Erdös, László, and Benjamin McKenna. “Extremal Statistics of Quadratic Forms of GOE/GUE Eigenvectors.”10.1214/23-AAP2000__Annals of Applied Probability, vol. 34, no. 1B, Institute of Mathematical Statistics, 2024, pp. 1623–62, doi:10.1214/23-AAP2000.

Cipolloni, Giorgio, et al. “Quenched Universality for Deformed Wigner Matrices.”10.1007/s00440-022-01156-7__Probability Theory and Related Fields, vol. 185, Springer Nature, 2023, pp. 1183–1218, doi:10.1007/s00440-022-01156-7.

Cipolloni, Giorgio, et al. “Central Limit Theorem for Linear Eigenvalue Statistics of Non-Hermitian Random Matrices.”10.1002/cpa.22028__Communications on Pure and Applied Mathematics, vol. 76, no. 5, Wiley, 2023, pp. 946–1034, doi:10.1002/cpa.22028.

Erdös, László, and Yuanyuan Xu. “Small Deviation Estimates for the Largest Eigenvalue of Wigner Matrices.”10.3150/22-BEJ1490__Bernoulli, vol. 29, no. 2, Bernoulli Society for Mathematical Statistics and Probability, 2023, pp. 1063–79, doi:10.3150/22-BEJ1490.

Cipolloni, Giorgio, et al. “On the Spectral Form Factor for Random Matrices.”10.1007/s00220-023-04692-y__Communications in Mathematical Physics, vol. 401, Springer Nature, 2023, pp. 1665–700, doi:10.1007/s00220-023-04692-y.

Cipolloni, Giorgio, et al. “Mesoscopic Central Limit Theorem for Non-Hermitian Random Matrices.”10.1007/s00440-023-01229-1__Probability Theory and Related Fields, Springer Nature, 2023, doi:10.1007/s00440-023-01229-1.

Dubach, Guillaume, and László Erdös. “Dynamics of a Rank-One Perturbation of a Hermitian Matrix.”10.1214/23-ECP516__Electronic Communications in Probability, vol. 28, Institute of Mathematical Statistics, 2023, pp. 1–13, doi:10.1214/23-ECP516.

Cipolloni, Giorgio, et al. “Functional Central Limit Theorems for Wigner Matrices.”10.1214/22-AAP1820__Annals of Applied Probability, vol. 33, no. 1, Institute of Mathematical Statistics, 2023, pp. 447–89, doi:10.1214/22-AAP1820.

Erdös, László, and Hong Chang Ji. “Functional CLT for Non-Hermitian Random Matrices.”10.1214/22-AIHP1304__Annales de l’institut Henri Poincare (B) Probability and Statistics, vol. 59, no. 4, Institute of Mathematical Statistics, 2023, pp. 2083–105, doi:10.1214/22-AIHP1304.

Sugimoto, Shoki, et al. “Eigenstate Thermalisation Hypothesis for Translation Invariant Spin Systems.”10.1007/s10955-023-03132-4__Journal of Statistical Physics, vol. 190, no. 7, 128, Springer Nature, 2023, doi:10.1007/s10955-023-03132-4.

Cipolloni, Giorgio, et al. “Gaussian Fluctuations in the Equipartition Principle for Wigner Matrices.”10.1017/fms.2023.70__Forum of Mathematics, Sigma, vol. 11, e74, Cambridge University Press, 2023, doi:10.1017/fms.2023.70.

Cipolloni, Giorgio, et al. “On the Rightmost Eigenvalue of Non-Hermitian Random Matrices.”10.1214/23-aop1643__The Annals of Probability, vol. 51, no. 6, Institute of Mathematical Statistics, 2023, pp. 2192–242, doi:10.1214/23-aop1643.

Cipolloni, Giorgio, et al. “On the Condition Number of the Shifted Real Ginibre Ensemble.”10.1137/21m1424408__SIAM Journal on Matrix Analysis and Applications, vol. 43, no. 3, Society for Industrial and Applied Mathematics, 2022, pp. 1469–87, doi:10.1137/21m1424408.

