首页> 外文期刊>Electron Device Letters, IEEE >Cycle-to-Cycle Intrinsic RESET Statistics in ${rm HfO}_{2}$-Based Unipolar RRAM Devices
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Cycle-to-Cycle Intrinsic RESET Statistics in ${rm HfO}_{2}$-Based Unipolar RRAM Devices

机译:基于 $ {rm HfO} _ {2} $ 的单极性RRAM器件中的逐周期固有RESET统计信息

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The statistics of the RESET voltage $(V_{rm RESET})$ and the RESET current $(I_{rm RESET})$ of ${rm Pt}/{rm HfO}_{2}/{rm Pt}$ resistive random access memory (RRAM) devices operated under unipolar mode are analyzed. The experimental results show that both the distributions of $I_{rm RESET}$ and $V_{rm RESET}$ are strongly influenced by the distribution of initial resistance in the ON state $(R_{rm ON})$, which is related to the size of the conductive filament (CF) before RESET. By screening the statistical data into different resistance ranges, both the distributions of $I_{rm RESET}$ and $V_{rm RESET}$ are shown to be compatible with a Weibull model. Contrary to previous reports for NiO-based RRAM, the Weibull slopes of the $I_{rm RESET}$ and $V_{rm RESET}$ are demonstrated to be independent of $R_{rm ON}$. This is an indication that the RESET point, defined in this letter as the point of maximum current, corresponds to the initial phase of CF dissolution. On the other hand, given that the scale factor of the $V_{rm RESET}$ distribution $(V_{rm RESET63%})$ is roughly independent of $R_{rm ON}$, the scale factor of the $I_{rm RESET}$ $(I_{rm RESET63%})$ is inversely proportional to $R_{rm ON}$. This is analogous to what was found in NiO-based RRAM and it is consistent with the thermal dissolution model of RESET. Our results highlight the intrinsic link between the SET and RESET statistics and the need for controlling the variation of ON-state resistance to reduce the variability of the RESET voltage and current.
机译:RESET电压 $(V_ {rm RESET})$ 和RESET current $(I_ {rm RESET})$ $ {rm Pt} / {分析了在单极性模式下运行的rm HfO} _ {2} / {rm Pt} $ 电阻型随机存取存储器(RRAM)器件。实验结果表明,<公式公式类型=“ inline”> $ I_ {rm RESET} $ 和<公式公式类型=“ inline”> < tex Notation =“ TeX”> $ V_ {rm RESET} $ 在接通状态下受到初始电阻分布的强烈影响 $(R_ {rm ON})$ ,与RESET之前导电丝(CF)的尺寸有关。通过将统计数据筛选到不同的电阻范围内, $ I_ {rm RESET} $ $ V_ {rm RESET} $ 与Weibull模型兼容。与以前的基于NiO的RRAM的报告相反,<公式公式类型=“ inline”> $ I_ {rm RESET} $ 和<公式公式的Weibull斜率已证明=“ inline”> $ V_ {rm RESET} $ 独立于 $ R_ {rm ON} $ 。这表明在此字母中定义为最大电流的RESET点对应于CF溶解的初始阶段。另一方面,假定 $ V_ {rm RESET} $ 分布的比例因子 $(V_ {rm RESET63%})$ 大致独立于 $ R_ {rm ON} $ $ I_ {rm RESET} $ 的比例因子公式> $(I_ {rm RESET63%})$ $ R_ {rm ON} $ 。这类似于在基于NiO的RRAM中发现的情况,并且与RESET的热溶解模型一致。我们的结果强调了SET和RESET统计之间的内在联系,以及控制导通状态电阻变化以减少RESET电压和电流变化的需求。

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