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Bishop Independence on the Surface of a Square Prism Cover

Bishop Independence on the Surface of a Square Prism

Open Access
|Dec 2021

References

  1. [1] Rudolf Berghammer. “Relational Modelling and Solution of Chessboard Problems”. In: de Swart H. (eds) Relational and Algebraic Methods in Computer Science. Vol. 6663. RAMICS. Springer, Berlin, Heidelberg, 2011, pp. 59–71.
  2. [2] D Chatham. “Independence and Domination on Shogiboard Graphs”. In: Recreational Mathematics Magazine 4(8) (2018), pp. 25–37.
  3. [3] Joe Demaio and William Faust. “Domination and Independence on the Rectangular Torus by Rooks and Bishops”. In: Technical report, Department of Mathematics and Statistics, Kennesaw State University (2009).
  4. [4] Liam Harry Harris et al. “Bishop Independence”. In: British Journal of Mathematics and Computer Science 3(4) (2013), pp. 835–843.10.9734/BJMCS/2013/5760
  5. [5] A. A. Omran. “Domination and Independence in Cubic Chessboard”. In: Engineering and Technology Journal 35(1 Part (B) Scientific) (2017), pp. 68–75.
  6. [6] K S P Sowndarya and Lakshmi Naidu Yendamuri. “Perfect Domination for Bishops, Kings and Rooks Graphs on Square Chessboard”. In: Annals of Pure and Applied Mathematics 18(1) (2018), pp. 59–64.
  7. [7] John J Watkins. Across the Board: the Mathematics of Chessboard Problems. Princeton University Press, 2018.
  8. [8] Akiva Moiseevich Yaglom and Isaak Moiseevich Yaglom. Challenging mathematical problems with elementary solutions. Holden-Day Inc., 1964.
Language: English
Page range: 1 - 12
Published on: Dec 7, 2021
Published by: Ludus Association
In partnership with: Paradigm Publishing Services
Publication frequency: 2 issues per year
Keywords:

© 2021 Liam H. Harris, Stephanie Perkins, Paul A. Roach, published by Ludus Association
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.