Cipolloni, Giorgio, et al. “Thermalisation for Wigner Matrices.”10.1016/j.jfa.2022.109394__Journal of Functional Analysis, vol. 282, no. 8, 109394, Elsevier, 2022, doi:10.1016/j.jfa.2022.109394.

Cipolloni, Giorgio, et al. “Normal Fluctuation in Quantum Ergodicity for Wigner Matrices.”10.1214/21-AOP1552__Annals of Probability, vol. 50, no. 3, Institute of Mathematical Statistics, 2022, pp. 984–1012, doi:10.1214/21-AOP1552.

Cipolloni, Giorgio, et al. “Rank-Uniform Local Law for Wigner Matrices.”10.1017/fms.2022.86__Forum of Mathematics, Sigma, vol. 10, e96, Cambridge University Press, 2022, doi:10.1017/fms.2022.86.

Cipolloni, Giorgio, et al. “Density of Small Singular Values of the Shifted Real Ginibre Ensemble.”10.1007/s00023-022-01188-8__Annales Henri Poincaré, vol. 23, no. 11, Springer Nature, 2022, pp. 3981–4002, doi:10.1007/s00023-022-01188-8.

Cipolloni, Giorgio, et al. “Directional Extremal Statistics for Ginibre Eigenvalues.”10.1063/5.0104290__Journal of Mathematical Physics, vol. 63, no. 10, 103303, AIP Publishing, 2022, doi:10.1063/5.0104290.

Cipolloni, Giorgio, et al. “Optimal Multi-Resolvent Local Laws for Wigner Matrices.”10.1214/22-ejp838__Electronic Journal of Probability, vol. 27, Institute of Mathematical Statistics, 2022, pp. 1–38, doi:10.1214/22-ejp838.

Cipolloni, Giorgio, et al. “Fluctuation around the Circular Law for Random Matrices with Real Entries.”10.1214/21-EJP591__Electronic Journal of Probability, vol. 26, 24, Institute of Mathematical Statistics, 2021, doi:10.1214/21-EJP591.

Bao, Zhigang, et al. “Equipartition Principle for Wigner Matrices.”10.1017/fms.2021.38__Forum of Mathematics, Sigma, vol. 9, e44, Cambridge University Press, 2021, doi:10.1017/fms.2021.38.

Erdös, László, et al. “Scattering in Quantum Dots via Noncommutative Rational Functions.”10.1007/s00023-021-01085-6__Annales Henri Poincaré , vol. 22, Springer Nature, 2021, pp. 4205–4269, doi:10.1007/s00023-021-01085-6.

Cipolloni, Giorgio, et al. “Eigenstate Thermalization Hypothesis for Wigner Matrices.”10.1007/s00220-021-04239-z__Communications in Mathematical Physics, vol. 388, no. 2, Springer Nature, 2021, pp. 1005–1048, doi:10.1007/s00220-021-04239-z.

Alt, Johannes, et al. “Spectral Radius of Random Matrices with Independent Entries.”10.2140/pmp.2021.2.221__Probability and Mathematical Physics, vol. 2, no. 2, Mathematical Sciences Publishers, 2021, pp. 221–80, doi:10.2140/pmp.2021.2.221.

Cipolloni, Giorgio, et al. “Edge Universality for Non-Hermitian Random Matrices.”10.1007/s00440-020-01003-7__Probability Theory and Related Fields, Springer Nature, 2021, doi:10.1007/s00440-020-01003-7.

Erdös, László, et al. “Local Laws for Polynomials of Wigner Matrices.”10.1016/j.jfa.2020.108507__Journal of Functional Analysis, vol. 278, no. 12, 108507, Elsevier, 2020, doi:10.1016/j.jfa.2020.108507.

Bao, Zhigang, et al. “On the Support of the Free Additive Convolution.”10.1007/s11854-020-0135-2__Journal d’Analyse Mathematique, vol. 142, Springer Nature, 2020, pp. 323–48, doi:10.1007/s11854-020-0135-2.

Bao, Zhigang, et al. “Spectral Rigidity for Addition of Random Matrices at the Regular Edge.”10.1016/j.jfa.2020.108639__Journal of Functional Analysis, vol. 279, no. 7, 108639, Elsevier, 2020, doi:10.1016/j.jfa.2020.108639.

