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  1. Fluctuation Moments Induced by Conjugation with Asymptotically Liberating Random Matrix Ensembles

    Independent Haar-unitary random matrices and independent Haar-orthogonal random matrices are known to be asymptotically liberating ensembles, and...

    Josue Vazquez-Becerra in Journal of Theoretical Probability
    Article 06 May 2023
  2. Pseudo-Hermitian Random Matrices

    This book is a comprehensive guide to pseudo-Hermitian random matrices, their properties, and their role in many models that are relevant to physical...
    Mauricio Porto Pato
    Book 2024
  3. Vector Random Fields on the Probability Simplex with Metric-Dependent Covariance Matrix Functions

    This paper constructs a class of isotropic vector random fields on the probability simplex via infinite series expansions involving the...

    Article 01 December 2022
  4. Random Walks

    We start with the random walk on the 1-d lattice of the integers of the real line. From this simple model we derive the equations for the process of...
    Ronald W. Shonkwiler, Franklin Mendivil in Explorations in Monte Carlo Methods
    Chapter 2024
  5. Random Matrix Theory

    For the most part, the preceding chapters dealt with large sample techniques under the traditional asymptotic framework, that is, the sample size...
    Chapter 2022
  6. The Characteristic Polynomial of a Random Matrix

    Form an n × n matrix by drawing entries independently from {±1} (or another fixed nontrivial finitely supported distribution in Z ) and let φ be the...

    Sean Eberhard in Combinatorica
    Article 14 March 2022
  7. On the permanent of a random symmetric matrix

    Matthew Kwan, Lisa Sauermann in Selecta Mathematica
    Article 08 December 2021
  8. Continuous Random Vectors

    Having studied discrete random variables, that is, random variables taking their values in a finite or countable set, we now introduce random...
    Chapter 2024
  9. Near-linear convergence of the Random Osborne algorithm for Matrix Balancing

    We revisit Matrix Balancing, a pre-conditioning task used ubiquitously for computing eigenvalues and matrix exponentials. Since 1960, Osborne’s...

    Jason M. Altschuler, Pablo A. Parrilo in Mathematical Programming
    Article Open access 30 May 2022
  10. Large gap asymptotics on annuli in the random normal matrix model

    We consider a two-dimensional determinantal point process arising in the random normal matrix model and which is a two-parameter generalization of...

    Christophe Charlier in Mathematische Annalen
    Article Open access 31 March 2023
  11. Sphericity and Identity Test for High-dimensional Covariance Matrix Using Random Matrix Theory

    This paper addresses the issue of testing sphericity and identity of high-dimensional population covariance matrix when the data dimension exceeds...

    Shou-cheng Yuan, Jie Zhou, ... Jie-qiong Shen in Acta Mathematicae Applicatae Sinica, English Series
    Article 24 April 2021
  12. Measurement model and accuracy analysis of parabolic ballistic projectile flight parameters based on random matrix

    The existing six light screen array measuring methodology of uniform linear trajectory is unable to determine the impact coordinate and flight speed...

    Article 13 January 2024
  13. Entanglement of Pseudo-Hermitian Random States

    By using an abstract model of pseudo-Hermitian random matrices and Dyson’s scheme to deal with density matrix of non-Hermitian matrix, the...
    Mauricio Porto Pato in Pseudo-Hermitian Random Matrices
    Chapter 2024
  14. HARFE: hard-ridge random feature expansion

    We propose a random feature model for approximating high-dimensional sparse additive functions called the hard-ridge random feature expansion method...

    Esha Saha, Hayden Schaeffer, Giang Tran in Sampling Theory, Signal Processing, and Data Analysis
    Article 09 August 2023
  15. Uncertainty quantification for random domains using periodic random variables

    We consider uncertainty quantification for the Poisson problem subject to domain uncertainty. For the stochastic parameterization of the random...

    Harri Hakula, Helmut Harbrecht, ... Ian H. Sloan in Numerische Mathematik
    Article Open access 12 January 2024
  16. Marchenko–Pastur Law for Spectra of Random Weighted Bipartite Graphs

    Abstract

    We study the spectra of random weighted bipartite graphs. We establish that, under specific assumptions on the edge probabilities, the...

    A. V. Nadutkina, A. N. Tikhomirov, D. A. Timushev in Siberian Advances in Mathematics
    Article Open access 31 May 2024
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