Pages that link to "Item:Q2795004"
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The following pages link to The numerical methods of eigenvalues and eigenfunctions of perturbed self-adjoint operator finding (Q2795004):
Displaying 11 items.
- Calculation of eigenvalues of a discrete self-adjoint operator perturbed by a bounded operator (Q954158) (← links)
- High-precision calculation of the eigenvalues of the Laplace operator (Q1048490) (← links)
- Zero interval limit perturbation expansion for the spectral entities of Hilbert-Schmidt operators combined with most dominant spectral component extraction: convergence and confirmative implementations (Q2402802) (← links)
- General scheme of splittings of degenerate eigensubspaces and eigenelements of self-adjoint operators in high orders of perturbation theory (Q2738149) (← links)
- The algorithm of finding of meanings of eigenfunctions of perturbed self-adjoint operators via method of regularized traces (Q2795027) (← links)
- Finding of values for sums of functional Rayleigh-Schrödinger series for perturbed self-adjoint operators (Q2830904) (← links)
- Numerical method for finding the eigenvalues of discrete lower semibounded operators (Q2888210) (← links)
- The Calculation of Values of Eigenfunctions of the Perturbed Self-Adjoint Operators by Regularized Traces Method (Q2974291) (← links)
- (Q4901109) (← links)
- Calculation of Eigenvalues of Discrete Semibounded Differential Operators (Q4972181) (← links)
- The Calculation of Values of Eigenfunctions of the Perturbed Self-Adjoint Operators by Regularized Traces Method (Q5740279) (← links)