1989
DOI: 10.1109/12.30852
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On the fractal dimension of computer programs and its application to the prediction of the cache miss ratio

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Cited by 65 publications
(42 citation statements)
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“…MRRL-NSL yields a warmup that is two orders of magnitude smaller than MRRL, see Table 2 which represents the (geometric) average warmup length reduction. The reduction factor increases with increasing K% values because of the fact that the number of unique references within a set of n computer address references grows sublinear with n (Kobayashi and MacDougall, 1989;Thiébaut, 1989). Note that the speedup of MRRL-NSL over MRRL is obtained without sacrificing accuracy.…”
Section: Methodsmentioning
confidence: 90%
“…MRRL-NSL yields a warmup that is two orders of magnitude smaller than MRRL, see Table 2 which represents the (geometric) average warmup length reduction. The reduction factor increases with increasing K% values because of the fact that the number of unique references within a set of n computer address references grows sublinear with n (Kobayashi and MacDougall, 1989;Thiébaut, 1989). Note that the speedup of MRRL-NSL over MRRL is obtained without sacrificing accuracy.…”
Section: Methodsmentioning
confidence: 90%
“…This and other metrics and models were discussed at length in Section 6.2. For example, the fractal model by Thiébaut et al [682,683] tends to produce better locality, because it models the jumps between successive addresses using a heavy-tailed distribution, so most of them are very small. In addition, Phalke and Gopinath suggest a model based on inter-reference gaps for temporal locality [547].…”
Section: Memory Behaviormentioning
confidence: 99%
“…To get a self-similar fractal, the jumps from one address to the next must be scale invariant. This is achieved by using a (power-law) Pareto distribution [682,683]. Thus most of the jumps will be small, leading to nearby addresses.…”
Section: Fractal Modelmentioning
confidence: 99%
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