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Amdahl's law in the context of heterogeneous many-core systems – a survey

机译:Amdahl在异构许多核心系统背景下的法律 - 调查

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For over 50 years, Amdahl's Law has been the hallmark model for reasoning about performance bounds for homogeneous parallel computing resources. As heterogeneous, many-core parallel resources continue to permeate into the modern server and embedded domains, there has been growing interest in promulgating realistic extensions and assumptions in keeping with newer use cases. This study aims to provide a comprehensive review of the purviews and insights provided by the extensive body of work related to Amdahl's law to date, focusing on computation speedup. The authors show that a significant portion of these studies has looked into analysing the scalability of the model considering both workload and system heterogeneity in real-world applications. The focus has been to improve the definition and semantic power of the two key parameters in the original model: the parallel fraction (f) and the computation capability improvement index (n). More recently, researchers have shown normal-form and multi-fraction extensions that can account for wider ranges of heterogeneity, validated on many-core systems running realistic workloads. Speedup models from Amdahl's law onwards have seen a wide range of uses, such as the optimisation of system execution, and these uses are even more important with the advent of the heterogeneous many-core era.
机译:50多年来,Amdahl的法律一直是标志性模型,了解同质并行计算资源的性能范围。作为异构的,许多核心并行资源继续渗透到现代服务器和嵌入式域中,对颁布的现实扩展和假设越来越感兴趣,以便与更新的使用情况保持一致。本研究旨在全面审查与Amdahl定律有关的广泛工作所提供的Purviews和见解,专注于计算加速。作者表明,这些研究的重要部分研究了考虑到实际应用中的工作量和系统异质性模型的可扩展性。重点是提高原始模型中的两个关键参数的定义和语义功率:并联分数(f)和计算能力改进索引(n)。最近,研究人员已经显示了正常形式和多数分数扩展,可以考虑更广泛的异质性范围,验证在运行现实工作量的许多核心系统上。来自Amdahl的法律的加速模型从而看到了广泛的用途,例如系统执行的优化,并且这些用途与异构许多核心时代的出现更重要。

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