Cipolloni, Giorgio, and László Erdös. “Fluctuations for Differences of Linear Eigenvalue Statistics for Sample Covariance Matrices.”10.1142/S2010326320500069__Random Matrices: Theory and Application, vol. 9, no. 3, 2050006, World Scientific Publishing, 2020, doi:10.1142/S2010326320500069.

Erdös, László, et al. “Cusp Universality for Random Matrices I: Local Law and the Complex Hermitian Case.”10.1007/s00220-019-03657-4__Communications in Mathematical Physics, vol. 378, Springer Nature, 2020, pp. 1203–78, doi:10.1007/s00220-019-03657-4.

Alt, Johannes, et al. “The Dyson Equation with Linear Self-Energy: Spectral Bands, Edges and Cusps.”10.4171/dm/780__Documenta Mathematica, vol. 25, EMS Press, 2020, pp. 1421–539, doi:10.4171/dm/780.

Alt, Johannes, et al. “Correlated Random Matrices: Band Rigidity and Edge Universality.”10.1214/19-AOP1379__Annals of Probability, vol. 48, no. 2, Institute of Mathematical Statistics, 2020, pp. 963–1001, doi:10.1214/19-AOP1379.

Cipolloni, Giorgio, et al. “Optimal Lower Bound on the Least Singular Value of the Shifted Ginibre Ensemble.”10.2140/pmp.2020.1.101__Probability and Mathematical Physics, vol. 1, no. 1, Mathematical Sciences Publishers, 2020, pp. 101–46, doi:10.2140/pmp.2020.1.101.

Erdös, László, et al. “Random Matrices.”10.4171/owr/2019/56__Oberwolfach Reports, vol. 16, no. 4, European Mathematical Society, 2020, pp. 3459–527, doi:10.4171/owr/2019/56.

Ajanki, Oskari H., et al. “Stability of the Matrix Dyson Equation and Random Matrices with Correlations.”10.1007/s00440-018-0835-z__Probability Theory and Related Fields, vol. 173, no. 1–2, Springer, 2019, pp. 293–373, doi:10.1007/s00440-018-0835-z.

Bao, Zhigang, et al. “Local Single Ring Theorem on Optimal Scale.”10.1214/18-AOP1284__Annals of Probability, vol. 47, no. 3, Institute of Mathematical Statistics, 2019, pp. 1270–334, doi:10.1214/18-AOP1284.

Erdös, László, et al. “Random Matrices with Slow Correlation Decay.”10.1017/fms.2019.2__Forum of Mathematics, Sigma, vol. 7, e8, Cambridge University Press, 2019, doi:10.1017/fms.2019.2.

Cipolloni, Giorgio, et al. “Cusp Universality for Random Matrices, II: The Real Symmetric Case.”10.2140/paa.2019.1.615__Pure and Applied Analysis , vol. 1, no. 4, MSP, 2019, pp. 615–707, doi:10.2140/paa.2019.1.615.

Alt, Johannes, et al. “Location of the Spectrum of Kronecker Random Matrices.”10.1214/18-AIHP894__Annales de l’institut Henri Poincare, vol. 55, no. 2, Institut Henri Poincaré, 2019, pp. 661–96, doi:10.1214/18-AIHP894.

Alt, Johannes, et al. “Local Inhomogeneous Circular Law.”10.1214/17-AAP1302__Annals Applied Probability , vol. 28, no. 1, Institute of Mathematical Statistics, 2018, pp. 148–203, doi:10.1214/17-AAP1302.

Erdös, László, et al. “Power Law Decay for Systems of Randomly Coupled Differential Equations.”10.1137/17M1143125__SIAM Journal on Mathematical Analysis, vol. 50, no. 3, Society for Industrial and Applied Mathematics , 2018, pp. 3271–90, doi:10.1137/17M1143125.

Erdös, László, and Peter Mühlbacher. “Bounds on the Norm of Wigner-Type Random Matrices.”10.1142/s2010326319500096__Random Matrices: Theory and Applications, 1950009, World Scientific Publishing, 2018, doi:10.1142/s2010326319500096.

