Pages that link to "Item:Q3297078"
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The following pages link to A locally and cubically convergent algorithm for computing 𝒵‐eigenpairs of symmetric tensors (Q3297078):
Displaying 13 items.
- A modified Newton iteration for finding nonnegative \(Z\)-eigenpairs of a nonnegative tensor (Q1717586) (← links)
- Shifted eigenvalue decomposition method for computing C-eigenvalues of a piezoelectric-type tensor (Q2052265) (← links)
- A general preconditioner accelerated SOR-type iterative method for multi-linear systems with \(\mathcal{Z}\)-tensors (Q2065012) (← 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)
- A descent cautious BFGS method for computing US-eigenvalues of symmetric complex tensors (Q2307757) (← links)
- Spherical optimization with complex variables for computing US-eigenpairs (Q2374370) (← links)
- Fixed point methods for computing a \(Z\)-eigenpair of general square tensors (Q2813614) (← links)
- Credibility verification of \(Z\)-eigenpairs of symmetric tensors based on inverse-free Newton's method (Q3307820) (← links)
- A convergent Newton algorithm for computing Z-eigenvalues of an almost nonnegative irreducible tensor (Q5210744) (← links)
- A generalization of inverse power method for computing eigenpairs of symmetric tensors (Q5870069) (← links)
- An adaptive cubic regularization algorithm for computing H- and Z-eigenvalues of real even-order supersymmetric tensors (Q6114727) (← links)
- A projection method based on discrete normalized dynamical system for computing C-eigenpairs (Q6150647) (← links)
