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Linear Algebra and Its Applications, ISSN 0024-3795, 01/2019, Volume 561, pp. 24 - 40
In this article, the weighted version of a probability density function is considered as a mapping of the original distribution. Generally, the properties of... 
Eigenvalue | Zonal polynomial | Random matrices | Form-invariance | Rotation invariance | Wishart distribution | MATHEMATICS | MATHEMATICS, APPLIED | MATRICES | Organic farming | Matrix | Probability | Eigenvalues | Mathematics | Mapping | Graphical representations | Probability density functions | Eigen values
Journal Article
IEEE Signal Processing Letters, ISSN 1070-9908, 09/2018, Volume 25, Issue 9, pp. 1393 - 1397
Journal Article
2011, Mathematical surveys and monographs, ISBN 9780821852859, Volume 171, xiv, 632
Book
The Annals of Probability, ISSN 0091-1798, 9/2013, Volume 41, Issue 5, pp. 3081 - 3111
Journal Article
1986, ISBN 9783764317553, Volume 16., 262
Book
Journal of Physics Condensed Matter, ISSN 0953-8984, 09/2018, Volume 30, Issue 40, p. 405601
We consider some aspects of a standard model employed in studies of many-body localization: interacting spinless fermions with quenched disorder, for non-zero... 
eigenvalue distributions | Fock-space lattice | many-body localization | LOCALIZATION | PHYSICS, CONDENSED MATTER | ENERGY-FLOW | SYSTEMS
Journal Article
Communications in Mathematical Physics, ISSN 0010-3616, 1/2019, Volume 365, Issue 2, pp. 515 - 567
Journal Article
International Mathematics Research Notices, ISSN 1073-7928, 10/2018, Volume 2018, Issue 20, pp. 6254 - 6289
Abstract Let $p>2$, $B\geq 1$, $N\geq n$ and let $X$ be a centered $n$-dimensional random vector with the identity covariance matrix such that... 
MATHEMATICS | LIMIT | LARGEST EIGENVALUE | SMALLEST SINGULAR-VALUE
Journal Article
Journal of Multivariate Analysis, ISSN 0047-259X, 08/2014, Volume 129, pp. 69 - 81
We derive efficient recursive formulas giving the exact distribution of the largest eigenvalue for finite dimensional real Wishart matrices and for the... 
Gaussian Orthogonal Ensemble | Random matrix theory | Tracy–Widom distribution | Largest eigenvalue | Characteristic roots | Wishart matrices | Tracy-Widom distribution | PERFORMANCE ANALYSIS | UNIVERSALITY | SPACING DISTRIBUTIONS | STATISTICS & PROBABILITY | MIMO-MRC
Journal Article
International Journal of Modern Physics A, ISSN 0217-751X, 01/2015, Volume 30, Issue 1, p. 1450197
The phenomenon of emergent fuzzy geometry and noncommutative gauge theory from Yang–Mills matrix models is briefly reviewed. In particular, the eigenvalue... 
fussy sphere | Yang-Mills phase | matrix model | commuting phase | Noncommutative geometry | eigenvalues distributions | emergent geometry | COLORINGS | STRINGS | FIELDS | PHYSICS, NUCLEAR | GAUGE-THEORY | BOUND-STATES | FUZZY SPHERE | GEOMETRY | PHYSICS, PARTICLES & FIELDS
Journal Article
Physical Review A - Atomic, Molecular, and Optical Physics, ISSN 1050-2947, 08/2011, Volume 84, Issue 2
The transmission of quantum information between different parts of a quantum computer is of fundamental importance. Spin chains have been proposed as quantum... 
DYNAMICS | OPTICS | MESOSCOPIC SYSTEMS | PHYSICS, ATOMIC, MOLECULAR & CHEMICAL | DEFECTS | DISTRIBUTION | SPIN | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | EIGENSTATES | MATERIALS SCIENCE | QUANTUM STATES | COUPLING | EIGENVALUES | QUANTUM INFORMATION | TRANSMISSION | QUANTUM COMPUTERS | PERTURBATION THEORY
Journal Article
Journal of Theoretical Probability, ISSN 0894-9840, 3/2019, Volume 32, Issue 1, pp. 353 - 394
Assume a finite set of complex random variables form a determinantal point process; we obtain a theorem on the limit of the empirical distribution of these... 
Primary 15B52 | 60G55 | Eigenvalue | Probability Theory and Stochastic Processes | Mathematics | Empirical distribution | Statistics, general | Determinantal point process | 62H10 | Non-symmetric random matrix | Secondary 60F99 | MATRICES | STATISTICS & PROBABILITY | ENTRIES
Journal Article
Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 06/2016, Volume 452, pp. 220 - 228
Journal Article
Graphs and Combinatorics, ISSN 0911-0119, 9/2017, Volume 33, Issue 5, pp. 1283 - 1295
Let $$m_G(I)$$ m G ( I ) denote the number of Laplacian eigenvalues of a graph G in an interval I, and let $$\gamma (G)$$ γ ( G ) denote its domination number.... 
Graph | 05C50 | Domination number | Laplacian eigenvalue | Mathematics | Engineering Design | Combinatorics | 05C69 | MATHEMATICS | EIGENVALUES | NUMBER | TREES | IRREDUNDANCE | PARAMETERS | SPECTRUM
Journal Article
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