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Anomalous Diffusion in Convergence to Effective Ergodicity by Süzen, Mehmet is a scholarly article available to read on EtoBox.

What is Anomalous Diffusion in Convergence to Effective Ergodicity about?

Power-law exponents in the convergence to effective ergodicity is quantified for Ising-Lenz model in one dimension. Modified Thirumalai-Mountain (TM) metric for magnetisation is computed for the range of temperature values under strongly correlated dynamics. In producing evolution of TM metric over time, time-averaged dynamics is generated by using Metropolis and Glauber single-spin-flip dynamics, and ensemble-averaged dynamics with an exact solution. Superdiffusive behaviour is numerically identified in the parameter regimes studied, i.e., power-law exponents, $\alpha > 1.0$.

Author

Süzen, Mehmet

Published

2016

Language

EN