High-throughput systematic topological generation of low-energy carbon allotropes
Abstract The search for new materials requires effective methods for scanning the space of atomic configurations, in which the number is infinite. Here we present an extensive application of a topological network model of solid-state transformations, which enables one to reduce this infinite number...
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2021-01-01
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Online Access: | https://doi.org/10.1038/s41524-021-00491-y |
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doaj-16d3d5d92f684467ab119f3466f4e93f2021-01-31T16:08:50ZengNature Publishing Groupnpj Computational Materials2057-39602021-01-01711710.1038/s41524-021-00491-yHigh-throughput systematic topological generation of low-energy carbon allotropesVladislav A. Blatov0Changhao Yang1Dingyi Tang2Qingfeng Zeng3Andrey A. Golov4Artem A. Kabanov5School of Materials Science and Engineering, Northwestern Polytechnical University, Youyi West Rd. 127School of Materials Science and Engineering, Northwestern Polytechnical University, Youyi West Rd. 127School of Materials Science and Engineering, Northwestern Polytechnical University, Youyi West Rd. 127School of Materials Science and Engineering, Northwestern Polytechnical University, Youyi West Rd. 127Samara Center for Theoretical Materials Science (SCTMS), Samara State Technical University, Molodogvardeyskaya St. 244Samara Center for Theoretical Materials Science (SCTMS), Samara State Technical University, Molodogvardeyskaya St. 244Abstract The search for new materials requires effective methods for scanning the space of atomic configurations, in which the number is infinite. Here we present an extensive application of a topological network model of solid-state transformations, which enables one to reduce this infinite number to a countable number of the regions corresponding to topologically different crystalline phases. We have used this model to successfully generate carbon allotropes starting from a very restricted set of initial structures; the generation procedure has required only three steps to scan the configuration space around the parents. As a result, we have obtained all known carbon structures within the specified set of restrictions and discovered 224 allotropes with lattice energy ranging in 0.16–1.76 eV atom−1 above diamond including a phase, which is denser and probably harder than diamond. We have shown that this phase has a quite different topological structure compared to the hard allotropes from the diamond polytypic series. We have applied the tiling approach to explore the topology of the generated phases in more detail and found that many phases possessing high hardness are built from the tiles confined by six-membered rings. We have computed the mechanical properties for the generated allotropes and found simple dependences between their density, bulk, and shear moduli.https://doi.org/10.1038/s41524-021-00491-y |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Vladislav A. Blatov Changhao Yang Dingyi Tang Qingfeng Zeng Andrey A. Golov Artem A. Kabanov |
spellingShingle |
Vladislav A. Blatov Changhao Yang Dingyi Tang Qingfeng Zeng Andrey A. Golov Artem A. Kabanov High-throughput systematic topological generation of low-energy carbon allotropes npj Computational Materials |
author_facet |
Vladislav A. Blatov Changhao Yang Dingyi Tang Qingfeng Zeng Andrey A. Golov Artem A. Kabanov |
author_sort |
Vladislav A. Blatov |
title |
High-throughput systematic topological generation of low-energy carbon allotropes |
title_short |
High-throughput systematic topological generation of low-energy carbon allotropes |
title_full |
High-throughput systematic topological generation of low-energy carbon allotropes |
title_fullStr |
High-throughput systematic topological generation of low-energy carbon allotropes |
title_full_unstemmed |
High-throughput systematic topological generation of low-energy carbon allotropes |
title_sort |
high-throughput systematic topological generation of low-energy carbon allotropes |
publisher |
Nature Publishing Group |
series |
npj Computational Materials |
issn |
2057-3960 |
publishDate |
2021-01-01 |
description |
Abstract The search for new materials requires effective methods for scanning the space of atomic configurations, in which the number is infinite. Here we present an extensive application of a topological network model of solid-state transformations, which enables one to reduce this infinite number to a countable number of the regions corresponding to topologically different crystalline phases. We have used this model to successfully generate carbon allotropes starting from a very restricted set of initial structures; the generation procedure has required only three steps to scan the configuration space around the parents. As a result, we have obtained all known carbon structures within the specified set of restrictions and discovered 224 allotropes with lattice energy ranging in 0.16–1.76 eV atom−1 above diamond including a phase, which is denser and probably harder than diamond. We have shown that this phase has a quite different topological structure compared to the hard allotropes from the diamond polytypic series. We have applied the tiling approach to explore the topology of the generated phases in more detail and found that many phases possessing high hardness are built from the tiles confined by six-membered rings. We have computed the mechanical properties for the generated allotropes and found simple dependences between their density, bulk, and shear moduli. |
url |
https://doi.org/10.1038/s41524-021-00491-y |
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