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Cache-oblivious distribution sort
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Cache-oblivious distribution sort : ウィキペディア英語版
Cache-oblivious distribution sort

The cache-oblivious distribution sort is a comparison-based sorting algorithm. It was introduced in 1999 in the context of the cache oblivious model. In the external memory model, the number of memory transfers it needs to perform a sort of N items on a machine with cache of size Z and cache lines of length L is O(\frac \log_Z N), under the tall cache assumption that Z = \Omega(L^2). This number of memory transfers has been shown to be asymptotically optimal for comparison sorts. This distribution sort also achieves the asymptotically optimal runtime complexity of \Theta(N \log N).
== Algorithm ==


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