An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators

Josef Kolomý

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Displaying similar documents to “An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators”

On determination of eigenvalues and eigenvectors of selfadjoint operators

Josef Kolomý (1981)

Aplikace matematiky

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Two simple methods for approximate determination of eigenvalues and eigenvectors of linear self-adjoint operators are considered in the following two cases: (i) lower-upper bound $λ_{1}$ of the spectrum $σ (A)$ of $A$ is an isolated point of $σ (A)$ ; (ii) $λ_{1}$ (not necessarily an isolated point of $σ (A)$ with finite multiplicity) is an eigenvalue of $A$ .

The essential norms of composition operators between generalized Bloch spaces in the polydisc and their applications.

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Pao, C.V. (2005)

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De Nàpoli, Pablo L., Mariani, M.Cristina (2002)

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Variant of Lax--Milgram lemma for Banach spaces.

Doboş, Gheorghe (2003)

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Nontrivial solutions for a robin problem with a nonlinear term asymptotically linear at $- \infty$ and superlinear at $+ \infty$ .

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Revista Colombiana de Matemáticas

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Annales Academiae Scientiarum Fennicae. Mathematica

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Displaying similar documents to “An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators”

On determination of eigenvalues and eigenvectors of selfadjoint operators

The essential norms of composition operators between generalized Bloch spaces in the polydisc and their applications.

Global attractor of coupled difference equations and applications to Lotka-Volterra systems.

Quasilinear elliptic systems of resonant type and nonlinear eigenvalue problems.

Variant of Lax--Milgram lemma for Banach spaces.

Nontrivial solutions for a robin problem with a nonlinear term asymptotically linear at - ∞ and superlinear at + ∞ .

Continuous dependence on obstacles in double global obstacle problems.

Nontrivial solutions for a robin problem with a nonlinear term asymptotically linear at $- \infty$ and superlinear at $+ \infty$ .