On scores in tournaments
Author:
Affiliation:
1. Department of Mathematics , Islamia College of Science and Commerce , Srinagar , Kashmir, India
Abstract
Publisher
Walter de Gruyter GmbH
Link
https://www.sciendo.com/pdf/10.2478/ausi-2018-0013
Reference25 articles.
1. [1] P. Avery, Score sequences of oriented graphs, J. Graph Theory, 15, 3 (1991) 251–257. ⇒25710.1002/jgt.3190150303
2. [2] R. A. Brualdi and J. Shen, Landau’s inequalities for tournament scores and a short proof of a Theorem on transitive sub-tournaments, J. Graph Theory, 38 (2001) 244–254. ⇒25810.1002/jgt.10008
3. [3] R. A. Brualdi and J. Shen, Landau’s inequalities for tournament scores and a short proof of a Theorem on transitive sub-tournaments, J. Graph Theory, 38 (2001) 244–254. ⇒25810.1002/jgt.10008
4. [4] J. R. Griggs and K. B. Reid, Landau’s theorem revisited, Australasian J. Combinatorics, 20 (1999) 19–24. ⇒258
5. [5] K. K. Kayibi, M. A. Khan and S. Pirzada, Uniform sampling of khypertournaments, Linear and Multilinear Algebra, 61, 1 (2012) 123–138. ⇒25710.1080/03081087.2012.664771
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