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- W2012248209 abstract "We study the dynamical susceptibility $ensuremath{chi}$ of spin glasses above the critical temperature using a fractal cluster model. We derive scaling relations for the zero-field limit of the real and imaginary parts of $ensuremath{chi}$ which are general since they do not depend on a particular relaxation model. Comparison to data on ${mathrm{Eu}}_{0.4}$${mathrm{Sr}}_{0.6}$S yields critical exponents in good agreement with independent determinations. We discuss the different criteria which have been used to extract the critical relaxation time ${ensuremath{tau}}_{ensuremath{xi}}$ from experimental $ensuremath{chi}'mathrm{s}$. The smallness of the ratio $frac{ensuremath{beta}}{ensuremath{nu}z}$ between critical exponents in the spin-glass problem justifies the approximations used to interpret and relate experimental data, for example, with the equation ${ensuremath{chi}}^{ensuremath{'}ensuremath{'}}=ensuremath{-}frac{ensuremath{pi}d{ensuremath{chi}}^{ensuremath{'}}}{2dmathrm{ln}ensuremath{omega}}$." @default.
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- W2012248209 date "1986-07-01" @default.
- W2012248209 modified "2023-09-26" @default.
- W2012248209 title "Dynamical susceptibility of spin glasses in the fractal cluster model" @default.
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- W2012248209 doi "https://doi.org/10.1103/physrevb.34.471" @default.
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