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Journal articles on the topic 'Topological interlocking materials'

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Author: Grafiati

Published: 10 December 2022

Last updated: 28 January 2023

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1

Gao, Chao, and Josef Kiendl. "Short review on architectured materials with topological interlocking mechanisms." Material Design & Processing Communications 1, no. 1 (January 31, 2019): e31. http://dx.doi.org/10.1002/mdp2.31.

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2

Estrin, Y., A. V. Dyskin, and E. Pasternak. "Topological interlocking as a material design concept." Materials Science and Engineering: C 31, no. 6 (August 2011): 1189–94. http://dx.doi.org/10.1016/j.msec.2010.11.011.

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3

Estrin, Yuri, Vinayak R. Krishnamurthy, and Ergun Akleman. "Design of architectured materials based on topological and geometrical interlocking." Journal of Materials Research and Technology 15 (November 2021): 1165–78. http://dx.doi.org/10.1016/j.jmrt.2021.08.064.

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4

Wakayama, Naohiro, and Koya Shimokawa. "On the Classification of Polyhedral Links." Symmetry 14, no. 8 (August 17, 2022): 1712. http://dx.doi.org/10.3390/sym14081712.

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Knots and links are ubiquitous in chemical systems. Their structure can be responsible for a variety of physical and chemical properties, making them very important in materials development. In this article, we analyze the topological structures of interlocking molecules composed of metal-peptide rings using the concept of polyhedral links. To that end, we discuss the topological classification of alternating polyhedral links.

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5

Dyskin, A. V., Y. Estrin, A. J. Kanel-Belov, and E. Pasternak. "Topological interlocking of platonic solids: A way to new materials and structures." Philosophical Magazine Letters 83, no. 3 (January 2003): 197–203. http://dx.doi.org/10.1080/0950083031000065226.

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6

Huang, Chun, Ling Kang, Nan Zhang, Shangshang Wan, Xiaofeng Zhou, and Jian Zhang. "Bioinspired Interfacial Strengthening Flexible Supercapacitors via Hierarchically Topological Interlocking Strategy." ACS Applied Materials & Interfaces 11, no. 41 (September 19, 2019): 38303–12. http://dx.doi.org/10.1021/acsami.9b12436.

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7

Huss, Jessica C., Sebastian J. Antreich, Jakob Bachmayr, Nannan Xiao, Michaela Eder, Johannes Konnerth, and Notburga Gierlinger. "Topological Interlocking and Geometric Stiffening as Complementary Strategies for Strong Plant Shells." Advanced Materials 34, no. 2 (January 2022): 2109489. http://dx.doi.org/10.1002/adma.202109489.

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8

Huss, Jessica C., Sebastian J. Antreich, Jakob Bachmayr, Nannan Xiao, Michaela Eder, Johannes Konnerth, and Notburga Gierlinger. "Topological Interlocking and Geometric Stiffening as Complementary Strategies for Strong Plant Shells." Advanced Materials 32, no. 48 (October 20, 2020): 2004519. http://dx.doi.org/10.1002/adma.202004519.

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9

Stumpf, Martin, Xiaomeng Fan, Jonas Biggemann, Peter Greil, and Tobias Fey. "Topological interlocking and damage mechanisms in periodic Ti2AlC-Al building block composites." Journal of the European Ceramic Society 39, no. 6 (June 2019): 2003–9. http://dx.doi.org/10.1016/j.jeurceramsoc.2019.01.047.

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10

You, Yang, Wei Li Peng, Pu Xie, Min Zhi Rong, Ming Qiu Zhang, and Dong Liu. "Topological rearrangement-derived homogeneous polymer networks capable of reversibly interlocking: From phantom to reality and beyond." Materials Today 33 (March 2020): 45–55. http://dx.doi.org/10.1016/j.mattod.2019.09.005.

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11

Yang, Wen, Jian Xiong, Li-Jia Feng, Chong Pei, and Lin-Zhi Wu. "Fabrication and mechanical properties of three-dimensional enhanced lattice truss sandwich structures." Journal of Sandwich Structures & Materials 22, no. 5 (July 24, 2018): 1594–611. http://dx.doi.org/10.1177/1099636218789602.

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Topological-reinforcement and material-strengthening were used and employed to improve the mechanical properties of lattice truss sandwich structures. This new type of three-dimensional aluminum alloy lattice truss (named enhanced lattice truss) sandwich structure, with a relative density ranging from 1.7% to 4.7%, was designed and fabricated by interlocking and vacuum-brazing method. The out-of-plane compression and shear properties of the enhanced lattice truss sandwich structures (both as-brazed and age-hardened cores) were experimentally and analytically investigated. Good correlations between analytical predictions and experiment results were achieved. Experimental results showed that the mechanical properties of the enhanced lattice truss cores were sensitive to the unit-cell size and parent-alloy properties (i.e. inelastic buckling and tangential modulus). The compressive and shear characteristics of enhanced lattice truss sandwich structures were discussed and found superior to competing lattice truss structures in low density area (0.046–0.124 g/cm3) of material property charts. The combination of topological-reinforcement and material-strengthening provided a way to achieve lightweight sandwich structures with high specific strengths and low densities.

