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一个基于孙子定理的素数存储系统方案 被引量:3

A Prime Memory System Scheme Based on the Chinese Remainder Theoremc
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摘要 基于孙子定理,本文提出一个素数存储系统方案。该方案既不浪费存储空间,且为实现本系统仅需计算"dmodp",而无需计算商。因此,本系统是一高效存储方案。 Memory access conflict in a parallel memory system can cause performance degradation in effective memory bandwidth. Prime memory system scheme is designed to reduce memory access conflicts in parallel memory systems. A prime memory system scheme with implementation method of its address generation is proposed.The scheme wastes no memory space and only the 'd mod p' computation is needed without the necessity of quotient computation in its address generation.
出处 《计算机研究与发展》 EI CSCD 北大核心 1995年第5期1-7,共7页 Journal of Computer Research and Development
关键词 并行处理 素数存储系统 并行存储器 parallel memory system prime memory system the Chinese remainder theorem.
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参考文献3

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  • 2高庆狮,Vector Supercomputer Architecture,1984年
  • 3高庆狮,1959年

同被引文献84

  • 1高振斌,万红星,陈禾,韩月秋.超长可变点数FFT处理器设计与实现[J].电讯技术,2005,45(4):92-96. 被引量:5
  • 2傅忠传,陈红松,崔刚,杨孝宗.处理器容错技术研究与展望[J].计算机研究与发展,2007,44(1):154-160. 被引量:36
  • 3Premkishore Shivakumar, Michael Kistler. Modeling the Effect of Technology Trends on the Soft Error Rate of Combinational Logic[C]// Proceedings of the 2002 International Conference on Dependable Systems and Networks. 2002.
  • 4Subhasish Mitra , Edward J. Mccluskey.Whieh concurrent error detection scheme to choose [C]// International Test Conference. 2000: 985-994.
  • 5Mukherjee Shubu. Architecture Design for Soft Errors[M]. Burlington: Morgan Kaufmann Publishers, 2008.
  • 6Edward J. Ossi. Soft-Error Mitigation At The Architecture-Level Using Berger Codes For Error Detection[D]. Nashville: Vanderbilt University, 2011.
  • 7U. Sparmann, S. M. Reddy. On the Effectiveness of Residue Code Checking for Parallel Two's Complement Multipliers[C]// Proc. 24th Fault Tolerant Computing Symposium, Austin Texas. June 1994.
  • 8I.A. Noufal, M. Nicolaidis. A CAD Framework for Generating Self-Checking Multipliers Based on Residue Codes[C]// Proc.Design, Automation and Test in Europe Conf and Exhibition 99. 1999: 122-129.
  • 9Daniel Lipetz, Eric Schwarz. Self-Checking in Current Floating-Point Units[C]// 20th IEEE Symposium on Computer Arithmetic. 2011.
  • 10Steve Bostian. Rachet up reliability for mission-critical applications[M]. Intel~ Instruction Replay Technology.

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