首页> 外文会议>International Conference on Compilers, Architecture, and Synthesis for Embedded Systems(CASES 2003); 20031030-1101; San Jose,CA(US) >Energy Aware Algorithm Design via Probabilistic Computing: From Algorithms and Models to Moore's Law and Novel (Semiconductor)Devices
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Energy Aware Algorithm Design via Probabilistic Computing: From Algorithms and Models to Moore's Law and Novel (Semiconductor)Devices

机译:通过概率计算的能量感知算法设计:从算法和模型到摩尔定律和新型(半导体)器件

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摘要

With their ever increasing proliferation, concerns of power (or energy) consumption have become significant in the context of the design and as well as the use of computing systems. While devices, computer architecture and the layers of software that reside and execute at higher levels of abstraction (such as operating systems, run-time, compilers and programming languages) all afford opportunities for being energy-aware, the most fundamental limits are truly rooted in the physics of energy consumption - specifically in thermodynamics. Based on this premise, this paper embodies the innovation of models of computing for energy-aware algorithm design and analysis, culminating in establishing, for the first time, the following central thesis of this work: the computational technique referred to as randomization yielding probabilistic algorithms, now ubiquitous to the mathematical theory of algorithm design and analysis, when interpreted as a physical phenomenon through classical statistical thermodynamics with such pioneers as Maxwell, Boltzmann and Gibbs at the helm, leads to energy savings that are proportional to the probability p with which each primitive com- putational step is guaranteed to be correct (or equivalently to the probability of error of (1 — p)).
机译:随着它们的不断增长,在设计以及计算系统的使用中,对功耗(或能源)消耗的关注变得越来越重要。虽然设备,计算机体系结构和驻留在较高抽象层上并执行的软件层(例如操作系统,运行时,编译器和编程语言)都提供了节能意识的机会,但最根本的限制是真正扎根的在能源消耗物理学中-特别是在热力学方面。在此前提下,本文体现了用于能量感知算法设计和分析的计算模型的创新,并最终首次建立了以下工作的中心论题:称为随机化产生概率算法的计算技术,现在已广泛应用于算法设计和分析的数学理论,当通过经典统计热力学将麦克斯韦,玻尔兹曼和吉布斯这样的先驱者解释为一种物理现象时,所导致的节能与每一个概率p成正比原始计算步骤可以保证是正确的(或等价于(1 — p)的错误概率)。

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