Relevant bibliographies by topics / Topological interlocking materials

Academic literature on the topic 'Topological interlocking materials'

Author: Grafiati
Published: 10 December 2022
Last updated: 28 January 2023

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Journal articles on the topic "Topological interlocking materials"

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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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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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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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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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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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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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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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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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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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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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Dissertations / Theses on the topic "Topological interlocking materials"

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Khor, Han Chuan. "Mechanical and structural properties of interlocking assemblies." University of Western Australia. School of Civil and Resource Engineering, 2008. http://theses.library.uwa.edu.au/adt-WU2009.0026.

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A novel way to ensure stability of mortarless structures – topological interlocking – is examined. In this type of interlocking the overall shape and arrangement of the building blocks are chosen in such a way that the movement of each block is prevented by its neighbours. (The methodological roots of topological interlocking can be found in two ancient structures: the arch and the dry stone wall.) The topological interlocking proper is achieved by two types of blocks: simple convex forms such as the Platonic solids (tetrahedron, cube, octahedron, dodecahedron and icosahedron) that allow plate-like assemblies and specially engineered shapes of the block surfaces that also allow assembling corners. An important example of the latter – so-called Osteomorphic block – is the main object of this research with some insight being provided by numerical modelling of plates assembled from tetrahedra and cubes in the interlocking position. The main structural feature of the interlocking assemblies is the need of the peripheral constraint (for the Osteomorphic blocks this requirement can be relaxed to uni-directional constraint) to keep their integrity. We studied the least visible constraint structure – internal pre-stressed cables which run through pre-fabricated holes in Osteomorphic blocks. It is shown that the pre-stressed steel cables can provide the necessary constraint force without creating appreciable residual stresses in the cables, however the points of connection of the cables are the weakest points and need special treatment. The main mechanical feature of the interlocking structures is the absence of block bonding. As a result, the blocks have a certain freedom of translational and rotational movement (within the kinematic constraints of the assembly) and their contacts have reduced shear stresses which hampers fracture propagation from one block to another. These features pre-determine the specific ways the interlocking assemblies behave under mechanical and dynamic impacts. These were studied in this project and the following results are reported. As the blocks in the interlocking structure are not connected, the main issue is the bearing capacity. The study of the least favourable, central point loading in the direction normal to the structure shows elevated large-scale fracture toughness (resistance to fracture propagation). However when the central force imposes considerable bending the generated tensile membrane stresses assist fracturing of the loaded block. Prevention of bending considerably enhances the strength therefore the most efficient application of the interlocking structures would be in protective coatings and covers. Furthermore, proper selection of the material properties and the interface friction can increase the system overall strength and bearing capacity. The results of the computer simulations suggest that both Young’s modulus and the friction coefficient are the key parameters whose increase improves the bearing capacity of topologically interlocking assemblies.
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(11184507), Kyle Patrick Mahoney. "Mechanics of Architectured Tubes." Thesis, 2021.

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Architectured material systems offer the ability to control a system's response through the spatial arrangement of material. Material may be connected by discrete linkages or segmented by discrete cuts in such a system. This thesis serves as an investigation of the deformation and load response of architectured material systems in tubular configurations. Specifically, segmented tubes composed of interlocking building blocks and corrugated tubes formed from thin sheets of material are of interest.
Interlocking, segmented tubes, or topologically interlocking material (TIM) tubes, are considered as assemblies of convex polyhedra. Multiple aspect ratios of tubes are considered with identical building block size. The load response to diametral indentation is obtained by finite element analysis and experimentation on additively manufactured tubes. Finite element models consider both an idealized scenario, where contacts between building blocks are stiff, and a realistic scenario, where there are much softer contacts between building blocks and a limit on shear stresses due to friction at contact interfaces. The mechanics of the deformation of TIM tubes are quantified by stress distributions and energies obtained from finite element models. It was found that interlocking between building blocks grants segmented systems increased stiffness, strength, and toughness. The response of TIM tubes varied with tube aspect ratio and contact conditions between blocks. An analysis of thrust-lines in the assembly with finite element results led to the formulation of a model to predict the load response of interlocking, segmented tubes. This model was found to fit idealized FE-model results, and, with the addition of slip between building blocks to the model, experiment results.
Corrugated tubes are considered to be formed from stacks of sheet metal plies. Corrugations are formed one-by-one with a high-pressure fluid and forming machinery. The manufacturing process of these tubes is recreated in a finite element model. With this manufacturing model, the as-formed geometry and residual stress and strain profile of the tube are obtained. Finite element models of corrugated tube loading are created such that their initial state is the result of the manufacturing model. The response of corrugated tubes can then be investigated under the consideration of effects from manufacturing. Including the effects from manufacturing was found to influence the corrugated tube stiffness and yield force. Altering the ply thickness used to form tubes was also found to influence the corrugated tube stiffness. Certain fatigue failure locations were only predicted when including the effects from manufacturing in finite element simulations. Thus, the effects from manufacturing a corrugated tube were found to play a significant role in the tube's load response and failure.
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Book chapters on the topic "Topological interlocking materials"

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Dyskin, A. V., Yuri Estrin, and E. Pasternak. "Topological Interlocking Materials." In Architectured Materials in Nature and Engineering, 23–49. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-11942-3_2.

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Dyskin, Arcady, Elena Pasternak, and Yuri Estrin. "Topological Interlocking as a Design Principle Forhybrid Materials." In PRICM, 1525–34. Hoboken, NJ, USA: John Wiley & Sons, Inc., 2013. http://dx.doi.org/10.1002/9781118792148.ch192.

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Dyskin, Arcady, Elena Pasternak, and Yuri Estrin. "Topological Interlocking as a Design Principle for Hybrid Materials." In Proceedings of the 8th Pacific Rim International Congress on Advanced Materials and Processing, 1525–34. Cham: Springer International Publishing, 2013. http://dx.doi.org/10.1007/978-3-319-48764-9_192.

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Fallacara, Giuseppe, Maurizio Barberio, and Micaela Colella. "Topological Interlocking Blocks for Architecture: From Flat to Curved Morphologies." In Architectured Materials in Nature and Engineering, 423–45. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-11942-3_14.

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Conference papers on the topic "Topological interlocking materials"

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DYSKIN, A. V., Y. ESTRIN, A. J. KANEL-BELOV, and E. PASTERNAK. "A NEW CLASS OF COMPOSITE MATERIALS BASED ON TOPOLOGICAL INTERLOCKING." In Proceedings of the Third Australasian Congress on Applied Mechanics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812777973_0078.

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