S
Simon R. Eugster
Researcher at University of Stuttgart
Publications - 54
Citations - 988
Simon R. Eugster is an academic researcher from University of Stuttgart. The author has contributed to research in topics: Finite element method & Beam (structure). The author has an hindex of 11, co-authored 43 publications receiving 637 citations. Previous affiliations of Simon R. Eugster include University of L'Aquila & ETH Zurich.
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Journal ArticleDOI
Advances in pantographic structures: design, manufacturing, models, experiments and image analyses
Francesco dell’Isola,Pierre Seppecher,Mario Spagnuolo,Mario Spagnuolo,Emilio Barchiesi,Emilio Barchiesi,François Hild,Tomasz Lekszycki,Ivan Giorgio,Ivan Giorgio,Luca Placidi,Ugo Andreaus,Massimo Cuomo,Simon R. Eugster,Aron Pfaff,Klaus Hoschke,Ralph Langkemper,Emilio Turco,Rizacan Sarikaya,Aviral Misra,Michele De Angelo,Francesco D’Annibale,Amine Bouterf,Xavier Pinelli,Anil Misra,Boris Desmorat,Boris Desmorat,Marek Pawlikowski,Corinne Dupuy,Daria Scerrato,Patrice Peyre,Marco Laudato,Luca Manzari,Peter Göransson,Christian Hesch,Sofia Hesch,P. Franciosi,Justin Dirrenberger,Florian Maurin,Zacharias Vangelatos,Costas P. Grigoropoulos,Vasileia Melissinaki,Maria Farsari,Wolfgang H. Müller,Bilen Emek Abali,Christian Liebold,Gregor Ganzosch,Philip G. Harrison,Rafał Drobnicki,Rafał Drobnicki,Leonid A. Igumnov,Faris Alzahrani,Tasawar Hayat +52 more
TL;DR: An organic scheme of the whole process of design, fabrication, experiments, models, models and image analyses of pantographic metamaterials is presented.
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A Ritz approach for the static analysis of planar pantographic structures modeled with nonlinear Euler–Bernoulli beams
Ugo Andreaus,Mario Spagnuolo,Mario Spagnuolo,Tomasz Lekszycki,Tomasz Lekszycki,Tomasz Lekszycki,Simon R. Eugster +6 more
TL;DR: In this paper, a finite element discrete model based on a continuous Euler-Bernoulli beam for modeling the fibers composing the pantographic sheet is presented, which takes into account large displacements, rotations and deformations.
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Large in-plane elastic deformations of bi-pantographic fabrics: asymptotic homogenization and experimental validation
TL;DR: Bi-pantographic fabrics are composed of two families of pantographic beams and correspond to a class of architectured materials that are described in plane as second-gradient 2D continua.
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Director‐based beam finite elements relying on the geometrically exact beam theory formulated in skew coordinates
TL;DR: In this article, a new beam finite element formulation for geometrically exact beams is proposed, which exhibits drastically improved numerical performance when compared with the previously developed director-based formulations.
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Continuum theory for mechanical metamaterials with a cubic lattice substructure
TL;DR: In this paper, a three-dimensional continuum theory for fibrous mechanical metamaterials is proposed, in which the fibers are assumed to be spatial Kirchhoff rods whose mechanical response is controlled by a deformation field and a rotation field.