Identification of hysteric control influence operators representing smart actuators. I: Formulation (Q1267828)
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scientific article; zbMATH DE number 1210592
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Identification of hysteric control influence operators representing smart actuators. I: Formulation |
scientific article; zbMATH DE number 1210592 |
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Identification of hysteric control influence operators representing smart actuators. I: Formulation (English)
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6 April 2000
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The authors investigate a second order evolution equation in Hilbert space \[ \ddot{w}(t) + A_1(q)\dot{w}(t) + A_0(q)w(t) = [B_\mu(u,f)](t) \] where \(B_\mu(u,f)(t) = P_\mu(u,f)g\), \(g\) is a fixed element and \(P_\mu(u,f)\) is a scalar hysteresis operator. They consider variants of the Preisach model and prove that, for a two-parameter integral of generalized plays, the corresponding identification problem has a solution.
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hysteresis
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shape memory
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Preisach operator
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evolution equation
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identification
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