Erdös, László, and Dominik J. Schröder. “Fluctuations of Rectangular Young Diagrams of Interlacing Wigner Eigenvalues.”10.1093/imrn/rnw330__International Mathematics Research Notices, vol. 2018, no. 10, Oxford University Press, 2018, pp. 3255–98, doi:10.1093/imrn/rnw330.

Alt, Johannes, et al. “The Dyson Equation with Linear Self-Energy: Spectral Bands, Edges and  Cusps.” ArXiv, 1804.07752.

Bourgade, Paul, et al. “Universality for a Class of Random Band Matrices.”10.4310/ATMP.2017.v21.n3.a5__Advances in Theoretical and Mathematical Physics, vol. 21, no. 3, International Press, 2017, pp. 739–800, doi:10.4310/ATMP.2017.v21.n3.a5.

Erdös, László, and Horng Yau. A Dynamical Approach to Random Matrix Theory. Vol. 28, American Mathematical Society, 2017, doi:10.1090/cln/028.

Erdös, László, and Kevin Schnelli. “Universality for Random Matrix Flows with Time Dependent Density.”10.1214/16-AIHP765__Annales de l’institut Henri Poincare (B) Probability and Statistics, vol. 53, no. 4, Institute of Mathematical Statistics, 2017, pp. 1606–56, doi:10.1214/16-AIHP765.

Ajanki, Oskari H., et al. “Singularities of Solutions to Quadratic Vector Equations on the Complex Upper Half Plane.”10.1002/cpa.21639__Communications on Pure and Applied Mathematics, vol. 70, no. 9, Wiley-Blackwell, 2017, pp. 1672–705, doi:10.1002/cpa.21639.

Erdös, László, and Dominik J. Schröder. “Fluctuations of Functions of Wigner Matrices.”10.1214/16-ECP38__Electronic Communications in Probability, vol. 21, 86, Institute of Mathematical Statistics, 2017, doi:10.1214/16-ECP38.

Bao, Zhigang, and László Erdös. “Delocalization for a Class of Random Block Band Matrices.”10.1007/s00440-015-0692-y__Probability Theory and Related Fields, vol. 167, no. 3–4, Springer, 2017, pp. 673–776, doi:10.1007/s00440-015-0692-y.

Ajanki, Oskari H., et al. “Universality for General Wigner-Type Matrices.”10.1007/s00440-016-0740-2__Probability Theory and Related Fields, vol. 169, no. 3–4, Springer, 2017, pp. 667–727, doi:10.1007/s00440-016-0740-2.

Bao, Zhigang, et al. “Local Law of Addition of Random Matrices on Optimal Scale.”10.1007/s00220-016-2805-6__Communications in Mathematical Physics, vol. 349, no. 3, Springer, 2017, pp. 947–90, doi:10.1007/s00220-016-2805-6.

Alt, Johannes, et al. “Local Law for Random Gram Matrices.”10.1214/17-EJP42__Electronic Journal of Probability, vol. 22, 25, Institute of Mathematical Statistics, 2017, doi:10.1214/17-EJP42.

Bao, Zhigang, et al. “Convergence Rate for Spectral Distribution of Addition of Random Matrices.”10.1016/j.aim.2017.08.028__Advances in Mathematics, vol. 319, Academic Press, 2017, pp. 251–91, doi:10.1016/j.aim.2017.08.028.

Bourgade, Paul, et al. “Fixed Energy Universality for Generalized Wigner Matrices.”10.1002/cpa.21624__Communications on Pure and Applied Mathematics, vol. 69, no. 10, Wiley-Blackwell, 2016, pp. 1815–81, doi:10.1002/cpa.21624.

Bao, Zhigang, et al. “Local Stability of the Free Additive Convolution.”10.1016/j.jfa.2016.04.006__Journal of Functional Analysis, vol. 271, no. 3, Academic Press, 2016, pp. 672–719, doi:10.1016/j.jfa.2016.04.006.

