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- W2287253801 abstract "We study critical behavior of the diluted 2D Ising model in the presence of disorder correlations which decay algebraically with distance as $sim r^{-a}$. Mapping the problem onto 2D Dirac fermions with correlated disorder we calculate the critical properties using renormalization group up to two-loop order. We show that beside the Gaussian fixed point the flow equations have a non trivial fixed point which is stable for $0.995<a<2$ and is characterized by the correlation length exponent $nu= 2/a + O((2-a)^3)$. Using bosonization, we also calculate the averaged square of the spin-spin correlation function and find the corresponding critical exponent $eta_2=1/2-(2-a)/4+O((2-a)^2)$." @default.
- W2287253801 created "2016-06-24" @default.
- W2287253801 creator A5054169198 @default.
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- W2287253801 creator A5072963848 @default.
- W2287253801 creator A5081109030 @default.
- W2287253801 date "2016-06-22" @default.
- W2287253801 modified "2023-10-14" @default.
- W2287253801 title "Critical behavior of the two-dimensional Ising model with long-range correlated disorder" @default.
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- W2287253801 doi "https://doi.org/10.1103/physrevb.93.224422" @default.
- W2287253801 hasPublicationYear "2016" @default.
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