记忆电阻器
实现(概率)
非线性系统
自然键轨道
拓扑(电路)
集合(抽象数据类型)
计算机科学
比例(比率)
理想(伦理)
电子工程
物理
电气工程
数学
量子力学
工程类
统计
密度泛函理论
程序设计语言
认识论
哲学
作者
Ioannis Messaris,Ronald Tetzlaff,Alon Ascoli,Richard Stanley Williams,Suhas Kumar,Leon Ong Chua
出处
期刊:
日期:2020-09-29
被引量:18
标识
DOI:10.1109/iscas45731.2020.9181036
摘要
In this paper, we propose a new model for practical, nano-scale, NbO2-based Mott memristors, which is based on a thorough analysis performed on a recently presented physics-based model for these devices. Our investigations revealed that the 3D Poole-Frenkel conduction mechanism adopted in the aforementioned model, can be well-approximated by a transport equation in which: a) memristor current is expressed as a linear function of memristor voltage and b) the device memductance is solely dependent on the device temperature which represents the memristor state. The resulting simplified mathematical form of the original differential algebraic equation set is not only more suitable for simulating large-scale, nano-scale NbO2-based memristor circuits, but is also ideal for circuit-theoretic investigations which may allow an in depth understanding of the peculiar nonlinear behaviors of these devices.
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