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References
1.
M. Aigner:
Combinatorial Theory
, Springer-Verlag, Berlin (1979).
2.
V. J. Baston and F. A. Bostock: A Continuous Game of Ambush,
Naval Research Logistics
34 645-654 (1987).
3.
V. J. Baston and K. Kikuta: K. An Ambush Game with an Unknown Number of Infiltrators,
Operations Research
52 597-605 (2004).
4.
V. J. Baston and K. Kikuta: An Ambush Game with a Fat Infiltrator,
Operations Research
57
514-519 (2009).
5.
P. J. Cameron:
Combinatorics: Topics, Techniques, Algorithms
, Cambridge University Press,
Cambridge (1994).
6.
A. Y. Garnaev: On a Ruckle Problem in Discrete Games of Ambush,
Naval Research Logistics
44 353-364 (1997).
7.
A. Y. Garnaev:
Search Games and Other Applications of Game Theory
, Springer, London
(2000).
8.
K. T. Lee: On Ruckle's Game of Ambush,
Naval Research Logistics
37 355-363 (1990).
9.
Marshall Hall Jr:
Combinatorial Theory
, Blaisdell, Waltham, MA (1967).
10.
W. H. Ruckle:
Geometric Games and Their Applications
, Pitman, Boston, MA (1983).
11.
W. H. Ruckle: Ambushing Random Walks II; Continuous Models,
Operations Research
29
108-120 (1981).
12.
H. Weyl: Elementary Proof of a Minimax Theorem due to Von Neumann, Contributions to the
Theory of Games, 1 19-25 (1950).
13.
I. D. Woodward: Discretization of the Continuous Ambush Game,
Naval Research Logistics
50 515-529 (2003).
14.
I. D. Woodward: Cable Laying Ambush Games, Ph.D. thesis, University of Southampton
2002.
15.
N. Zoroa, P. Zoroa and M. J. Fernández-Sáez: A Generalisation of Ruckle's Results for an
Ambush Game,
European Journal of Operational Research
119 353-364 (1999).
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