
doi: 10.1137/1114088
Summary: The following zero-sum game is considered. Two persons are observing a trajectory of a Wiener process in a bounded closed region \(E\) with absorbing boundary in a Euclidean \(n\)-space. One of the players may interrupt the process in a closed region \(E_1\) the other in \(E_2\). If the process is stopped in a point \(x\), then the first player pays to the second one payment \(g(x)\). The existence of the payoff function and minimax strategies is proved.
2-person games, operations research
2-person games, operations research
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