Statistical properties of the Green function in finite size for Anderson localization models with multifractal eigenvectors
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Publication:2979697
DOI10.1088/1751-8121/aa5ad2zbMath1364.82028arXiv1610.00417OpenAlexW2528948884MaRDI QIDQ2979697
Publication date: 26 April 2017
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1610.00417
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Cites Work
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- Critical behaviour of random-bond Potts models: A transfer matrix study
- Universality and multifractal behaviour of spin-spin correlation functions in disordered Potts models.
- Critical Hamiltonians with long range hopping
- Calculation of multi-fractal dimensions in spin chains
- Towards rigorous analysis of the Levitov–Mirlin–Evers recursion
- Level Statistics and Localization Transitions of Lévy Matrices
- Many-body-localization transition: sensitivity to twisted boundary conditions
- Anderson localization on the Cayley tree: multifractal statistics of the transmission at criticality and off criticality
- Return probability and scaling exponents in the critical random matrix ensemble
- The Anderson localization transition with long-ranged hoppings: analysis of the strong multifractality regime in terms of weighted Lévy sums
- Pure and random quantum Ising chain: Shannon and Rényi entropies of the ground state via real space renormalization
- Many-body-localization transition: strong multifractality spectrum for matrix elements of local operators
- Localization transition in random Lévy matrices: multifractality of eigenvectors in the localized phase and at criticality
- Fractal measures and their singularities: The characterization of strange sets
- Course 3 Conformal random geometry
- Virial expansion for almost diagonal random matrices
- Exact distribution of eigenvalue curvatures of chaotic quantum systems
- Quenched bond dilution in two-dimensional Potts models
- The Anderson localization transition and eigenfunction multifractality in an ensemble of ultrametric random matrices
- A supersymmetry approach to almost diagonal random matrices
- Supersymmetric virial expansion for time-reversal invariant disordered systems
