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device file recovery software.Q: The mean field and glassy
phase of a disordered model. How to characterize? I do
research on physical properties of disordered materials(typically disordered semiconductors). We are typicallylooking at mean field problems on small to intermediate size
systems. My question is what is the "glass phase" whensystems have many weak interactions? I have in mind the sortof physical situations I describe in this N-body problem withrandom couplings and the more recent problem of disorderedmagnetic system which have very weak interactions but I am
looking to expand my ability to understand disorderedsystems and not just in physically realizable systems. I can'ttell you why I have the questions that I have but I've thoughtof lots of very interesting questions in the last few years.
Thanks. A: The "glass phase" is not a phase but rather just aconfiguration of the system. In general, you can havemultiple configurations that satisfy certain criteria (say, lowenergy). In short, glass does not mean a liquid phase at some
non-zero temperature. A lot of modern disordered systems
are glassy, including numerical simulations of spin glasses,
dipolar interactions, or quenched kinetic Ising models. A:
The definition of the "glass phase" is the subject of ongoing
research and debate. It is quite commonly defined as aregime where the dynamics of the system slows down to alogarithmic time scale. The criteria for this slow-down are
somewhat controversial, f678ea9f9e

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