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Inverse Eigenvalue Problem

Row stochastic inverse eigenvalue problem

Row stochastic inverse eigenvalue problem

... stochastic inverse eigenvalue problem is the problem of characterizing all possible spectrum of row stochastic ...of inverse eigenvalue problems should be interest- ...stochastic ...

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The solvability conditions for the inverse eigenvalue problem of normal skew J Hamiltonian matrices

The solvability conditions for the inverse eigenvalue problem of normal skew J Hamiltonian matrices

... solved Problem 1 for normal J-Hamiltonian ...the problem that involves skew normal J-Hamiltonian ...solve Problem 1 when the set = N S n×n ...the inverse eigenvalue problem for ...

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Linear-Quadratic Optimal Control Problem (LQOCP) And The Definiteness of an Inverse Eigenvalue Problem (IEP) on A Certain Hermiltian Matrices

Linear-Quadratic Optimal Control Problem (LQOCP) And The Definiteness of an Inverse Eigenvalue Problem (IEP) on A Certain Hermiltian Matrices

... an inverse eigenvalue problem (IEP) in a certain Hermiltian matrices consists of both singular and non-singular symmetric matrices of rank 1 via Newton’s method for solving the inverse ...

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Exact Solution of a Linear-Quadratic Inverse Eigenvalue Problem on a Certain Hamiltonian Symmetric Matrices

Exact Solution of a Linear-Quadratic Inverse Eigenvalue Problem on a Certain Hamiltonian Symmetric Matrices

... an inverse eigenvalue problem (IEP) on a certain Hamiltonian symmetric matrices namely singular symmetric matrices of rank 1 and non-singular symmetric matrices in the neighborhood of the first type ...

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Derivation of an Explicit Function in Non-Singular Hamilton Symmetric Matrices of Rank 1 Via Linear Quadratics Inverse Eigenvalue Problem

Derivation of an Explicit Function in Non-Singular Hamilton Symmetric Matrices of Rank 1 Via Linear Quadratics Inverse Eigenvalue Problem

... quadratics inverse eigenvalue problem (LQIEP in the neighborhood of the first type of Hamilton matrices through numerical illustration and ...

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On the Solution of an Inverse Eigenvalue Problem by Newton’s Method on a Fibre Bundle with Structure Group SO(n)

On the Solution of an Inverse Eigenvalue Problem by Newton’s Method on a Fibre Bundle with Structure Group SO(n)

... Inverse eigenvalue problems are usually concerned with the reconstruction of a physical system from prescribed spectral ...an inverse eigenvalue problem thus reduces to the construction ...

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Numerical Evaluation of Nonlinear Hamiltonian Symmetric Matrix of Rank 1 of an Inverse Eigenvalue Problem Via Newton-Raphson Method

Numerical Evaluation of Nonlinear Hamiltonian Symmetric Matrix of Rank 1 of an Inverse Eigenvalue Problem Via Newton-Raphson Method

... The approach employed Newton-Raphson’s method for solving the inverse eigenvalue problem in a class of Hamiltonian matrices in the neighborhood of a related nonsingular matrix of rank 1. Numerical ...

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Symmetric stochastic inverse eigenvalue problem

Symmetric stochastic inverse eigenvalue problem

... symmetric inverse eigenvalue problem to have a solution and sufficient conditions for the symmetric stochastic inverse eigenvalue problem to have a ...stochastic inverse ...

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Solvability of Inverse Eigenvalue Problem for Dense Singular Symmetric Matrices

Solvability of Inverse Eigenvalue Problem for Dense Singular Symmetric Matrices

... The inverse eigenvalue problem (IEP) involves the re- construction of a matrix from prescribed spectral ...nonnegative inverse eigenvalue problem (NIEP) is a special case of the ...

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Inverse eigenvalue problem for matrices whose graph is a banana tree

Inverse eigenvalue problem for matrices whose graph is a banana tree

... an inverse eigenvalue problem (IEP) for constructing a special kind of acyclic matri- ...The problem involves the reconstruction of matri- ces whose graph is a banana ...the problem is ...

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Explicit solution for an infinite dimensional generalized inverse eigenvalue problem

Explicit solution for an infinite dimensional generalized inverse eigenvalue problem

... Introduction. Inverse eigenvalue problems, that concern the reconstruction of matrices from a prescribed set of spectral data, are very important subclass of inverse problems that arise in ...

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An inverse eigenvalue problem for an arbitrary multiply connected bounded region in R2

An inverse eigenvalue problem for an arbitrary multiply connected bounded region in R2

... The basic problem is to determine the geometry of an arbitrary multiply connected bounded region inR together with the mixed boundary conditions, from the complete knowledge of the eigen[r] ...

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The wave equation approach to an inverse eigenvalue problem for an arbitrary multiply connected drum in ℝ2 with Robin boundary conditions

The wave equation approach to an inverse eigenvalue problem for an arbitrary multiply connected drum in ℝ2 with Robin boundary conditions

... Note that Zayed et al. [22, 24] have discussed problem (1.9), (1.10) when J = 1 (i.e., Ω is a simply connected bounded domain) while Zayed et al. [21] and Zayed [15] have discussed this problem when J = 1, ...

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An inverse eigenvalue problem for an arbitrary multiply connected bounded region: an extension to higher dimensions

An inverse eigenvalue problem for an arbitrary multiply connected bounded region: an extension to higher dimensions

... The object of this paper is to discuss the following more general inverse problem: Let fl be an arbitrary multiply connected bounded region in R 3 which is surrounded internally by simpl[r] ...

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Inverse eigenvalue problem for a class of Dirac operators with discontinuous coefficient

Inverse eigenvalue problem for a class of Dirac operators with discontinuous coefficient

... the inverse problem of recovering the coefficient of a Dirac operator is studied from the sequences of eigenvalues and normalizing ...this inverse problem is proved and a solution algorithm of ...

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A spectral method for the eigenvalue problem for elliptic equations

A spectral method for the eigenvalue problem for elliptic equations

... There is a large literature on spectral methods for solving elliptic partial differential equa- tions; for example, see the books [10, 11, 12, 17, 26]. The methods presented in these books use a decomposition and/or ...

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Numerical approximation of Sturm-Liouville eigenvalues

Numerical approximation of Sturm-Liouville eigenvalues

... These improved bounds show that the eigenvalue error is most uniform for the estimates obtained using the modified or scaled phase associated with an eigenvalue problem which is in Liouv[r] ...

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Eigenfunction expansion for a regular fourth order eigenvalue problem with eigenvalue parameter in the boundry conditions

Eigenfunction expansion for a regular fourth order eigenvalue problem with eigenvalue parameter in the boundry conditions

... EIGENFUNCTION EXPANSION FOR A REGULAR FOURTH ORDER EIGENVALUE PROBLEM WITH EIGENVALUE PARAMETER IN THE BOUNDARY CONDITIONS.. ZAYED Department of Mathematics Faculty of Science Zagazlg Un[r] ...

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The eigenvalue problem for the p Laplacian like equations

The eigenvalue problem for the p Laplacian like equations

... Obviously, (A3) also holds. These conditions have been posted directly on the given functions in some papers which dealt with the solvability of the bound- ary value or eigenvalue problem for the p ...

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Integrability of the Reduction Fourth-Order Eigenvalue Problem

Integrability of the Reduction Fourth-Order Eigenvalue Problem

... fourth-order eigenvalue problem, the Bargmann constraint of this problem has been given, and the associated Lax pairs have been ...this eigenvalue problem has been obtained on the ...

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