Three Fingerprints of Memristor
By Shyam Prasad Adhikari, Maheshwar Prasad Sah, Hyongsuk Kim, Leon Ong Chua. IEEE Transactions on Circuits and Systems Part 1: Regular Papers, 2013
554 citations recorded by the source corpus.
This paper illustrates that for a device to be a memristor it should exhibit three characteristic fingerprints: 1) When driven by a bipolar periodic signal the device must exhibit a “pinched hysteresis loop” in the voltage-current plane, assuming the response is periodic. 2) Starting from some critical frequency, the hysteresis lobe area should decrease monotonically as the excitation frequency increases, and 3) the pinched hysteresis loop should shrink to a single-valued function when the frequency tends to infinity. Examples of memristors exhibiting these three fingerprints, along with non-memristors exhibiting only a subset of these fingerprints are also presented. In addition, two different types of pinched hysteresis loops; the transversal (self-crossing) and the non-transversal (tangential) loops exhibited by memristors are also discussed with its identification criterion.
Subfields: Cellular and Molecular Neuroscience, Cognitive Neuroscience, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/52e477b428245a28aae3c8c4a08bbfb506958e2c
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In Cellular and Molecular Neuroscience
In Cognitive Neuroscience
In Electrical and Electronic Engineering
Citations in the corpus
- Mathematical analysis of memristor through fractal‐fractional differential operators: A numerical study (2020, background): “Adhikari et al. [5] exhibited role of memristors on the basis of three conditions as (i) pinched hysteresis loop when frequency tends to infinity, (ii) critical frequency decreases monotonically when excitation frequency increases and (iii) bipolar periodic signal in the voltage-current is assumed to”
- Chaotic and periodic bursting phenomena in a memristive Wien-bridge oscillator (2016, background): “, the equivalent realization circuit of the memristive diode bridge with LC network is a second-order generalized memristor [28].”
- Everything You Wish to Know About Memristors but Are Afraid to Ask (2015, background): “Numerous examples of pinched hysteresis loops of memristors can be found in [3], [13], [22].”