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Approximation of differential eigenvalue problemsTo solve a one-dimensional second-order differential eigenvalue problem, we use the finite

Approximation of Variational Eigenvalue ProblemsA variational eigenvalue problem in an infinite-dimensional Hilbert space is approximated by a

Convergence of the galerkin method for solving a nonlinear problem of the eigenmodes of microdisk lasersThis paper investigates an eigenvalue problem for the Helmholtz equation on the plane modeling

Investigation of the eigenvalue problem on eigenvibration of a loaded string© Published under licence by IOP Publishing Ltd. In the present paper, the differential eigenvalue

Approximation of the eigenvalue problem on eigenvibration of a loaded bar of a differential eigenvalue problem describing eigenvibrations of an elastic bar with load rigidly

Chebyshev Pseudospectral Method Computing Eigenvalues for Ordinary Differential Equations with Homogeneous Dirichlet Boundary ConditionCalculation of eigenvalue problems for the second-order ordinary differential equations is relevant

Mathematical analysis of the generalized natural modes of an inhomogeneous optical fiberThe eigenvalue problem for generalized natural modes of an inhomogeneous optical fiber without a

Eigenvalue problem for partial differential equations with deviating arguments and perturbation theoryEigenvalue problem for partial differential equations with deviating arguments and perturbation

Error estimates of the finite difference method for eigenvalue problems with nonlinear entrance of the spectral parameter differential eigenvalue problem with coefficients nonlinearly depending on the spectral parameter is studied

Spectral boundary value problems for Laplace–Beltrami operator: Moduli of continuity of eigenvalues under domain deformation for differential equations on manifolds. Eigenvalues of such problems are studied as functionals on the space

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