Publikation:

A Symmetry-Based Kinematic Theory for Nanocrystal Morphology Design

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2022

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Angewandte Chemie International Edition. Wiley. 2022, 61(20), e202200753. ISSN 1433-7851. eISSN 1521-3773. Available under: doi: 10.1002/anie.202200753

Zusammenfassung

The growth of crystalline nanoparticles (NPs) generally involves three processes: nucleation, growth, and shape evolution. Among them, the shape evolution is less understood, despite the importance of morphology for NP properties. Here, we propose a symmetry-based kinematic theory (SBKT) based on classical growth theories to illustrate the process. Based on the crystal lattice, nucleus (or seed) symmetry, and the preferential growth directions under the experimental conditions, the SBKT can illustrate the growth trajectories. The theory accommodates the conventional criteria of the major existing theories for crystal growth and provides tools to better understand the symmetry-breaking process during the growth of anisotropic structures. Furthermore, complex dendritic growth is theoretically and experimentally demonstrated. Thus, it provides a framework to explain the shape evolution, and extends the morphogenesis prediction to cases, which cannot be treated by other theories.

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ISO 690NI, Bing, Guillermo GONZALEZ-RUBIO, Felizitas KIRNER, Siyuan ZHANG, Helmut CÖLFEN, 2022. A Symmetry-Based Kinematic Theory for Nanocrystal Morphology Design. In: Angewandte Chemie International Edition. Wiley. 2022, 61(20), e202200753. ISSN 1433-7851. eISSN 1521-3773. Available under: doi: 10.1002/anie.202200753
BibTex
@article{Ni2022-05-09Symme-56961,
  year={2022},
  doi={10.1002/anie.202200753},
  title={A Symmetry-Based Kinematic Theory for Nanocrystal Morphology Design},
  number={20},
  volume={61},
  issn={1433-7851},
  journal={Angewandte Chemie International Edition},
  author={Ni, Bing and Gonzalez-Rubio, Guillermo and Kirner, Felizitas and Zhang, Siyuan and Cölfen, Helmut},
  note={H.C. and F.K. thank Deutsche Forschungsgemeinschaft (DFG) SFB 1214 project B1 for funding. Article Number: e202200753}
}
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H.C. and F.K. thank Deutsche Forschungsgemeinschaft (DFG) SFB 1214 project B1 for funding.
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