Simon R. Eugster

Dr. Simon R. Eugster

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Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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25 June 2019 in Continuum Mechanics and Thermodynamics
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Journal Article
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FDFrancesco Dell’isola
Francesco Dell’isola
PSPierre Seppecher
Pierre Seppecher
MSMario Spagnuolo
Mario Spagnuolo
EBEmilio Barchiesi
Emilio Barchiesi
FHFrançois Hild
François Hild
THTasawar Hayat
Tasawar Hayat

26 December 2019 in Mathematics and Mechanics of Solids
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Journal Article
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EBEmilio Barchiesi
Emilio Barchiesi
SESimon R. Eugster
Simon R. Eugster
FDFrancesco Dell’isola
Francesco Dell’isola
FHFrançois Hild
François Hild
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. On a discrete level, a pantographic beam is a periodic arrangement of cells and looks like an expanding barrier. The materialization of a bi-pantographic fabric made from polyamide was achieved by additive manufacturing techniques. Starting from a discrete spring system, the deformation energy of the corresponding continuum is derived for large strains by asymptotic homogenization. The obtained energy depends on the second gradient of the deformation through the rate of change in orientation and stretch of material lines directed along the pantographic beams. Displacement-controlled bias extension tests were performed on rectangular prototypes for total elastic extension up to 25%. Force–displacement measurements complemented by local digital image correlation analyses were used to fit the continuum model achieving excellent agreement.

5 March 2022 in Mathematics and Mechanics of Solids
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Journal Article
Open access
FDFrancesco Dell’iSola
Francesco Dell’iSola
SESimon R. Eugster
Simon R. Eugster
FRFedele Roberto
Fedele Roberto
PSPierre Seppecher
Pierre Seppecher
In this paper, we represent second-gradient internal work functionals in Lagrangian (referential) and Eulerian (spatial) descriptions, and we deduce the corresponding expressions for the Piola transformations of stress and double-stress tensors and of external forces and double-forces. We also derive, in both the Eulerian and Lagrangian description, the expression of surface and edge contact interactions (which include forces and double-forces) for second-gradient continua in terms of the normal and the curvature of contact boundary surfaces and edge shapes.

29 April 2018 in Continuum Mechanics and Thermodynamics
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UAUgo Andreaus
Ugo Andreaus
MSMario Spagnuolo
Mario Spagnuolo
TLTomasz Lekszycki
Tomasz Lekszycki
SESimon R. Eugster
Simon R. Eugster

22 April 2019 in Mathematics and Mechanics of Complex Systems
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SESimon R. Eugster
Simon R. Eugster
FDFrancesco Dell’iSola
Francesco Dell’iSola
DSDavid Steigmann
David Steigmann

16 August 2019 in Zeitschrift für angewandte Mathematik und Physik
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EBEmilio Barchiesi
Emilio Barchiesi
SESimon R. Eugster
Simon R. Eugster
LPLuca Placidi
Luca Placidi
FDFrancesco Dell’isola
Francesco Dell’isola