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・ Polyortha bryographa
・ Polyortha bryometalla
・ Polyortha chiriquitana
・ Polyortha chlamydata
・ Polyortha clarkeana
・ Polyortha euchlorana
・ Polyortha evestigana
・ Polyortha glaucotes
・ Polynomial and rational function modeling
・ Polynomial arithmetic
・ Polynomial basis
・ Polynomial chaos
・ Polynomial code
・ Polynomial conjoint measurement
・ Polynomial decomposition
Polynomial delay
・ Polynomial Diophantine equation
・ Polynomial expansion
・ Polynomial function theorems for zeros
・ Polynomial greatest common divisor
・ Polynomial hierarchy
・ Polynomial identity ring
・ Polynomial interpolation
・ Polynomial kernel
・ Polynomial least squares
・ Polynomial lemniscate
・ Polynomial long division
・ Polynomial matrix
・ Polynomial regression
・ Polynomial remainder theorem


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Polynomial delay : ウィキペディア英語版
Polynomial delay
In the analysis of algorithms, an algorithm for listing a large or infinite collection of structures is said to have polynomial delay if the time between the output of any one structure and the next is bounded by a polynomial function of the input size, in the worst case.〔.〕
Polynomial delay implies that the total time used by an algorithm will be polynomial per output item, but is a stronger requirement. This is a desirable property, because it means that any consumer of the stream of outputs will not have to wait idle for a long time from one output to the next. In particular, an algorithm with polynomial delay cannot have a startup phase that takes exponential time before it produces a single output, unlike some algorithms that take polynomial time per output item.〔.〕 Additionally, unlike bounds on the total time, it is a suitable form of analysis even for algorithms that produce an infinite sequence of outputs.
The notion of polynomial delay was first introduced by .
==References==


抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
ウィキペディアで「Polynomial delay」の詳細全文を読む



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