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Antonio Rinaldi

Researcher at ENEA

Publications -  69
Citations -  2028

Antonio Rinaldi is an academic researcher from ENEA. The author has contributed to research in topics: Damage mechanics & Nanowire. The author has an hindex of 25, co-authored 64 publications receiving 1814 citations. Previous affiliations of Antonio Rinaldi include Arizona State University & University of L'Aquila.

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Engineering materials and biology to boost performance of microbial fuel cells: a critical review

TL;DR: In this paper, the authors outline the current perspective about microbial fuel cells (MFCs) by focusing on the recent major advances in the areas of materials and engineering, and highlight the promising devices to address sustainability concerns both in terrestrial and space applications.
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Multiscale three-dimensional scaffolds for soft tissue engineering via multimodal electrospinning

TL;DR: A novel (scalable) electrospinning process was developed to fabricate bio-inspired multiscale three-dimensional scaffolds endowed with a controlled multimodal distribution of fiber diameters and geared towards soft tissue engineering.
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Sample-size effects in the yield behavior of nanocrystalline nickel

TL;DR: In the case of nanocrystalline nickel pillars, for which there is a fixed microstructural length scale set by the grain size, the smaller is still stronger.
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Criticality of the biological and physical stimuli array inducing resident cardiac stem cell determination.

TL;DR: The present study demonstrates that the differentiation of cardiac progenitor cells to cardiomyocytes does not occur when cells are challenged with soluble growth factors alone, but requires strictly controlled procedures for the isolation of a progenitors cell population and the artifactual recreation of a microenvironment critically featured by a fine‐tuned combination of specific biological and physical factors.
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Statistical damage theory of 2D lattices : Energetics and physical foundations of damage parameter

TL;DR: In this article, the authors present an in-depth analysis of two-dimensional disordered lattices of statistical damage mechanics for the study of quasi-brittle materials and demonstrate that the introduction of a new defect in the microstructure produces a perturbation of the microscopic random fields according to a principle of maximum energy dissipation.