Magneto-viscoelastic laminates in finite shear

This paper presents a comprehensive theoretical framework for modeling magneto-viscoelastic laminates (MVLs) under both finite and infinitesimal strains. The laminate-based approach preserves explicit information about the material's internal structure through the orientation of layers, providing a direct link between microstructural architecture and macroscopic properties. By explicitly considering two distinct viscoelastic phases within the laminate, each with its own internal variable and relaxation time, our model captures the complex dynamic behavior observed in experimental studies. The governing equations are first derived for homogeneous strains, and then specialized to both finite and infinitesimal shearing deformation.

Authors

Publication Details

Journal
International Journal of Non-Linear Mechanics
Published
2025-03-22
DOI
https://doi.org/10.1016/j.ijnonlinmec.2025.105085
Citations
4
Primary Topic
Vibration Control and Rheological Fluids
Type
article
Field-Weighted Citation Impact
3.81

Funders

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article

Magneto-viscoelastic laminates in finite shear

Giuseppe Tomassetti, Jacopo Ciambella, Stephan Rudykh, Matteo Ruggieri
4 citations
International Journal of Non-Linear Mechanics
Vibration Control and Rheological Fluids
3.81
article

Magneto-viscoelastic laminates in finite shear

Giuseppe Tomassetti, Jacopo Ciambella, Stephan Rudykh, Matteo Ruggieri
article en
4 citations

Abstract

This paper presents a comprehensive theoretical framework for modeling magneto-viscoelastic laminates (MVLs) under both finite and infinitesimal strains. The laminate-based approach preserves explicit information about the material's internal structure through the orientation of layers, providing a direct link between microstructural architecture and macroscopic properties. By explicitly considering two distinct viscoelastic phases within the laminate, each with its own internal variable and relaxation time, our model captures the complex dynamic behavior observed in experimental studies. The governing equations are first derived for homogeneous strains, and then specialized to both finite and infinitesimal shearing deformation.

International Journal of Non-Linear MechanicsVol. 175
Istituto Nazionale di Alta Matematica "Francesco Severi", Gruppo Nazionale per la Fisica Matematica
Openalex Percentile: Top 8%
Vibration Control and Rheological Fluids
3.81
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