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Approximation of differential eigenvalue problems with a nonlinear dependence on the parameterA differential eigenvalue problem with a nonlinear dependence on the parameter is approximated

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

Finite Element Approximation of the Minimal Eigenvalue and the Corresponding Positive Eigenfunction of a Nonlinear Sturm—Liouville Problem© 2019, Pleiades Publishing, Ltd. The problem of finding the minimal eigenvalue

Investigation of eigenvibrations of a loaded bar© The Authors, published by EDP Sciences, 2018. The differential eigenvalue problem describing

Investigation of eigenvibrations of a simply supported beam with a load© 2018 Author(s). The differential eigenvalue problem describing eigenvibrations of a simply

An Exact Penalty Function Method for Solving the Full Eigenvalue and Eigenvector ProblemThe investigation of the full eigenvalue and eigenvector problem in the case of multiple or close

Symbolic-Numeric Computation of the Eigenvalues and Eigenfunctions of the Leaky Modes in a Regular Homogeneous Open WaveguideIn this paper the algorithm of finding eigenvalues and eigenfunctions for the leaky modes in a

Violation of covalent bonding in fullerenes (energy of radicalization, exchange integral, atom spin density, and squared spin eigenvalue

The existence of eigenvalues for operators acting in L 2(R n) of eigenvalues and characteristic values for operator F(D) − C(λ): L2(Rm) → L2(Rm), where F(D) is a pseudo

Approximation of operator eigenvalue problems in a Hilbert space© Published under licence by IOP Publishing Ltd.The eigenvalue problem for a compact symmetric

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