Counting linear extension majority cycles in partially ordered sets on up to 13 elements
- Author
- Karel De Loof (UGent) , Bernard De Baets (UGent) and Hans De Meyer (UGent)
- Organization
- Keywords
- Linear extension, Linear extension majority cycle, Partially ordered set, Mutual rank probability, PROPORTIONAL TRANSITIVITY, POSET, RANKING, PROBABILITIES, PAIRS
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Citation
Please use this url to cite or link to this publication: http://hdl.handle.net/1854/LU-874503
- MLA
- De Loof, Karel, Bernard De Baets, and Hans De Meyer. “Counting Linear Extension Majority Cycles in Partially Ordered Sets on up to 13 Elements.” COMPUTERS & MATHEMATICS WITH APPLICATIONS 59.4 (2010): 1541–1547. Print.
- APA
- De Loof, K., De Baets, B., & De Meyer, H. (2010). Counting linear extension majority cycles in partially ordered sets on up to 13 elements. COMPUTERS & MATHEMATICS WITH APPLICATIONS, 59(4), 1541–1547.
- Chicago author-date
- De Loof, Karel, Bernard De Baets, and Hans De Meyer. 2010. “Counting Linear Extension Majority Cycles in Partially Ordered Sets on up to 13 Elements.” Computers & Mathematics with Applications 59 (4): 1541–1547.
- Chicago author-date (all authors)
- De Loof, Karel, Bernard De Baets, and Hans De Meyer. 2010. “Counting Linear Extension Majority Cycles in Partially Ordered Sets on up to 13 Elements.” Computers & Mathematics with Applications 59 (4): 1541–1547.
- Vancouver
- 1.De Loof K, De Baets B, De Meyer H. Counting linear extension majority cycles in partially ordered sets on up to 13 elements. COMPUTERS & MATHEMATICS WITH APPLICATIONS. 2010;59(4):1541–7.
- IEEE
- [1]K. De Loof, B. De Baets, and H. De Meyer, “Counting linear extension majority cycles in partially ordered sets on up to 13 elements,” COMPUTERS & MATHEMATICS WITH APPLICATIONS, vol. 59, no. 4, pp. 1541–1547, 2010.
@article{874503,
author = {{De Loof, Karel and De Baets, Bernard and De Meyer, Hans}},
issn = {{0898-1221}},
journal = {{COMPUTERS & MATHEMATICS WITH APPLICATIONS}},
keywords = {{Linear extension,Linear extension majority cycle,Partially ordered set,Mutual rank probability,PROPORTIONAL TRANSITIVITY,POSET,RANKING,PROBABILITIES,PAIRS}},
language = {{eng}},
number = {{4}},
pages = {{1541--1547}},
title = {{Counting linear extension majority cycles in partially ordered sets on up to 13 elements}},
url = {{http://dx.doi.org/10.1016/j.camwa.2009.12.021}},
volume = {{59}},
year = {{2010}},
}
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