Logarithmically slow domain growth in nonrandomly frustrated systems--- A summary of the major results

TL;DR

This paper summarizes the key findings on the extremely slow, logarithmic domain growth observed in two nonrandomly frustrated systems after a quench, highlighting the dynamics without randomness in their Hamiltonians.

Contribution

It provides a concise overview of the logarithmic domain growth phenomena in nonrandomly frustrated systems, updating previous detailed results for broader accessibility.

Findings

Domains grow logarithmically slowly over time.

The study focuses on systems without randomness in their Hamiltonians.

Results are summarized from prior detailed research.

Abstract

Here, we summarize the most important results of our study of logarithmically slow growth of domains following a quench in two models without randomness in their Hamiltonians. This is a slightly updated version of a paper to appear in the Proceedings of the 1st Annual Tohwa University International Symposium, Fukuoka, Japan (American Institute of Physics, 1992). It is meant to serve as a brief summary of cond-mat/9204015 for those who do not wish to read all the details contained therein (and don't want to hassle with 2 MBytes of tex/ps files).