Deterministic Equations of Motion and Phase Ordering Dynamics
B. Zheng
TL;DR
This paper numerically investigates phase ordering in 2D $\
Contribution
It introduces a numerical approach to solving deterministic equations of motion for 2D $\
Findings
Dynamic scaling observed in phase ordering
Dominance of a fixed point related to minimum energy states
Insights into the role of initial randomness in dynamics
Abstract
We numerically solve microscopic deterministic equations of motion for the 2D theory with random initial states. Phase ordering dynamics is investigated. Dynamic scaling is found and it is dominated by a fixed point corresponding to the minimum energy of random initial states.
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