Ajanki, Oskari H., et al. “Local Spectral Statistics of Gaussian Matrices with Correlated Entries.”10.1007/s10955-016-1479-y__Journal of Statistical Physics, vol. 163, no. 2, Springer, 2016, pp. 280–302, doi:10.1007/s10955-016-1479-y.

Erdös, László, and Horng Yau. “Gap Universality of Generalized Wigner and ;2 Ensembles.”10.4171/JEMS/548__Journal of the European Mathematical Society, vol. 17, no. 8, European Mathematical Society, 2015, pp. 1927–2036, doi:10.4171/JEMS/548.

Erdös, László, and Antti Knowles. “The Altshuler–Shklovskii Formulas for Random Band Matrices II: The General Case.”10.1007/s00023-014-0333-5__Annales Henri Poincare, vol. 16, no. 3, Springer, 2015, pp. 709–99, doi:10.1007/s00023-014-0333-5.

Erdös, László, and Antti Knowles. “The Altshuler-Shklovskii Formulas for Random Band Matrices I: The Unimodular Case.”10.1007/s00220-014-2119-5__Communications in Mathematical Physics, vol. 333, no. 3, Springer, 2015, pp. 1365–416, doi:10.1007/s00220-014-2119-5.

Bourgade, Paul, et al. “Edge Universality of Beta Ensembles.”10.1007/s00220-014-2120-z__Communications in Mathematical Physics, vol. 332, no. 1, Springer, 2014, pp. 261–353, doi:10.1007/s00220-014-2120-z.

Erdös, László, and Dominik J. Schröder. “Phase Transition in the Density of States of Quantum Spin Glasses.”10.1007/s11040-014-9164-3__Mathematical Physics, Analysis and Geometry, vol. 17, no. 3–4, Springer, 2014, pp. 441–64, doi:10.1007/s11040-014-9164-3.

Ajanki, Oskari H., et al. “Local Semicircle Law with Imprimitive Variance Matrix.”10.1214/ECP.v19-3121__Electronic Communications in Probability, vol. 19, Institute of Mathematical Statistics, 2014, doi:10.1214/ECP.v19-3121.

Bloemendal, Alex, et al. “Isotropic Local Laws for Sample Covariance and Generalized Wigner Matrices.”10.1214/EJP.v19-3054__Electronic Journal of Probability, vol. 19, 33, Institute of Mathematical Statistics, 2014, doi:10.1214/EJP.v19-3054.

Erdös, László, et al. “Universality of General ;2-Ensembles.”10.1215/00127094-2649752__Duke Mathematical Journal, vol. 163, no. 6, Duke University Press, 2014, pp. 1127–90, doi:10.1215/00127094-2649752.

Erdös, László. “Random Matrices, Log-Gases and Hölder Regularity.” Proceedings of the International Congress of Mathematicians, vol. 3, International Congress of Mathematicians, 2014, pp. 214–36.

Erdös, László, et al. “Stability and Semiclassics in Self-Generated Fields.”10.4171/JEMS/416__Journal of the European Mathematical Society, vol. 15, no. 6, European Mathematical Society, 2013, pp. 2093–113, doi:10.4171/JEMS/416.

Erdös, László, et al. “Delocalization and Diffusion Profile for Random Band Matrices.”10.1007/s00220-013-1773-3__Communications in Mathematical Physics, vol. 323, no. 1, Springer, 2013, pp. 367–416, doi:10.1007/s00220-013-1773-3.

Erdös, László, and Brendan Farrell. “Local Eigenvalue Density for General MANOVA Matrices.”10.1007/s10955-013-0807-8__Journal of Statistical Physics, vol. 152, no. 6, Springer, 2013, pp. 1003–32, doi:10.1007/s10955-013-0807-8.

Erdös, László, et al. “Spectral Statistics of Erds-Rényi Graphs I: Local Semicircle Law.”10.1214/11-AOP734__Annals of Probability, vol. 41, no. 3 B, Institute of Mathematical Statistics, 2013, pp. 2279–375, doi:10.1214/11-AOP734.

Erdös, László, et al. “Averaging Fluctuations in Resolvents of Random Band Matrices.”10.1007/s00023-013-0235-y__Annales Henri Poincare, vol. 14, no. 8, Birkhäuser, 2013, pp. 1837–926, doi:10.1007/s00023-013-0235-y.

