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Resistive-switching memory (RRAM) is attracting a widespread interest for its outstanding properties, such as low power, high speed, and good endurance. A crucial concern for RRAM is the current fluctuation, which induces significant broadening of resistance levels in single-bit and multilevel applications. This paper addresses low-frequency fluctuations focusing on $1/f$ and random telegraph noise contributions in intrinsic, i.e., typical, cells. The current fluctuations are studied in both the time and frequency domains, and the analytical models are presented to predict the resistance broadening for different RRAM states. Finally, the resistance dependence of noise and broadening is studied with the support of a 3-D finite-element model. [ABSTRACT FROM AUTHOR]

Noise in resistive switching memory (RRAM) is among the main concerns due to its impact on the reliability of single-bit and multilevel cell devices. Although noise in typical RRAM cells is understood fairly well, the statistics of noise and the presence and impact of statistical tails in the current fluctuation is what mostly affects the RRAM reliability at the array level. This paper addresses current noise in RRAM arrays, focusing on high-resistance state distribution and its broadening with time. We highlight two main contributions to the tail behavior, namely, random walk (RW) and random telegraph noise (RTN) with random start and stop. We provide evidence for a time decay of RW amplitude with time, which we explain by time-dependent stabilization of defects. We finally develop a statistical Monte Carlo model for noise, which is capable of explaining the broadening of the resistance distribution based on a physical description of RW and RTN components. [ABSTRACT FROM AUTHOR]