Pages that link to "Item:Q2043206"

The following pages link to Computing tensor Z-eigenvalues via shifted inverse power method (Q2043206):

Displaying 9 items.

• 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)
• Fixed point methods for computing a \(Z\)-eigenpair of general square tensors (Q2813614) (← links)
• Shifted power method and conjugate gradient method for extension eigenvalues of tensor (Q2823874) (← links)
• Shifted power method for computing tensor H-eigenpairs. (Q2829104) (← 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)
• Shifted inverse power method for computing the smallest M-eigenvalue of a fourth-order partially symmetric tensor (Q6151591) (← links)
• An alternating shifted inverse power method for the extremal eigenvalues of fourth-order partially symmetric tensors (Q6160862) (← links)