Erdös, László, et al. “The Local Semicircle Law for a General Class of Random Matrices.”10.1214/EJP.v18-2473__Electronic Journal of Probability, vol. 18, no. 59, Institute of Mathematical Statistics, 2013, pp. 1–58, doi:10.1214/EJP.v18-2473.

Erdös, László. “Universality for Random Matrices and Log-Gases.” ArXiv, ArXiv, 2012.

Erdös, László. Lecture Notes on Quantum Brownian Motion. Vol. 95, Oxford University Press, 2012, pp. 3–98.

Erdös, László, et al. “Rigidity of Eigenvalues of Generalized Wigner Matrices.”10.1016/j.aim.2011.12.010__Advances in Mathematics, vol. 229, no. 3, Academic Press, 2012, pp. 1435–515, doi:10.1016/j.aim.2011.12.010.

Erdös, László, et al. “The Local Relaxation Flow Approach to Universality of the Local Statistics for Random Matrices.”10.1214/10-AIHP388__Annales de l’institut Henri Poincare (B) Probability and Statistics, vol. 48, no. 1, Institute of Mathematical Statistics, 2012, pp. 1–46, doi:10.1214/10-AIHP388.

Erdös, László, et al. “Bulk Universality for Generalized Wigner Matrices.”10.1007/s00440-011-0390-3__Probability Theory and Related Fields, vol. 154, no. 1–2, Springer, 2012, pp. 341–407, doi:10.1007/s00440-011-0390-3.

Erdös, László, and David Hasler. “Wegner Estimate and Anderson Localization for Random Magnetic Fields.”10.1007/s00220-011-1373-z__Communications in Mathematical Physics, vol. 309, no. 2, Springer, 2012, pp. 507–42, doi:10.1007/s00220-011-1373-z.

Erdös, László, and Horng Yau. “Universality of Local Spectral Statistics of Random Matrices.”10.1090/S0273-0979-2012-01372-1__Bulletin of the American Mathematical Society, vol. 49, no. 3, American Mathematical Society, 2012, pp. 377–414, doi:10.1090/S0273-0979-2012-01372-1.

Erdös, László, et al. “Relativistic Scott Correction in Self-Generated Magnetic Fields.”10.1063/1.3697417__Journal of Mathematical Physics, vol. 53, no. 9, American Institute of Physics, 2012, doi:10.1063/1.3697417.

Erdös, László, et al. “Second Order Semiclassics with Self Generated Magnetic Fields.”10.1007/s00023-011-0150-z__Annales Henri Poincare, vol. 13, no. 4, Birkhäuser, 2012, pp. 671–730, doi:10.1007/s00023-011-0150-z.

Erdös, László, et al. “Spectral Statistics of Erds-Rényi Graphs II: Eigenvalue Spacing and the Extreme Eigenvalues.”10.1007/s00220-012-1527-7__Communications in Mathematical Physics, vol. 314, no. 3, Springer, 2012, pp. 587–640, doi:10.1007/s00220-012-1527-7.

Erdös, László, et al. “Scott Correction for Large Atoms and Molecules in a Self-Generated Magnetic Field.”10.1007/s00220-012-1468-1__Communications in Mathematical Physics, vol. 312, no. 3, Springer, 2012, pp. 847–82, doi:10.1007/s00220-012-1468-1.

Erdös, László, and Horng Yau. “A Comment on the Wigner-Dyson-Mehta Bulk Universality Conjecture for Wigner Matrices.”10.1214/EJP.v17-1779__Electronic Journal of Probability, vol. 17, Institute of Mathematical Statistics, 2012, doi:10.1214/EJP.v17-1779.

Erdös, László, and David Hasler. “Anderson Localization at Band Edges for Random Magnetic Fields.”10.1007/s10955-012-0445-6__Journal of Statistical Physics, vol. 146, no. 5, Springer, 2012, pp. 900–23, doi:10.1007/s10955-012-0445-6.

