Author: Julia Kazmierczak

“Hyperuniformity classes of quasiperiodic tilings via diffusion spreadability” is Published in Physical Review E

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Read the full paper: here Link to the journal: here Hyperuniform point patterns can be classified by the hyperuniformity scaling exponent \(\alpha > 0\), that characterizes the power-law scaling behavior of the structure factor \(S(\mathbf{k})\) as a function of wavenumber \(k\equiv|\mathbf{k}|\) in the vicinity of the origin, e.g., \(S(\mathbf{k})\sim|\mathbf{k}|^{\alpha}\) in cases where \(S(\mathbf{k})\) varies continuously … Continue Reading “Hyperuniformity classes of quasiperiodic tilings via diffusion spreadability” is Published in Physical Review E