M
Massimiliano Gei
Researcher at Cardiff University
Publications - 75
Citations - 1645
Massimiliano Gei is an academic researcher from Cardiff University. The author has contributed to research in topics: Dielectric & Dielectric elastomers. The author has an hindex of 20, co-authored 67 publications receiving 1331 citations. Previous affiliations of Massimiliano Gei include University of Trieste & University of Trento.
Papers
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Standards for dielectric elastomer transducers
Federico Carpi,Iain A. Anderson,Siegfried Bauer,Gabriele Frediani,Giuseppe Carmine Gallone,Massimiliano Gei,Christian Graaf,Claire Jean-Mistral,William Kaal,Guggi Kofod,Matthias Kollosche,Roy D. Kornbluh,Benny Lassen,Marc Matysek,Silvain Michel,Stephan Nowak,Benjamin M. O'Brien,Qibing Pei,Ron Pelrine,Björn Rechenbach,Samuel Rosset,Herbert Shea +21 more
TL;DR: In this article, the authors present standardized methods for material characterisation, device testing and performance measurement for dielectric elastomer transducers, which are intended to have a general scope and a broad applicability to different material types and device configurations.
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Instabilities in multilayered soft dielectrics
Katia Bertoldi,Massimiliano Gei +1 more
TL;DR: In this paper, the authors investigated the influence of electromechanical finite deformations on the stability of multilayered soft dielectrics under plane-strain conditions, and provided a detailed picture of the different possible failure modes.
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Transformation elastodynamics and cloaking for flexural waves
Daniel Colquitt,Daniel Colquitt,Michele Brun,Michele Brun,Massimiliano Gei,Alexander Movchan,Natalia V. Movchan,Ian S. Jones +7 more
TL;DR: In this article, a broadband square cloak for flexural waves is proposed, which employs a regularised push-out transformation, and a physical configuration involving a perturbation of an interference pattern generated by two coherent sources is presented.
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Band-gap shift and defect-induced annihilation in prestressed elastic structures
TL;DR: In this paper, a constructive algorithm for controlling the stop bands and hence filtering properties and resonance modes for a class of elastic periodic structures via prestress incorporated into the model through the coefficients in the corresponding governing equations was proposed.
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The stress concentration near a rigid line inclusion in a prestressed, elastic material. Part I. Full-field solution and asymptotics
TL;DR: In this paper, a full-field solution is obtained solving the Riemann-Hilbert problem for symmetric incremental loading at infinity (while for shear deformation the stiffener leaves the ambient field unperturbed).