Pages that link to "Item:Q1923743"
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The following pages link to A novel algorithm for calculation of the extreme eigenvalues of large Hermitian matrices (Q1923743):
Displaying 12 items.
- A projected preconditioned conjugate gradient algorithm for computing many extreme eigenpairs of a Hermitian matrix (Q349770) (← links)
- Real fast structure-preserving algorithm for eigenproblem of complex Hermitian matrices (Q473666) (← links)
- Numerical determination of partial spectrum of Hermitian matrices using a Lánczos method with selective reorthogonalization (Q483857) (← links)
- Approximate solutions for large transfer matrix problems (Q1122305) (← links)
- Improved algorithms for the lowest few eigenvalues and associated eigenvectors of large matrices (Q1206584) (← links)
- A method for calculating the eigenvalues of large Hermitian matrices by second-order recursion formulae (Q1282971) (← links)
- Comparative study of two algorithms for the calculation of the extreme eigenvalues of large matrices (Q1365894) (← links)
- A real algorithm for the Hermitian eigenvalue decomposition (Q2366659) (← links)
- Finding maximum (in modulus) complex-conjugate eigenvalues of arbitrarily high dimension (Q2371685) (← links)
- A numerical method for computing eigenvectors of a large matrix (Q3980633) (← links)
- The forced oscillator method: eigenvalue analysis and computing linear response functions (Q5938554) (← links)
- Paradeisos: a perfect hashing algorithm for many-body eigenvalue problems (Q6163597) (← links)