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Pseudo-hermitian random matrix models: General formalism
Joshua Feinberg
, Roman Riser
Department of Physics
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Keyphrases
Eigenvalues
100%
Hermitian Random Matrix
100%
Pseudo-Hermitian
100%
Random Matrix Model
100%
General Formalism
100%
Pseudo-Hermitian Matrix
66%
Real Eigenvalues
66%
Complex Eigenvalues
66%
Resolvent
66%
Two Dimensional
33%
Numerical Analysis
33%
Truncation
33%
Gain Loss
33%
Numerical Results
33%
PT-symmetry
33%
Hermitian
33%
Random Matrix Theory
33%
Indefinite Metric
33%
Diagrammatic Methods
33%
Complex Conjugate Pair
33%
Real Axis
33%
Noncompact
33%
Positive Eigenvalues
33%
Negative Eigenvalues
33%
Lie Algebra
33%
Krein Space
33%
Large Matrices
33%
Non-uniform Density
33%
Finite-dimensional
33%
Matrix Size
33%
PT-symmetric Quantum Mechanics
33%
Simple Sets
33%
Finite Segment
33%
Pseudo-Hermitian Operator
33%
Blob
33%
Induced Metric
33%
Mathematics
Eigenvalue
100%
Hermitian Matrix
100%
Random Matrix
100%
Real Eigenvalue
66%
Resolvent
66%
Complex Eigenvalue
66%
Numerical Analysis
33%
Asymptotics
33%
Truncation
33%
Matrix (Mathematics)
33%
Closed Form
33%
Random Matrix Theory
33%
Complex Conjugate
33%
Real Axis
33%
Negative Eigenvalue
33%
Positive Eigenvalue
33%
Hermitian Operator
33%
Krein Space
33%
Finite Segment
33%
Lie Algebra
33%
Finite Dimensional Subspace
33%
Nonuniform
33%
PT Symmetry
33%
Quantum System
33%