估算N+1冗余独立磁盘阵列(RAID)可靠性的简单公式

J. Elerath
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引用次数: 16

摘要

本文开发了一个方程,该方程提供了双磁盘故障(数据丢失)在(N+1)冗余廉价磁盘(RAID)阵列中作为时间函数的预期数量的良好近似值。本文包括该方程的统计基础,由于近似而产生的误差和不准确性的来源,以及其使用的局限性。这个公式很简单,可以用一个手持计算器或基本的电子表格来计算。准确性取决于四个输入分布,其中包括操作失败、操作失败恢复、潜在缺陷和数据清除。失效和恢复分布可能代表非齐次泊松过程,因此不具有恒定的速率。将这些方程的结果与另外两种手工计算方法、高度精确的蒙特卡罗模拟以及由14个驱动器组成的10,000多个RAID组的实际现场数据进行了比较。
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A simple equation for estimating reliability of an N+1 redundant array of independent disks (RAID)
This paper develops an equation that provides a good approximation of the expected number of double-disk failures (data losses) in an (N+1) redundant array of inexpensive disks (RAID) as a function of time. This paper includes the statistical bases for the equation, sources of error and inaccuracies due to approximations, and limitations of its use. The equation is simple and can be evaluated using a hand held calculator or basic spreadsheet. Accuracy depends on four input distributions, which include operational failures, operational failure restorations, latent defects, and data scrubbing. Failure and restoration distributions may represent non-homogeneous Poisson processes and, therefore, not have constant rates. Results of the equations are compared to two other hand calculation methods, to a highly accurate Monte Carlo simulation, and to actual field data for more than 10,000 RAID groups composed of 14 drives.
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Evaluating the impact of Undetected Disk Errors in RAID systems Remote attestation to dynamic system properties: Towards providing complete system integrity evidence Processor reliability enhancement through compiler-directed register file peak temperature reduction Intrusion-tolerant self-healing devices for critical infrastructure protection A simple equation for estimating reliability of an N+1 redundant array of independent disks (RAID)
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