2021
DOI: 10.1109/led.2021.3094765
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Sub-Nanosecond Pulses Enable Partial Reset for Analog Phase Change Memory

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Cited by 11 publications
(8 citation statements)
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“…Figure b shows that the drift coefficient has an appreciable temperature-dependence, increasing as T amb increases, whereas the voltage-dependence is much less pronounced. This result is consistent with other reports in the literature. , Furthermore, higher initial resistance results in a higher drift coefficient. ,, This helps explain some anomalies in Figure b for which the drift coefficient is not higher at higher temperatures. For example, the drift coefficient at 80 K appears to be higher than the coefficient at 110 K for positive bias.…”
Section: Resultssupporting
confidence: 93%
“…Figure b shows that the drift coefficient has an appreciable temperature-dependence, increasing as T amb increases, whereas the voltage-dependence is much less pronounced. This result is consistent with other reports in the literature. , Furthermore, higher initial resistance results in a higher drift coefficient. ,, This helps explain some anomalies in Figure b for which the drift coefficient is not higher at higher temperatures. For example, the drift coefficient at 80 K appears to be higher than the coefficient at 110 K for positive bias.…”
Section: Resultssupporting
confidence: 93%
“…Reproduced with permission. [ 79 ] Copyright 2021, IEEE. e) Synaptic weight modulation in (GeTe/Sb 2 Te 3 ) 16 iPCM by applying LTP (70 ns, 0.6 V) and LTD (70 ns, 1.8 V) pulses.…”
Section: Synaptic Devices For Neuromorphic Computingmentioning
confidence: 99%
“…proposed a method to precisely control the melt volume by applying electric pulses shorter than the thermal time constant (τ th ) that is the time required for the critical volume of a phase‐change material to reach its melting point. [ 79 ] By applying identical 0.4 ns pulses to the confined‐type PCM, they achieved an on/off ratio of ≈20×, 50 states of gradual LTD within a partial reset regime (Figure 4d). Linearity can also be improved by limiting the phase‐change volume.…”
Section: Synaptic Devices For Neuromorphic Computingmentioning
confidence: 99%
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“…[33,36] According to this theory, the decrease in the final resistance after the subsequent bias pulse upon a stimulus can be described by its history of cluster-size redistribution. In the cases of the primed state [40] or partially crystallized states, [41] they can be described by their enhanced degree of medium-range order or crystallization, respectively, compared to the disordered network structure of the amorphous state that fluctuates locally after excitations. From the point of view of the kinetic theory of nucleation, this corresponds to the case that, in response to a temperature change, the cluster population of the melt-quenched amorphous state n am (the blue lines in Figure 2c,d) evolves gradually to the steady-state cluster-size distribution for the primed state n p (t) (the green line in Figure 2c), to the one for partially crystallized states n pc,i (t), n pc,ii (t), and n pc,iii (t) (the green lines in Figure 2c,d), and finally to n c,ss (for the fully crystallized state) at an increased temperature.…”
Section: Resultsmentioning
confidence: 99%