Restructuring and breakup of nanowires with the diamond cubic crystal structure into nanoparticles

被引:12
|
作者
Gorshkov, Vyacheslav N. [1 ]
Tereshchuk, Vladimir V. [1 ]
Sareh, Pooya [2 ]
机构
[1] Natl Tech Univ Ukraine, Igor Sikorsky Kyiv Polytech Inst, 37 Prospect Perem, UA-03056 Kiev, Ukraine
[2] Univ Liverpool, Sch Engn, London Campus,33 Finsbury Sq, London EC2A 1AG, England
来源
关键词
Diamond cubic crystal structure; Silicon nanowire breakup; Nanostructure instabilities; Roughening transition; Serpentine structures; EPITAXIAL CORE-SHELL; THERMAL-STABILITY; CARRIER MOBILITY; GROWTH; INTERFACE; DIFFUSION; DYNAMICS; COLLOIDS; MODELS; SHAPE;
D O I
10.1016/j.mtcomm.2019.100727
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A kinetic Monte Carlo approach is applied to study physical mechanisms responsible for the breakup of nanowires with the diamond cubic crystal structure into a chain of nanoparticles discovered in preceding experiments on Silicon nanowires. We show that this process is based on the well-known mechanism of roughening transition, which specifically manifests itself in quasi-one-dimensional systems/nanowires with a pronounced anisotropy of the surface energy density. Depending on the temperature and orientation of the nanowire relative to its internal crystal structure, the wavelengths of substantial cross-sectional modulations exceed its initial radius by 4-18 times. For certain orientations, a straight nanowire at the initial stage of evolution forms a serpentine/helical structure. The scenarios of the stage of nanowire ruptures into single nanoclusters are also diverse: either each spindle-shaped region of the nanowire transforms into a separate drop (by long-wave surface perturbations), or the adjacent short-scale beads absorb each other due to the Ostwald ripening effect, which can be accompanied by the formation of long-lived many-body dumbbells. The discovered features of the dynamics of quasi-onedimensional systems expand our conceptions of the physical mechanisms involved in the breakup of nanowires (presented by Nichols and Mullins as a classical model for such instabilities) which could be useful in applications based on chains of ordered nanoparticles.
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页数:11
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