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Ugo Andreaus

Researcher at Sapienza University of Rome

Publications -  97
Citations -  4766

Ugo Andreaus is an academic researcher from Sapienza University of Rome. The author has contributed to research in topics: Beam (structure) & Nonlinear system. The author has an hindex of 35, co-authored 96 publications receiving 3994 citations.

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At the origins and in the vanguard of peridynamics, non-local and higher-gradient continuum mechanics: An underestimated and still topical contribution of Gabrio Piola

TL;DR: Gabrio Piola's scientific papers have been underestimated in mathematical physics literature as mentioned in this paper, but a careful reading of them proves that they are original, deep and far-reaching, and even even...
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At the origins and in the vanguard of peri-dynamics, non-local and higher gradient continuum mechanics. An underestimated and still topical contribution of Gabrio Piola

TL;DR: In this paper, the authors show that non-local and higher gradient continuum mechanics was conceived already in Piola's works and explain the reasons of the unfortunate circumstance which caused the erasure of the memory of this aspect of Piola contribution.
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Pantographic metamaterials: an example of mathematically driven design and of its technological challenges

TL;DR: P pantographic metamaterials undergo very large deformations while remaining in the elastic regime, are very tough in resisting to damage phenomena, and exhibit robust macroscopic mechanical behavior with respect to minor changes in their microstructure and micromechanical properties.
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Advances in pantographic structures: design, manufacturing, models, experiments and image analyses

Francesco dell’Isola, +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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Non-linear dynamics of a cracked cantilever beam under harmonic excitation

TL;DR: In this article, a cantilever beam with an asymmetric edge crack subjected to a harmonic forcing at the tip is considered as a plane problem and is solved by using two-dimensional finite elements; the behaviour of the breathing crack is simulated as a frictionless contact problem.