[PDF] Top 20 Row stochastic inverse eigenvalue problem
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Row stochastic inverse eigenvalue problem
... The row stochastic inverse eigenvalue problem is the problem of characterizing all possible spectrum of row stochastic ...Since row stochastic ... See full document
5
Symmetric stochastic inverse eigenvalue problem
... constant row sums symmetric inverse eigenvalue problem to have a solution and sufficient conditions for the symmetric stochastic inverse eigenvalue problem to have a ... See full document
17
Aeroelastic flutter as a multiparameter eigenvalue problem
... major problem – or at least, potentially problem feature – of this algorithm is its explicit computation of the ...the inverse condition number for ...The problem with the determinant is that ... See full document
210
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, ... See full document
10
Eigenvalue problem of Hamiltonian operator matrices
... In this note, for the Hamiltonian operator matrix H, defined in (.), with at least one invertible off-diagonal entry, we consider its eigenvalue problem including the ascent, the algebraic multiplicity and ... See full document
13
A rainbow inverse problem
... Abstract. We consider the radiative transfer equation (RTE) with reflection in a three-dimensional domain, infinite in two dimensions, and prove an existence result. Then, we study the inverse problem of ... See full document
11
Inverse Problem of Astrodynamics
... In this paper we proposed an algorithm for finding the coordinates of an unknown gravitational mass as a result of astronomical observations. This problem was solved first by Urbain Jean Le Verrier and John Couch ... See full document
8
The inverse deformation problem
... the inverse deformation problem; for a more detailed account see ...the inverse deformation problem originated from a question by Flach in [7] which asked if it is possible for a universal ... See full document
16
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 ... See full document
6
An extremal eigenvalue problem in Kähler geometry
... 1.2. Eigenvalue problems on K ¨ahler ...extremal eigenvalue problem in higher dimensions on a K¨ahler manifold (M, J, g, ω), which generalizes the above extremal problem on Riemannian ...the ... See full document
14
Inequalities for M tensors
... Proof From Theorem ., we may evidently take τ (A) = , and after performing a similar- ity transformation with a positive diagonal matrix, we may assume that A is stochastic. Then, for θ ∈ (, ), the matrix A(θ ... See full document
9
Inverse problem for cuts
... Kneser’s Theorem actually deals with the sum of multiple sets. We state only the version for the sum of two sets here for simplicity. We can easily derive a corollary of Kneser’s Theorem, which appears closer to the ... See full document
29
A spectral method for the eigenvalue problem for elliptic equations
... trial functions the rate of convergence is exponential for this example. Also in each figure the ridge and the one-sided Jacobi polynomials show a faster convergence than the shifted Chebyshev polynomials. For the ... See full document
27
Eigenvalue problems for a quasilinear elliptic equation on ℝN
... setting of problem (1.1)-(1.2), and give some equivalent norm results to be used later. A generalized version of Poincar´e’s inequality plays a crucial role. Some of the ideas devel- oped in this section appear ... See full document
12
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] ... See full document
148
A modified Leverrier-Faddeev algorithm for matrices with multiple-eigenvalues
... The Ieverrier algorithm as modified by Faddeev gives the characteristic equation of a matrix A, its inverse, and the eigenvector corresponding to a simple eigenvalue h [r] ... See full document
11
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] ... See full document
8
Integrability of the Reduction Fourth-Order Eigenvalue Problem
... constraint problem is studied in this paper, and the associated Lax pairs have been ...this eigenvalue problem has been obtained on the symplectic ... See full document
8
The eigenvalue problem for the p Laplacian like equations
... [5] W. Pielichowski, On the first eigenvalue of a quasilinear elliptic operator, Selected Problems of Mathematics, 50th Anniv. Cracow Univ. Technol. Anniv. Issue, vol. 6, Cracow University of Technology, Kraków, ... See full document
12
A fully parallel method for tridiagonal eigenvalue problem
... In this paper, a fully parallel method for finding all eigenvalues of is given, where A and B are real symmetric a real matrix pencil A, B The method is based on the homotopy tridiagonal[r] ... See full document
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