2022
DOI: 10.3390/app122312424
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An Extreme Learning Machine for the Simulation of Different Hysteretic Behaviors

Abstract: Hysteresis is a non−unique phenomenon known as a multi−valued mapping in different fields of science and engineering. Accurate identification of the hysteretic systems is a crucial step in hysteresis compensation and control. This study proposes a novel approach for simulating hysteresis with various features that combines the extreme learning machine (ELM) and least−squares support vector machine (LS−SVM). First, the hysteresis is converted into a single−valued mapping by deteriorating stop operators, a combi… Show more

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Cited by 3 publications
(2 citation statements)
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“…Dynamic response of structural elements is highly dependent on the history and the response, i.e., force history, and the loading scheme at the moment, i.e., displacement history. The models that can convert such one-to-many mapping system to a one-to-one mapping system are of great importance [25]. Over the last few decades, several models have been developed to describe a certain hysteretic behaviour, including operator-based models, which use mathematical operators to characterize hysteretic response, and differential-equation-based models, where hysteresis is described as a differential equation that captures the dynamics of the system.…”
Section: Prandtl-ishlinski (Pi) Hysteresis Modelmentioning
confidence: 99%
“…Dynamic response of structural elements is highly dependent on the history and the response, i.e., force history, and the loading scheme at the moment, i.e., displacement history. The models that can convert such one-to-many mapping system to a one-to-one mapping system are of great importance [25]. Over the last few decades, several models have been developed to describe a certain hysteretic behaviour, including operator-based models, which use mathematical operators to characterize hysteretic response, and differential-equation-based models, where hysteresis is described as a differential equation that captures the dynamics of the system.…”
Section: Prandtl-ishlinski (Pi) Hysteresis Modelmentioning
confidence: 99%
“…In 2022, Mohammad Noori et al gave a mathematical definition of hysteresis to replace vague notions [8]. In the same year, Qinglin Liu et al compared the viscous damping model with the hysteretic damping model for single-degree-of-freedom systems [9]. After that, the authors performed the calculating analysis from three earthquake data.…”
Section: Introductionmentioning
confidence: 99%