Multi-phase ELAStic Aggregates (MELASA) software tool for modeling anisotropic elastic properties of lamellar composites

被引:16
|
作者
Friak, M. [1 ]
Lago, D. [2 ]
Koutna, N. [3 ,4 ]
Holec, D. [5 ]
Rebok, T. [6 ]
Sob, M. [1 ]
机构
[1] Czech Acad Sci, Inst Phys Mat, Zizkova 22, CZ-61662 Brno, Czech Republic
[2] Masaryk Univ, Fac Informat, Botan 68a, CZ-60200 Brno, Czech Republic
[3] Tech Univ Wien, Inst Mat Sci & Technol, Getreidemarkt 9, A-1060 Vienna, Austria
[4] Masaryk Univ, Fac Sci, Dept Condensed Matter Phys, Kotlarska 2, CZ-61137 Brno, Czech Republic
[5] Univ Leoben, Dept Phys Met & Mat Testing, Franz Josef Str 18, A-8700 Leoben, Austria
[6] Masaryk Univ, CERIT SC Comp Ctr, Inst Comp Sci, Botan 68a, CZ-60200 Brno, Czech Republic
关键词
Composites; Elasticity; Anisotropy; Superlattices; Coherency; Web application; MECHANICAL-PROPERTIES; SUPERLATTICE; CONSTANTS; STABILITY; ACCURATE; CRYSTAL; NB;
D O I
10.1016/j.cpc.2019.106863
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
We introduce a new web-based tool called MELASA (Multi-phase ELAStic Aggregates), open-access available at https://melasa.cerit-sc.cz, for computations and visualizations of anisotropic elastic properties of lamellar (nano-)composites. MELASA implements a linear-elasticity method by Grimsditch and Nizzoli (1986), originally developed for superlattices of any symmetry. Our tool may be used for computation of anisotropic elastic properties of a specific type of periodically separated lamellar (nano-) composites using matrices of elastic stiffnesses of co-existing phases as an input. Elastic properties are visualized in the form of directional dependencies of selected elastic characteristics (Young's modulus and linear compressibility). MELASA further generalizes the Grimsditch-Nizzoli approach, which was originally formulated for only two phases, to multiple-phase composites. Additionally, our implementation allows for treating internal rotations of local coordination systems corresponding to the natural set of coordinates that match directional vectors of unit cell defining crystal lattice within the co-existing phases. Fe-Al-based superalloy nanocomposites are employed as a numerical example of superlattices with the input and output elastic stiffnesses determined by quantum-mechanical calculations. In particular, three different atomic configurations of interfaces in superlattices containing the ordered Fe-Al phase and a disordered Fe-Al phase with 18.75at.%Al (modeled by a special quasi-random structure, SQS) are considered. They differ by relative positions of sublattices in Fe-Al (an antiphase-like shift) and/or atomic planes in Fe-18.75at.%Al with respect to the interface (a circular/cyclic shift). Program summary Program title: MELASA Program files doi: http://dx.doi.org/10.17632/rzc2yd2rvc.1 Licensing provisions: MIT license Programming language: JavaScript Nature of problem: Computations and visualizations of anisotropic elastic properties of lamellar (nano-)composites/superlattices Solution method: Implementation of a linear-elasticity method by M. Grimsditch and F. Nizzoli 111, originally derived for superlattices of any symmetry. MELASA computes anisotropic elastic properties of a specific type of periodically separated lamellar (nano-)composites using matrices of elastic stiffnesses of co-existing phases as input. Elastic properties are visualized in the form of directional dependencies of selected elastic characteristics (Young's modulus and linear compressibility). Additional comments including restrictions and unusual features: MELASA generalizes the GrimsditchNizzoli approach, which was originally formulated for only two phases, to multiple-phase composites. Additionally, our implementation allows for treating internal rotations of local coordination systems corresponding to the natural set of coordinates that match directional vectors of unit cell defining crystal lattice within the co-existing phases. (C) 2019 Elsevier B.V. All rights reserved.
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页数:9
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