Superstatistics in Random Matrix Theory by A.Y. Abul-Magd

Subjects: “…Chaotic dynamics, Quantum systems, Random matrix theory, Superstatistics.…”
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Crystallization of random matrix orbits by Gorin, Vadim, Marcus, Adam W.

“…In the second order, we observe a version of the discrete Gaussian Free Field put on top of this lattice, which provides a new explanation as to why the (continuous) Gaussian Free Field governs the global asymptotics of random matrix ensembles. ©2020…”
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Random matrix methods for wireless communications / by Couillet, Romain, 1983-, Debbah, Merouane, 1975-

Tensor product random matrix theory by Alexander Altland, Joaquim Telles de Miranda, Tobias Micklitz

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Beyond universality in random matrix theory by Péché, S., Edelman, Alan, Guionnet, Alice

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Essays in econometrics and random matrix theory by Harding, Matthew C

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A random matrix approach to credit risk. by Michael C Münnix, Rudi Schäfer, Thomas Guhr

“…This ensemble is set up by Random Matrix Theory. We demonstrate analytically that the presence of correlations severely limits the effect of diversification in a credit portfolio if the correlations are not identically zero. …”
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Duality in non-Hermitian random matrix theory by Dang-Zheng Liu, Lu Zhang

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Optimized Tail Bounds for Random Matrix Series by Xianjie Gao, Mingliang Zhang, Jinming Luo

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Random Matrix Theory and Its Innovative Applications by Edelman, Alan, Wang, Yuyang

“…Recently more and more disciplines of science and engineering have found Random Matrix Theory valuable. Some disciplines use the limiting densities to indicate the cutoff between "noise" and "signal." …”
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Random matrix theory, numerical computation and applications by Wang, Yuyang, Edelman, Alan, Sutton, Brian David

“…We thereby provide new insights into the deeper mathematics underlying random matrix theory.…”
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On the Cartan decomposition for classical random matrix ensembles by Edelman, Alan, Jeong, Sungwoo

“…<jats:p> We complete Dyson’s dream by cementing the links between symmetric spaces and classical random matrix ensembles. Previous work has focused on a one-to-one correspondence between symmetric spaces and many but not all of the classical random matrix ensembles. …”
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The stochastic operator approach to random matrix theory by Sutton, Brian D. (Brian David)

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Appearance of random matrix theory in deep learning by Baskerville, NP, Granziol, D, Keating, JP

“…These results shed new light on the applicability of Random Matrix Theory to modelling neural networks and suggest a role for it in the study of loss surfaces in deep learning.…”

Random-Matrix Models of Monitored Quantum Circuits by Bulchandani, VB, Sondhi, SL, Chalker, JT

Random Matrix Transformation and Its Application in Image Hiding by Jijun Wang, Fun Soo Tan, Yi Yuan

Subjects: “…random matrix…”
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Spontaneous symmetry breaking in fermionic random matrix model by Irina Aref’eva, Igor Volovich

“…Abstract A fermionic random matrix model, which is a 0-dimensional version of the SYK model with replicas, is considered. …”
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Random matrix approach to the dynamics of stock inventory variations by Wei-Xing Zhou, Guo-Hua Mu, János Kertész

“…We find that the largest and the second largest eigenvalues ( λ _1 and λ _2 ) of the correlation matrix cannot be explained by random matrix theory and the projections of investors' inventory variations on the first eigenvector u ( λ _1 ) are linearly correlated with stock returns, where individual investors play a dominating role. …”
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Unorientable topological gravity and orthogonal random matrix universality by Torsten Weber, Jarod Tall, Fabian Haneder, Juan Diego Urbina, Klaus Richter

“…Abstract The duality of Jackiw-Teitelboim (JT) gravity and a double scaled matrix integral has led to studies of the canonical spectral form factor (SFF) in the so called τ−scaled limit of large times, t → ∞, and fixed temperature, in order to demonstrate agreement with universal random matrix theory (RMT). Though this has been established for the unitary case, extensions to other symmetry classes requires the inclusion of unorientable manifolds in the sum over geometries, necessary to address time reversal invariance, and regularization of the corresponding prime geometrical objects, the Weil-Petersson (WP) volumes. …”
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Portfolio Optimization and Random Matrix Theory in Stock Exchange by mostafa heidari haratemeh

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