Analysis of the strain misfit between matrix and inclusions in a magnetically tunable composite

A magnetically tunable composite has been elaborated by embedding microparticles of a metamagnetic shape memory alloy on a photo curable resin. The strain misfit between the polymeric matrix and the inclusions has been analysed within Eshelby formalism. Results show the non-appearance of active micr...

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Veröffentlicht in:Mechanics of materials 2021-11, Vol.162, p.104045, Article 104045
Hauptverfasser: Bonifacich, Federico Guillermo, Lambri, Osvaldo Agustín, Lambri, Fernando Daniel, Bozzano, Patricia Beatriz, Recarte, Vicente, Sánchez-Alarcos, Vicente, Pérez-Landazábal, José Ignacio
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Sprache:eng
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Zusammenfassung:A magnetically tunable composite has been elaborated by embedding microparticles of a metamagnetic shape memory alloy on a photo curable resin. The strain misfit between the polymeric matrix and the inclusions has been analysed within Eshelby formalism. Results show the non-appearance of active microcracks at the interfaces where strains are induced by the martensitic transformation in the microparticles. Even though the martensitic transformation is well detected, the values of misfit β coefficient indicate that the matrix accommodates all the stresses induced by the inclusions. A stable surface interaction between particles and matrix is also confirmed during thermal cycles. It is also demonstrated that the damping capacity of the composites can be tuned by combining oscillating strain, fillers content and magnetic field. The proposed model could be applied to analyse the mechanical stability in polymer matrix composites in which fillers undergo a first order transition with volume change and associated deformation. •Tunable composite polymeric based material.•Mechanically stable functional composite polymeric based material.•Composite material with damping capacity controlled by an external magnetic field.•Eshelby formalism indicates that the composite matrix accommodates all the stresses.
ISSN:0167-6636
1872-7743
DOI:10.1016/j.mechmat.2021.104045