A Lower Bound on the Average-Case Complexity of Shellsort
Jiang, Tao · Li, Ming · Vitanyi, Paul
الأصل · EN
We prove a general lower bound on the average-case complexity of Shellsort: the average number of data-movements (and comparisons) made by a p-pass Shellsort for any incremental sequence is Ω(pn¹ ⁺ ¹/ᵖ) for every p. The proof method is an incompressibility argument based on Kolmogorov complexity. Using similar techniques, the average-case complexity of several other sorting algorithms is analyzed.
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