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A Journal of Russian Academy of Sciences
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IssuesArchive of Issues2024-3pp.1195-1200

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D.V. Georgievskii, "Tensor Nonlinear Viscoelastic Models of the Maxwell Type: Vibration Creep and Ratcheting," Mech. Solids. 59 (3), 1195-1200 (2024)
Year 2024 Volume 59 Number 3 Pages 1195-1200
DOI 10.1134/S0025654423602185
Title Tensor Nonlinear Viscoelastic Models of the Maxwell Type: Vibration Creep and Ratcheting
Author(s) D.V. Georgievskii (Lomonosov Moscow State University, Moscow, Moscow, 119991 Russia; Ishlinsky Institute for Problems in Mechanics, Russian Academy of Sciences, Moscow, 119526 Russia; Moscow Center for Fundamental and Applied Mathemati, Moscow, 119991Russia, georgiev@mech.math.msu.su)
Abstract Some effects of the stress-strain state, such as vibration creep, creep acceleration and ratcheting, observed and studied in the experimental mechanics of a deformable solid, are proposed to be modeled on the basis of constitutive relations implemented in tensor nonlinear viscoelastic models of the Maxwell type. The apparatus of isotropic tensor functions is used, depending on two symmetric tensor arguments. Examples are given of a complex stress state in a tubular sample, when there is a significant disproportionate increase in time of the axial component of deformation under the combined action of constant axial and oscillatory shear loads compared to the case of action of only axial load. The concepts of generalized and combined ratcheting under complex stress conditions are introduced.
Keywords isotropic tensor function, invariant, material function, viscoelasticity, Maxwellian-type medium, vibration creep, ratcheting
Received 18 October 2023Revised 27 October 2023Accepted 30 October 2023
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