Hidden order in serrated flow of metallic glasses
Ritupan Sarmah, G. Ananthakrishna, B.A. Sun, W. H. Wang

TL;DR
This study analyzes serrated stress-time curves in metallic glasses, revealing chaotic dynamics in less ductile alloys and self-organized criticality in more ductile ones, providing insights into their different plastic deformation mechanisms.
Contribution
It uncovers distinct dynamic regimes in metallic glasses, linking chaos to less ductility and criticality to higher ductility, enhancing understanding of their deformation behavior.
Findings
Less ductile alloy shows chaotic dynamics with positive Lyapunov exponent.
More ductile alloy exhibits power-law distributions indicating self-organized criticality.
Different deformation mechanisms are suggested for the two alloys based on their dynamic regimes.
Abstract
We report results of statistical and dynamic analysis of the serrated stress-time curves obtained from compressive constant strain-rate tests on two metallic glass samples with different ductility levels in an effort to extract hidden information in the seemingly irregular serrations. Two distinct types of dynamics are detected in these two alloy samples. The stress-strain curve corresponding to the less ductile alloy is shown to exhibit finite correlation dimension and a positive Lyapunov exponent, suggesting that the underlying dynamics is chaotic. In contrast, for the more ductile alloy, the distributions of stress drop magnitudes and their time durations obey a power law scaling reminiscent of a self-organized critical state. The exponents also satisfy the scaling relation compatible with self-organized criticality. Possible…
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