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On the upper critical dimensions of random spin systems
Authors:Hal Tasaki
Affiliation:(1) Physics Department, Princeton University, 08544 Princeton, New Jersey;(2) Present address: Department of Physics, Gakushuin University, Mejiro, Toshima-ku, 171 Tokyo, Japan
Abstract:A set of critical exponent inequalities is proved for a large class of classical random spin systems. The inequalities imply rigorous (and probably the optimal) lower bounds for the upper critical dimensions, i.e.,duge4 for regular and random ferromagnets,duge6 for spin glasses and random field systems.
Keywords:Random spin systems  critical exponent inequalities  upper critical dimensions
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