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Updated: Jun 8, 2026

On-Chip Crystallization and Large-Scale Serial Diffraction at Room Temperature
Published on: March 11, 2022
Bending crystals: emergence of fractal dislocation structures
Yong S Chen1, Woosong Choi, Stefanos Papanikolaou
1Laboratory of Atomic and Solid State Physics (LASSP), Clark Hall, Cornell University, Ithaca, New York 14853-2501, USA.
We developed a minimal continuum model for mesoscale plasticity, successfully replicating observed cellular dislocation structures in deformed crystals. This model explains fractal morphologies and scaling features, advancing our understanding of emergent structures.
Area of Science:
- Materials Science
- Condensed Matter Physics
- Computational Modeling
Background:
- Understanding the formation of mesoscale dislocation structures in deformed crystals is crucial for predicting material behavior.
- Existing models often face computational challenges in bridging the gap between microscale and macroscale phenomena.
Purpose of the Study:
- To develop a minimal continuum model for mesoscale plasticity.
- To explain the formation of cellular dislocation structures observed in deformed crystals.
- To reproduce experimentally observed fractal morphologies and scaling features.
Main Methods:
- A minimal continuum model based on dislocation density tensor evolution.
- Simulation starting from random, smooth initial conditions.
- Analysis of emergent self-similar structures, fractal morphologies, and scaling of cell sizes and misorientations.
Main Results:
- The model successfully generates self-similar dislocation structures resembling experimental observations.
- Fractal morphologies and key scaling features of cell sizes and misorientations are reproduced.
- The model bridges the computational gap in mesoscale multiscale modeling.
Conclusions:
- The developed model provides a framework for understanding emergent dislocation structures on the mesoscale.
- This work offers a new perspective on self-similar structure formation in nonequilibrium systems.
- The model contributes to multiscale modeling by addressing mesoscale complexities.
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