Pages that link to "Item:Q5348277"
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The following pages link to Multifractality of eigenstates in the delocalized non-ergodic phase of some random matrix models: Wigner–Weisskopf approach (Q5348277):
Displaying 13 items.
- Localization transition in random Lévy matrices: multifractality of eigenvectors in the localized phase and at criticality (Q3302825) (← links)
- Random transverse field spin-glass model on the Cayley tree: phase transition between the two many-body-localized phases (Q3302930) (← links)
- MULTIFRACTALITY IN THE GENERALIZED AUBRY–ANDRÉ QUASIPERIODIC LOCALIZATION MODEL WITH POWER-LAW HOPPINGS OR POWER-LAW FOURIER COEFFICIENTS (Q4961146) (← links)
- Anderson transition on the Bethe lattice: an approach with real energies (Q5870269) (← links)
- From ergodic to non-ergodic chaos in Rosenzweig–Porter model (Q5872799) (← links)
- Random Cantor sets and mini-bands in local spectrum of quantum systems (Q6074307) (← links)
- Dynamical signatures of Chaos to integrability crossover in 2×2 generalized random matrix ensembles (Q6148228) (← links)
- Replica approach to the generalized Rosenzweig-Porter model (Q6593880) (← links)
- Universality in Anderson localization on random graphs with varying connectivity (Q6596397) (← links)
- Spectral statistics of a minimal quantum glass model (Q6596462) (← links)
- Traveling/non-traveling phase transition and non-ergodic properties in the random transverse-field Ising model on the Cayley tree (Q6598121) (← links)
- Beyond Fermi's golden rule with the statistical Jacobi approximation (Q6598183) (← links)
- Anatomy of the eigenstates distribution: a quest for a genuine multifractality (Q6599893) (← links)
