- 期刊
Sample Path Large Deviations for Random Compact Sets
並列摘要
We obtain sample path large deviations for random compact sets. The main tool is a result of large deviations on D ([0, 1], B) denoting the space of functions x from [0, 1] to the separable Banach space B with x (0) = 0 that are right-continuous and have the left-hand limits with the uniform metric on the space D ([0, 1], B). And show that Cerf's resultis only a corollary of our main result, and extend to other laws.
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