Pages that link to "Item:Q5210744"
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The following pages link to A convergent Newton algorithm for computing Z-eigenvalues of an almost nonnegative irreducible tensor (Q5210744):
Displaying 13 items.
- On computing minimal \(H\)-eigenvalue of sign-structured tensors (Q721453) (← links)
- Continuation methods for computing Z-/H-eigenpairs of nonnegative tensors (Q1636749) (← links)
- A modified Newton iteration for finding nonnegative \(Z\)-eigenpairs of a nonnegative tensor (Q1717586) (← links)
- Real eigenvalues of nonsymmetric tensors (Q1753066) (← links)
- Computing tensor Z-eigenvalues via shifted inverse power method (Q2043206) (← links)
- Direct methods to compute all \(Z\)-eigenpairs of a tensor with dimension 2 or 3 (Q2085025) (← links)
- Z-eigenvalue intervals of even-order tensors with application to judge the strong ellipticity of an elasticity tensor (Q2105877) (← links)
- Computing the largest H-eigenvalue of large-scale tensors generated from directed hypergraphs (Q2244993) (← links)
- A locally and cubically convergent algorithm for computing 𝒵‐eigenpairs of symmetric tensors (Q3297078) (← links)
- Credibility verification of \(Z\)-eigenpairs of symmetric tensors based on inverse-free Newton's method (Q3307820) (← links)
- A family of gradient methods using Householder transformation with application to hypergraph partitioning (Q6140902) (← links)
- Feasible Newton methods for symmetric tensor <i>Z</i>-eigenvalue problems (Q6175563) (← links)
- A power-like method for finding the spectral radius of a weakly irreducible nonnegative symmetric tensor (Q6642794) (← links)
