Results 41 to 50 of about 408,199 (314)

Microscopic correlations of non-Hermitian Dirac operators in three-dimensional QCD [PDF]

open access: yes, 2001
In the presence of a non-vanishing chemical potential the eigenvalues of the Dirac operator become complex. We calculate spectral correlation functions of complex eigenvalues using a random matrix model approach.
Akemann, G
core   +7 more sources

A COMPUTATION PERSPECTIVE FOR THE EIGENVALUES OF CIRCULANT MATRICES INVOLVING GEOMETRIC PROGRESSION

open access: yesJurnal Matematika UNAND, 2023
In this article, the eigenvalues and inverse of circulant matrices with entries in the first row having the form of a geometric sequence are formulated explicitly in a simple form in one theorem. The method for deriving the formulation of the determinant
SISWANDI SISWANDI   +3 more
doaj   +1 more source

Atomic and molecular complex resonances from real eigenvalues using standard (hermitian) electronic structure calculations

open access: yes, 2015
Complex eigenvalues, resonances, play an important role in large variety of fields in physics and chemistry. For example, in cold molecular collision experiments and electron scattering experiments, autoionizing and pre-dissociative metastable resonances
Haritan, Idan   +3 more
core   +2 more sources

Design of Multi-Loop Modal Control Systems for Plants Having Complex Eigenvalues

open access: yesMeasurement + Control, 1968
In this paper a design procedure is developed which makes it possible to alter both the real and imaginary parts of any number of pairs of conjugate complex plant eigenvalues: this procedure alters one pair of conjugate eigenvalues at a time by the ...
B. Porter MA, PhD, CEng, AMIMechE   +1 more
doaj   +1 more source

Unquenched complex Dirac spectra at nonzero chemical potential: Two-colour QCD lattice data versus matrix model [PDF]

open access: yes, 2006
We compare analytic predictions of non-Hermitian chiral random matrix theory with the complex Dirac operator eigenvalue spectrum of two-color lattice gauge theory with dynamical fermions at nonzero chemical potential.
Elmar Bittner   +3 more
core   +2 more sources

Eigenvalue localization for complex matrices

open access: yesThe Electronic Journal of Linear Algebra, 2014
Let $A$ be an $n\times n$ complex matrix with $n\geq 3$. It is shown that at least $n-2$ of the eigenvalues of $A$ lie in the disk \begin{equation*}\left\vert z-\frac{\func{tr}A}{n}\right\vert \leq \sqrt{\frac{n-1}{n}\left(\sqrt{\left( \left\Vert A\right\Vert _{2}^{2}-\frac{\left\vert \func{tr} A\right\vert ^{2}}{n}\right) ^{2}-\frac{\left\Vert A ...
Ibrahim Gumus   +2 more
openaire   +1 more source

Symbolic-Numeric Computation of the Eigenvalues and Eigenfunctions of the Leaky Modes in a Regular Homogeneous Open Waveguide

open access: yesMATEC Web of Conferences, 2018
In this paper the algorithm of finding eigenvalues and eigenfunctions for the leaky modes in a three-layer planar dielectric waveguide is considered.
Divakov Dmitriy   +2 more
doaj   +1 more source

On the eigenvalues of some nonhermitian oscillators [PDF]

open access: yes, 2013
We consider a class of one-dimensional nonhermitian oscillators and discuss the relationship between the real eigenvalues of PT-symmetric oscillators and the resonances obtained by different authors.
Fern/'andez, Francisco M.   +1 more
core   +2 more sources

On the eigenvalue problems for differential operators with coupled boundary conditions

open access: yesNonlinear Analysis, 2010
In the paper, the eigenvalue problems for one- and two-dimensional second order differential operators with nonlocal coupled boundary conditions are considered.
S. Sajavičius
doaj   +1 more source

Transformation of Eigenvalues of the Zakharov–Shabat Problem under the Effect of Soliton Collision [PDF]

open access: yesИзвестия Саратовского университета. Новая серия: Физика, 2020
Background and Objectives: The Zakharov–Shabat spectral problem allows to find soliton solutions of the nonlinear Schrodinger equation. Solving the Zakharov–Shabat problem gives both a discrete set of eigenvalues λj and a continuous one.
Konyukhov, Andrey Ivanovich
doaj   +1 more source

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