Uniform single- and two-resolvent local laws for arbitrary deformations of Wigner matrices yield ETH and localization profiles for all λ and H0.
The wishart–rosenzweig–porter random matrix ensemble
2 Pith papers cite this work. Polarity classification is still indexing.
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Cavity method on weighted ER graphs yields LDoS distribution with power-law tails of exponent 3, weakly multifractal extended eigenvectors, and logarithmic IPR scaling.
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On a Rosenzweig-Porter-type model
Uniform single- and two-resolvent local laws for arbitrary deformations of Wigner matrices yield ETH and localization profiles for all λ and H0.
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Local density of states distribution and multifractal eigenvectors of weighted random networks via the cavity approach
Cavity method on weighted ER graphs yields LDoS distribution with power-law tails of exponent 3, weakly multifractal extended eigenvectors, and logarithmic IPR scaling.