首页> 外文会议>2011 IEEE Computer Society Annual Symposium on VLSI >Design and Complexity Analysis of Reed Solomon Code Algorithm for Advanced RAID System in Quaternary Domain
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Design and Complexity Analysis of Reed Solomon Code Algorithm for Advanced RAID System in Quaternary Domain

机译:第四纪高级RAID系统Reed Solomon码算法的设计和复杂性分析

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The complexity of programmable logic design has increased ever since its conception because of the increased focus on seamless integration of design creation. Interconnections, which occupy 60 to 90% of the chip area, play a vital role in deciding the power and delay in such designs. Hence there is an increased focus on Multi-Valued Logic, because of its inherent ability to reduce the number of interconnections. In this paper, we present the design of (n=15, k=13) Reed Solomon code algorithm for advanced Redundant Array of Independent Disks (RAID) system in quaternary domain, to tolerate multiple disk failures. We present two designs to implement the algorithm on a FPGA- a heterogeneous design consisting of quaternary and binary circuits, a complete quaternary design. The first design performs all computations using only binary EX-OR gates. This design requires more EX-OR operations than the binary counterpart. This number is a function of the generator polynomial used for encoding. The second design based on quaternary look-up tables is efficient and can be easily implemented. The look-up tables are in turn based on quaternary multiplexers that can be further optimized by reducing the feature size.
机译:自从构思之初以来,可编程逻辑设计的复杂性就增加了,这是因为对设计创建的无缝集成越来越关注。互连占据芯片面积的60%到90%,在决定这种设计的功耗和延迟方面起着至关重要的作用。因此,由于它具有减少互连数量的固有能力,因此越来越多地关注多值逻辑。在本文中,我们针对四元域中的高级独立磁盘冗余阵列(RAID)系统,提出了(n = 15,k = 13)Reed Solomon代码算法的设计,以容忍多个磁盘故障。我们提出了两种在FPGA上实现算法的设计-由四元和二进制电路组成的异构设计,一个完整的四元设计。第一种设计仅使用二进制EX-OR门执行所有计算。该设计比二进制设计需要更多的EX-OR操作。该数字是用于编码的生成多项式的函数。基于四级查找表的第二种设计是高效的,并且可以轻松实现。查找表又基于四元多路复用器,可以通过减小特征尺寸来进一步优化。

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