Bourgade, Paul, et al. “Bulk Universality of General ;2-Ensembles with Non-Convex Potential.”10.1063/1.4751478__Journal of Mathematical Physics, vol. 53, no. 9, American Institute of Physics, 2012, doi:10.1063/1.4751478.

Erdös, László, and David Hasler. “Wegner Estimate for Random Magnetic Laplacian on10.1007/s00023-012-0177-9__2.”10.1007/s00023-012-0177-9__Annales Henri Poincare, vol. 13, no. 8, Birkhäuser, 2012, pp. 1719–31, doi:10.1007/s00023-012-0177-9.

Erdös, László, and Antti Knowles. “Quantum Diffusion and Eigenfunction Delocalization in a Random Band Matrix Model.”10.1007/s00220-011-1204-2__Communications in Mathematical Physics, vol. 303, no. 2, Springer, 2011, pp. 509–54, doi:10.1007/s00220-011-1204-2.

Erdös, László. “Universality of Wigner Random Matrices: A Survey of Recent Results.”10.1070/RM2011v066n03ABEH004749__Russian Mathematical Surveys, vol. 66, no. 3, IOP Publishing Ltd., 2011, pp. 507–626, doi:10.1070/RM2011v066n03ABEH004749.

Erdös, László, and Antti Knowles. “Quantum Diffusion and Delocalization for Band Matrices with General Distribution.”10.1007/s00023-011-0104-5__Annales Henri Poincare, vol. 12, no. 7, Birkhäuser, 2011, pp. 1227–319, doi:10.1007/s00023-011-0104-5.

Erdös, László, et al. “Universality of Random Matrices and Local Relaxation Flow.”10.1007/s00222-010-0302-7__Inventiones Mathematicae, vol. 185, no. 1, Springer, 2011, pp. 75–119, doi:10.1007/s00222-010-0302-7.

Erdös, László, et al. “Derivation of the Gross-Pitaevskii Equation for the Dynamics of Bose-Einstein Condensate.”10.4007/annals.2010.172.291__Annals of Mathematics, vol. 172, no. 1, Princeton University Press, 2010, pp. 291–370, doi:10.4007/annals.2010.172.291.

Erdös, László, et al. “Wegner Estimate and Level Repulsion for Wigner Random Matrices.”10.1093/imrn/rnp136__International Mathematics Research Notices, no. 3, Oxford University Press, 2010, pp. 436–79, doi:10.1093/imrn/rnp136.

Erdös, László, et al. “Bulk Universality for Wigner Matrices.”10.1002/cpa.20317__Communications on Pure and Applied Mathematics, vol. 63, no. 7, Wiley-Blackwell, 2010, pp. 895–925, doi:10.1002/cpa.20317.

Erdös, László, et al. “Universality of Sine-Kernel for Wigner Matrices with a Small Gaussian Perturbation.”10.1214/EJP.v15-768__Electronic Journal of Probability, vol. 15, no. 18, Institute of Mathematical Statistics, 2010, pp. 526–603, doi:10.1214/EJP.v15-768.

Erdös, László, and Jan Solovej. “Ground State Energy of Large Atoms in a Self-Generated Magnetic Field.”10.1007/s00220-009-0869-2__Communications in Mathematical Physics, vol. 294, no. 1, Springer, 2010, pp. 229–49, doi:10.1007/s00220-009-0869-2.

Erdös, László, et al. “Bulk Universality for Wigner Hermitian Matrices with Subexponential Decay.” Mathematical Research Letters, vol. 17, no. 4, International Press, 2010, pp. 667–74.

Erdös, László, et al. “Semicircle Law on Short Scales and Delocalization of Eigenvectors for Wigner Random Matrices.”10.1214/08-AOP421__Annals of Probability, vol. 37, no. 3, Institute of Mathematical Statistics, 2009, pp. 815–52, doi:10.1214/08-AOP421.

Erdös, László, et al. “Dynamical Formation of Correlations in a Bose-Einstein Condensate.”10.1007/s00220-009-0828-y__Communications in Mathematical Physics, vol. 289, no. 3, Springer, 2009, pp. 1171–210, doi:10.1007/s00220-009-0828-y.

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