7454786 wikiPageWikiLink Q7452041.
- Q7454786 wikiPageWikiLink Q7454787.
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- Q7454786 wikiPageWikiLink Q901446.
- Q7454786 comment "In order-theoretic mathematics, a series-parallel partial order is a partially ordered set built up from smaller series-parallel partial orders by two simple composition operations.The series-parallel partial orders may be characterized as the N-free finite partial orders; they have order dimension at most two. They include weak orders and the reachability relationship in directed trees and directed series-parallel graphs.".
- Q7454786 label "Series-parallel partial order".
- Q7454786 depiction Series-parallel_partial_order.svg.
