Please use this identifier to cite or link to this item:
http://hdl.handle.net/20.500.11861/4326
DC Field | Value | Language |
---|---|---|
dc.contributor.author | Prof. YEUNG Wing Kay, David | en_US |
dc.contributor.author | Zhang, Yingxuan | en_US |
dc.contributor.author | Yeung, Patricia M. | en_US |
dc.date.accessioned | 2017-08-09T08:05:05Z | - |
dc.date.available | 2017-08-09T08:05:05Z | - |
dc.date.issued | 2016 | - |
dc.identifier.citation | International Journal of Mathematical Analysis, 2016, vol. 10(1), pp. 9-14. | en_US |
dc.identifier.issn | 1312-8876 | - |
dc.identifier.uri | http://hdl.handle.net/20.500.11861/4326 | - |
dc.description | Online Access | en_US |
dc.description.abstract | The set of players in a cooperative game may be divided into various coalitions forming partitions with different coalition structures. The well-known Bell (1934) number is used to obtain the number of partitions in a n-person cooperative game. The number of embedded coalitions in a partition is the number of subsets formed in that partition. The total number of embedded coalitions in a n-person game is the sum of the numbers of embedded coalitions in different partitions of the game. This article presents a recursive sequence yielding the total sum of the embedded coalitions from a 1-person game to a n-person game. | en_US |
dc.language.iso | en | en_US |
dc.relation.ispartof | International Journal of Mathematical Analysis | en_US |
dc.title | A recursive sequence of sums of consecutive embedded coalitions | en_US |
dc.type | Peer Reviewed Journal Article | en_US |
dc.identifier.doi | 10.12988/ijma.2016.59227 | - |
crisitem.author.dept | Department of Business Administration | - |
item.fulltext | No Fulltext | - |
Appears in Collections: | Business Administration - Publication |
Page view(s)
162
Last Week
0
0
Last month
checked on Dec 20, 2024
Google ScholarTM
Impact Indices
Altmetric
PlumX
Metrics
Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.