Quantitative kinetic rules for plastic strain-induced α - ω phase transformation in Zr under high pressure

IF 9.4 1区 材料科学 Q1 CHEMISTRY, PHYSICAL npj Computational Materials Pub Date : 2024-12-19 DOI:10.1038/s41524-024-01491-4
Achyut Dhar, Valery I. Levitas, K. K. Pandey, Changyong Park, Maddury Somayazulu, Nenad Velisavljevic
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Abstract

Plastic strain-induced phase transformations (PTs) and chemical reactions under high pressure are broadly spread in modern technologies, friction and wear, geophysics, and astrogeology. However, because of very heterogeneous fields of plastic strain \({{\boldsymbol{E}}}^{p}\) and stress σ tensors and volume fraction c of phases in a sample compressed in a diamond anvil cell (DAC) and impossibility of measurements of σ and \({{\boldsymbol{E}}}^{p}\), there are no strict kinetic equations for them. Here, we develop a kinetic model, finite element method (FEM) approach, and combined FEM-experimental approaches to determine all fields in strongly plastically predeformed Zr compressed in DAC, and specific kinetic equation for α-ω PT consistent with experimental data for the entire sample. Since all fields in the sample are very heterogeneous, data are obtained for numerous complex 7D paths in the space of 3 components of the plastic strain tensor and 4 components of the stress tensor. Kinetic equation depends on accumulated plastic strain (instead of time) and pressure and is independent of plastic strain and deviatoric stress tensors, i.e., it can be applied for various above processes. Our results initiate kinetic studies of strain-induced PTs and provide efforts toward more comprehensive understanding of material behavior in extreme conditions.

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高压下锆中塑性应变诱导的 α - ω 相变的定量动力学规则
高压下的塑性应变诱导相变和化学反应广泛应用于现代技术、摩擦磨损、地球物理和天体地质等领域。然而,由于金刚石砧孔中压缩样品的塑性应变\({{\boldsymbol{E}}}^{p}\)和应力σ张量以及相的体积分数c非常不均匀,且σ和\({{\boldsymbol{E}}}^{p}\)的测量是不可能的,因此没有严格的动力学方程。在此,我们建立了动力学模型,有限元方法(FEM)方法,并结合FEM-实验方法来确定DAC中压缩的强塑性预变形Zr的所有场,以及与实验数据一致的整个样品的α-ω PT的特定动力学方程。由于样品中的所有场都非常不均匀,因此在塑性应变张量的3个分量和应力张量的4个分量的空间中获得了许多复杂的7D路径数据。动力学方程取决于累积的塑性应变(而不是时间)和压力,与塑性应变和偏应力张量无关,即可以适用于上述各种过程。我们的研究结果开启了应变诱导PTs的动力学研究,并为更全面地了解材料在极端条件下的行为提供了努力。
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来源期刊
npj Computational Materials
npj Computational Materials Mathematics-Modeling and Simulation
CiteScore
15.30
自引率
5.20%
发文量
229
审稿时长
6 weeks
期刊介绍: npj Computational Materials is a high-quality open access journal from Nature Research that publishes research papers applying computational approaches for the design of new materials and enhancing our understanding of existing ones. The journal also welcomes papers on new computational techniques and the refinement of current approaches that support these aims, as well as experimental papers that complement computational findings. Some key features of npj Computational Materials include a 2-year impact factor of 12.241 (2021), article downloads of 1,138,590 (2021), and a fast turnaround time of 11 days from submission to the first editorial decision. The journal is indexed in various databases and services, including Chemical Abstracts Service (ACS), Astrophysics Data System (ADS), Current Contents/Physical, Chemical and Earth Sciences, Journal Citation Reports/Science Edition, SCOPUS, EI Compendex, INSPEC, Google Scholar, SCImago, DOAJ, CNKI, and Science Citation Index Expanded (SCIE), among others.
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