The notions of evadability and strict evadability are defined for a nonlinear differential game with general closed convex terminal set. Sufficient conditions for strict evadability and evadability and a necessary condition for evadability are proved. The results are strengthened for the linear cases, including the heretofore untreated case in which the terminal set is an $(n - 1)$dimensional subspace.
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Jiongmin Yong (1988) studied this question.
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