Pages that link to "Item:Q4491873"
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The following pages link to Scaling properties of localization in random band matrices: A σ-model approach (Q4491873):
Displaying 16 items.
- Diluted banded random matrices: scaling behavior of eigenfunction and spectral properties (Q4600901) (← links)
- (Q4887482) (← links)
- ANDERSON LOCALIZATION AND SUPERSYMMETRY (Q4929662) (← links)
- Circular law for random block band matrices with genuinely sublinear bandwidth (Q4958126) (← links)
- The effective potential of an <i>M</i>-matrix (Q4987871) (← links)
- On intermediate statistics across many-body localization transition (Q5049458) (← links)
- Sparse random block matrices (Q5049931) (← links)
- Universality of the second mixed moment of the characteristic polynomials of the 1D band matrices: Real symmetric case (Q5264403) (← links)
- Statistics of wave functions in mesoscopic systems (Q5284720) (← links)
- From ergodic to non-ergodic chaos in Rosenzweig–Porter model (Q5872799) (← links)
- Correlation of local densities of states on mesoscopic energy scales in random band matrices (Q6113140) (← links)
- Dynamical localization for random band matrices up to \(W \ll N^{1/4}\) (Q6121804) (← links)
- Localized phase for the Erdős-Rényi graph (Q6143304) (← links)
- Resonances in a single-lead reflection from a disordered medium: \(\sigma\)-model approach (Q6143411) (← links)
- Finite-Rank Complex Deformations of Random Band Matrices: Sigma-Model Approximation (Q6192164) (← links)
- \( \mathbb{H}^{2|2} \)-model and vertex-reinforced jump process on regular trees: infinite-order transition and an intermediate phase (Q6592100) (← links)