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12

Huss, Jessica C., Sebastian J. Antreich, Jakob Bachmayr, Nannan Xiao, Michaela Eder, Johannes Konnerth, and Notburga Gierlinger. "In a Nutshell: Topological Interlocking and Geometric Stiffening as Complementary Strategies for Strong Plant Shells (Adv. Mater. 48/2020)." Advanced Materials 32, no. 48 (December 2020): 2070363. http://dx.doi.org/10.1002/adma.202070363.

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13

PERALTA, C., A. MELATOS, M. GIACOBELLO, and A. OOI. "Superfluid spherical Couette flow." Journal of Fluid Mechanics 609 (July 31, 2008): 221–74. http://dx.doi.org/10.1017/s002211200800236x.

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We solve numerically for the first time the two-fluid Hall–Vinen–Bekarevich–Khalatnikov (HVBK) equations for an He-II-like superfluid contained in a differentially rotating spherical shell, generalizing previous simulations of viscous spherical Couette flow (SCF) and superfluid Taylor–Couette flow. The simulations are conducted for Reynolds numbers in the range 1 × 102≤Re≤3 × 104, rotational shear 0.1≤ΔΩ/Ω≤0.3, and dimensionless gap widths 0.2≤δ≤0.5. The system tends towards a stationary but unsteady state, where the torque oscillates persistently, with amplitude and period determined by δ and ΔΩ/Ω. In axisymmetric superfluid SCF, the number of meridional circulation cells multiplies as Re increases, and their shapes become more complex, especially in the superfluid component, with multiple secondary cells arising for Re > 103. The torque exerted by the normal component is approximately three times greater in a superfluid with anisotropic Hall–Vinen (HV) mutual friction than in a classical viscous fluid or a superfluid with isotropic Gorter–Mellink (GM) mutual friction. HV mutual friction also tends to ‘pinch’ meridional circulation cells more than GM mutual friction. The boundary condition on the superfluid component, whether no slip or perfect slip, does not affect the large-scale structure of the flow appreciably, but it does alter the cores of the circulation cells, especially at lower Re. As Re increases, and after initial transients die away, the mutual friction force dominates the vortex tension, and the streamlines of the superfluid and normal fluid components increasingly resemble each other. In non-axisymmetric superfluid SCF, three-dimensional vortex structures are classified according to topological invariants. For misaligned spheres, the flow is focal throughout most of its volume, except for thread-like zones where it is strain-dominated near the equator (inviscid component) and poles (viscous component). A wedge-shaped isosurface of vorticity rotates around the equator at roughly the rotation period. For a freely precessing outer sphere, the flow is equally strain- and vorticity-dominated throughout its volume. Unstable focus/contracting points are slightly more common than stable node/saddle/saddle points in the viscous component, but not in the inviscid component. Isosurfaces of positive and negative vorticity form interlocking poloidal ribbons (viscous component) or toroidal tongues (inviscid component) which attach and detach at roughly the rotation period.

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14

Khandelwal, S., T. Siegmund, R. J. Cipra, and J. S. Bolton. "Adaptive mechanical properties of topologically interlocking material systems." Smart Materials and Structures 24, no. 4 (March 10, 2015): 045037. http://dx.doi.org/10.1088/0964-1726/24/4/045037.

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15

Mirkhalaf, Mohammad, Tao Zhou, and Francois Barthelat. "Simultaneous improvements of strength and toughness in topologically interlocked ceramics." Proceedings of the National Academy of Sciences 115, no. 37 (August 23, 2018): 9128–33. http://dx.doi.org/10.1073/pnas.1807272115.

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Topologically interlocked materials (TIMs) are an emerging class of architectured materials based on stiff building blocks of well-controlled geometries which can slide, rotate, or interlock collectively providing a wealth of tunable mechanisms, precise structural properties, and functionalities. TIMs are typically 10 times more impact resistant than their monolithic form, but this improvement usually comes at the expense of strength. Here we used 3D printing and replica casting to explore 15 designs of architectured ceramic panels based on platonic shapes and their truncated versions. We tested the panels in quasi-static and impact conditions with stereoimaging, image correlation, and 3D reconstruction to monitor the displacements and rotations of individual blocks. We report a design based on octahedral blocks which is not only tougher (50×) but also stronger (1.2×) than monolithic plates of the same material. This result suggests that there is no upper bound for strength and toughness in TIMs, unveiling their tremendous potential as structural and multifunctional materials. Based on our experiments, we propose a nondimensional “interlocking parameter” which could guide the exploration of future architectured systems.

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16

Kuipers, Tim, Renbo Su, Jun Wu, and Charlie C. L. Wang. "ITIL: Interlaced Topologically Interlocking Lattice for continuous dual-material extrusion." Additive Manufacturing 50 (February 2022): 102495. http://dx.doi.org/10.1016/j.addma.2021.102495.

