Modeling and yield estimation of SRAM sub-system for different capacities subjected to parametric variations

Pulkit Sharma, Anil Kumar Gundu, M. Hashmi
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引用次数: 2

Abstract

Process variations have become a major challenge with the advancement in CMOS technologies. The performance of memory sub-systems such as Static Random Access Memory (SRAMs) is heavily dependent on these variations. Also, the VLSI industry requires the SRAM bit cell to qualify in the order of less than 0.1ppb to achieve higher Yield (Y). This paper proposes an efficient qualitative statistical analysis and Yield estimation method of SRAM sub-system which considers deviations due to variations in process parameters in bit line differential and input offset of sense amplifier (SA) all together. The Yield of SRAM is predicted for different capacities of SRAM array by developing a statistical model of memory sub-system in 65nm bulk CMOS technology. For the sub-system with 64 bit cells, it is estimated that the probability of failure is 4.802 ∗ 10−13 in a read cycle of frequency 1GHz. Furthermore, the probability of failure for 8MB capacity is 5.035 ∗ 10−7 while for 2GB capacity it increases to 1.289 ∗ 10−5. It is also observed that as the load on one SA per column is doubled, the probability of failure of memory slice increases by 70%. The proposed technique estimates the Yield(Y) for SRAM array to be more than 99.9999.
参数变化下不同容量SRAM子系统的建模与成品率估计
随着CMOS技术的进步,工艺变化已经成为一个主要的挑战。诸如静态随机存取存储器(sram)等内存子系统的性能严重依赖于这些变化。此外,VLSI行业要求SRAM位单元在小于0.1ppb的量级上合格,以获得更高的良率(Y)。本文提出了一种有效的SRAM子系统定性统计分析和良率估计方法,该方法同时考虑了位线差分和感测放大器(SA)输入偏置的工艺参数变化所导致的偏差。通过建立65nm块体CMOS技术存储子系统的统计模型,预测了不同容量SRAM阵列的SRAM产率。对于具有64位单元的子系统,估计在频率为1GHz的读取周期内的故障概率为4.802 * 10−13。此外,8MB容量的失败概率为5.035 * 10−7,而2GB容量的失败概率增加到1.289 * 10−5。还可以观察到,当每列上一个SA的负载增加一倍时,内存片故障的概率增加了70%。该技术估计SRAM阵列的良率(Y)大于99.9999。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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