2016
DOI: 10.1002/cta.2186
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Window functions and sigmoidal behaviour of memristive systems

Abstract: A common approach to model memristive systems is to include empirical window functions to describe edge effects and non-linearities in the change of the memristance. We demonstrate that under quite general conditions, each window function can be associated with a sigmoidal curve relating the normalised time-dependent memristance to the time integral of the input. Conversely, this explicit relation allows us to derive window functions suitable for the mesoscopic modelling of memristive systems from a variety of… Show more

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Cited by 24 publications
(18 citation statements)
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“…4. Four-step Procedure to recover the constitutive relation of an Ideal Memristor from any one of its infinitely many Ideal Generic Memristor Siblings [12].…”
Section: Recovering Ideal Memristor From Its Sibling ?mentioning
confidence: 99%
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“…4. Four-step Procedure to recover the constitutive relation of an Ideal Memristor from any one of its infinitely many Ideal Generic Memristor Siblings [12].…”
Section: Recovering Ideal Memristor From Its Sibling ?mentioning
confidence: 99%
“…22, namely, the entire x-axis. It follows that the above memristor is endowed with a continuum of stable (but not asymptotically stable) equilibrium points 12 . We will henceforth call a memristor whose POP coincides with the x-axis as a ContinuumMemory Memristor 13 .…”
Section: Example 93: Pop Of a Continuum-memory Memristormentioning
confidence: 99%
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