Two critical localization lengths in the anderson transition on random graphs

HIGHLIGHTS

• who: I. García-Mata from the Instituto de Investigaciones Físicas de Mar del Plata (IFIMAR), CONICET-UNMdP, Funes, B AYL Mar del Plata, Argentina Northumbria University have published the paper: Two critical localization lengths in the Anderson transition on random graphs, in the Journal: (JOURNAL) of 21/01/2020
• what: The authors show numerically that these two localization lengths control the finite-size scaling properties of key observables: wave-function moments correlation functions and spectral statistics. In this Rapid Communication, the authors show that this length scale ξ⊥, that the authors identify as governing . . .
  

   

  

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