2021
DOI: 10.1002/adfm.202170214
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Metamaterial Design: Decoupling Minimal Surface Metamaterial Properties Through Multi‐Material Hyperbolic Tilings (Adv. Funct. Mater. 30/2021)

Abstract: In article number 2101373, Sebastien J. P. Callens and co‐workers describe a novel parametric approach to designing biphasic metamaterials based on minimal surfaces, which is demonstrated using multi‐material 3D printing. This approach enables independent tuning of the mechanical and mass transport properties, a feature that is highly relevant in multi‐physics applications, such as in metabiomaterials for tissue engineering.

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Cited by 6 publications
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“…At first, we selected a series of 3D objects with convoluted pore distribution from a pool of mathematically defined triple periodic minimal surface structures. This class of geometries is well‐known in the field of tissue engineering, as lattices belonging to this family have been investigated to produce mechanical metamaterials, [ 62 ] to maximize cell seeding in polymeric scaffolds, [ 63 ] and to promote in vivo bone ingrowth in biomaterials‐based implants, [ 64 ] among other applications. Specifically, we selected three lattice structures with interconnected porosity: Schwarz D, Schwarz G, and Schwarz P. [ 65–68 ] At a comparable volume (between 383.17 and 394.25 mm 3 ), these structures show a decrease in surface area to volume ratio (from 2.05 to 1.88 mm −1 ), and decreasing average tortuosity of the porous network (from 1.32 to 1.04) respectively.…”
Section: Resultsmentioning
confidence: 99%
“…At first, we selected a series of 3D objects with convoluted pore distribution from a pool of mathematically defined triple periodic minimal surface structures. This class of geometries is well‐known in the field of tissue engineering, as lattices belonging to this family have been investigated to produce mechanical metamaterials, [ 62 ] to maximize cell seeding in polymeric scaffolds, [ 63 ] and to promote in vivo bone ingrowth in biomaterials‐based implants, [ 64 ] among other applications. Specifically, we selected three lattice structures with interconnected porosity: Schwarz D, Schwarz G, and Schwarz P. [ 65–68 ] At a comparable volume (between 383.17 and 394.25 mm 3 ), these structures show a decrease in surface area to volume ratio (from 2.05 to 1.88 mm −1 ), and decreasing average tortuosity of the porous network (from 1.32 to 1.04) respectively.…”
Section: Resultsmentioning
confidence: 99%
“…The elastic constitutive model of the metastructure can be calculated using the asymptotic homogenization (AH) method, [ 42 ] and the anisotropic index A H is used to evaluate the anisotropy of the structures at different densities (Figure S2, Supporting information). Moreover, the Gibson–Ashby model of two types of gyroid structures is also established, as shown in Figure 1f.…”
Section: Resultsmentioning
confidence: 99%
“…Other potential areas of future studies include active configurations, [ 36 ] which in the context of shell‐based materials may enable the time reconfiguration and activation of topological interfaces by inducing geometrical changes, primarily in the form of curvature. Moreover, multifunctional performance [ 37 ] might be pursued by combining mechanical strength, with dynamic wave control and possibly acoustic functionalities.…”
Section: Discussionmentioning
confidence: 99%