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Correlative Microscopy for 3D Structural Analysis of Dynamic Interactions
Published on: June 24, 2013
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Direct simulation and machine learning structure identification unravel soft martensitic transformation and twinning
Jun-Ichi Fukuda1,2, Kazuaki Z Takahashi3
1Department of Physics, Faculty of Science, Kyushu University, Nishi-ku, Fukuoka 819-0395, Japan.
Summary
Researchers simulated martensitic transformation in liquid crystalline blue phases (BP). Machine learning revealed that defect junction breakup drives the transition from BP II to twinned BP I, which is reversible with temperature.
Area of Science:
- Materials Science
- Statistical Physics
- Soft Matter Physics
Background:
- Martensitic transformation involves diffusionless phase transitions, crucial in materials science and statistical physics.
- This phenomenon, typically seen in crystalline solids, is increasingly observed in soft materials, posing challenges due to complex molecular structures.
Purpose of the Study:
- To directly simulate and investigate the mesoscale structural transition in liquid crystalline blue phases (BP).
- To unravel the dynamical processes of martensitic transformation in soft matter using advanced computational methods.
Main Methods:
- Simulated the mesoscale structural transition of blue phase II (BP II) using Langevin-type equations for the orientational order parameter with thermal fluctuations.
- Employed machine-learning-aided analysis to identify and track local structural changes during the phase transition.
Main Results:
- Successfully simulated the transformation from a perfect lattice of BP II to a twinned lattice of blue phase I (BP I).
- Identified nucleation of BP I initiated by the breakup of disclination line defect junctions, followed by network deformation.
- Demonstrated reversible transformation between twinned BP I and BP II via temperature variation.
Conclusions:
- Machine learning-driven simulations provide unprecedented insights into martensitic transformation dynamics in soft materials.
- The study elucidates the role of topological defects in driving phase transitions in complex ordered systems.
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