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17

Rezaee Javan, Anooshe, Hamed Seifi, Xiaoshan Lin, and Yi Min Xie. "Mechanical behaviour of composite structures made of topologically interlocking concrete bricks with soft interfaces." Materials & Design 186 (January 2020): 108347. http://dx.doi.org/10.1016/j.matdes.2019.108347.

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18

Hussey, Blake, Peyman Nikaeen, Matthew D. Dixon, Moulero Akobi, Ahmed Khattab, Lianjun Cheng, Zongxing Wang, Junru Li, Tian He, and Pengfei Zhang. "Light-weight/defect-tolerant topologically self-interlocking polymeric structure by fused deposition modeling." Composites Part B: Engineering 183 (February 2020): 107700. http://dx.doi.org/10.1016/j.compositesb.2019.107700.

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19

Estrin, Yuri, Arcady Dyskin, Elena Pasternak, and Stephan Schaare. "Topological Interlocking in Design of Structures and Materials." MRS Proceedings 1188 (2009). http://dx.doi.org/10.1557/proc-1188-ll05-06.

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AbstractSince its introduction in 2001 [1], the concept of topological interlocking has advanced to reasonable maturity, and various research groups have now adopted it as a promising avenue for developing novel structures and materials with unusual mechanical properties. In this paper, we review the known geometries of building blocks and their arrangements that permit topological interlocking. Their properties relating to stiffness, fracture resistance and damping are discussed on the basis of experimental evidence and modeling results. An outlook to prospective engineering applications is also given.

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20

Tessmann, Oliver, and Andrea Rossi. "Geometry as Interface: Parametric and Combinatorial Topological Interlocking Assemblies." Journal of Applied Mechanics 86, no. 11 (September 17, 2019). http://dx.doi.org/10.1115/1.4044606.

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Abstract This article summarizes a series of interconnected researches exploring the potential of applying topological interlocking methodologies to the field of architectural design and fabrication. Specifically, it describes two concurrent approaches to design with interlocking units: the first relying on parametric design logics and mass-customized fabrication processes and the second implementing discrete combinatorial processes for both design and fabrication using modular units. We first outline the historical background of combinatorial thinking in architectural computing and describe the emergence of computational design and digital fabrication. We further present the recent evolution of a combinatorial design paradigm, which challenges the acquired parametric design methodologies in computational architecture research. We then present our research in the field of topological interlocking, focusing on a parametric design approach. We further describe implications of a shift from parametric to combinatorial design logics in architecture. Finally, we present the transition of the topological interlocking research from parametric to combinational logics. In these three sections, we describe design and fabrication methodologies for both approaches and evaluate the potentials and limitations of both. We present recent work in the development of software for combinatorial design within caad software, and its first application is to design topological interlocking systems. We conclude by outlining the future research directions and possibilities of integration between parametric and combinatorial processes in design, fabrication, and assembly of interlocking systems.

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21

Lecci, Francesca, Cecilia Mazzoli, Cristiana Bartolomei, and Riccardo Gulli. "Design of Flat Vaults with Topological Interlocking Solids." Nexus Network Journal, December 19, 2020. http://dx.doi.org/10.1007/s00004-020-00541-w.

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AbstractThis paper investigates the principles that regulate complex stereotomic constructions as a starting point for the design of a new two-dimensional floor structure based on the principles of TIM (Topological Interlocking Materials). These interlocking systems use an assembly of identical Platonic solids which, due to the mutual bearing between adjacent units and the presence of a global peripheral constraint, lock together to form pure geometric shapes. This type of structure offers several advantages such as a high energy dissipation capacity and tolerance towards localised failure, which has made it a popular research topic over the last 30 years. The current research project includes a case study of an assembly of interlocking cubes to create a “flat vault”. The resulting vault design features a striking appearance and its geometry may be manipulated to achieve different two-dimensional solutions, provided certain geometric conditions necessary for the stability of the system are followed.

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22

Schapira, Yaron, Leon Chernin, and Igor Shufrin. "Blast energy absorption in topological interlocking elastic columns." Mechanics of Advanced Materials and Structures, October 6, 2022, 1–13. http://dx.doi.org/10.1080/15376494.2022.2127038.

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23

Short, M., and T. Siegmund. "Scaling, Growth, and Size Effects on the Mechanical Behavior of a Topologically Interlocking Material Based on Tetrahedra Elements." Journal of Applied Mechanics 86, no. 11 (September 17, 2019). http://dx.doi.org/10.1115/1.4044025.

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AbstractThe present study is concerned with the deformation response of an architectured material system, i.e., a 2D-material system created by the topological interlocking assembly of polyhedra. Following the analogy of granular crystals, the internal load transfer is considered along well-defined force networks, and internal equivalent truss structures are used to describe the deformation response. Closed-form relationships for stiffness, strength, and toughness of the topologically interlocked material system are presented. The model is validated relative to direct numerical simulation results. The topologically interlocked material system characteristics are compared with those of monolithic plates. The architectured material system outperforms equivalent size monolithic plates in terms of toughness for nearly all possible ratios of modulus to the strength of the material used to make the building blocks and plate, respectively. In addition, topologically interlocked material systems are shown to provide better strength characteristics than a monolithic system for low strength solids.

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