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  2. The generalized Kelvin–Voigt model is used to simulate the viscoelastic deformation in a wide range of materials such as concrete, biological tissues, and glassy polymers.
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    The generalized Kelvin–Voigt model is used to simulate the viscoelastic deformation in a wide range of materials such as concrete, biological tissues, and glassy polymers.
    doc.comsol.com/6.1/doc/com.comsol.help.sme/sm…
    The Kelvin-Voigt model represents viscoelastic behavior through the parallel combination of a purely elastic element (spring) and a purely viscous element (dashpot). The spring illustrates the material’s elasticity – its ability to return to its original shape after deformation.
    modern-physics.org/kelvin-voigt-material-model/
    A generalization of the Kelvin–Voigt model that can represent viscoelastic materials whose moduli depend on the mechanical pressure is derived from an implicit constitutive relation in which both the Cauchy stress and the linearized strain appear linearly.
    onlinelibrary.wiley.com/doi/full/10.1002/mma.9417
     
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    Kelvin–Voigt material - Wikipedia

    A Kelvin–Voigt material, also called a Voigt material, is the most simple model viscoelastic material showing typical rubbery properties. It is purely elastic on long timescales (slow deformation), but shows additional resistance to fast deformation. The model was developed independently by the British physicist … See more

    The Kelvin–Voigt model, also called the Voigt model, is represented by a purely viscous damper and purely elastic spring connected in parallel as shown in the picture. See more

    If we suddenly apply some constant stress $${\displaystyle \sigma _{0}}$$ to Kelvin–Voigt material, then the deformations would approach the deformation for the … See more

     
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    The generalized Kelvin–Voigt model is used to simulate viscoelastic deformation in a wide range of materials such as concrete, biological tissues and glassy polymers.

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  11. (PDF) On Kelvin-Voigt model and its generalizations

    Jun 1, 2012 · We consider a generalization of the Kelvin-Voigt model where the elastic part of the Cauchy stress depends non-linearly on the linearized strain and the dissipative part of the Cauchy stress is...

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