Pages that link to "Item:Q2107031"
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The following pages link to The geometric measure of entanglement of multipartite states and the \(Z\)-eigenvalue of tensors (Q2107031):
Displaying 14 items.
- Accurate calculation of the geometric measure of entanglement for multipartite quantum states (Q1674575) (← links)
- Calculating entanglement eigenvalues for nonsymmetric quantum pure states based on the Jacobian semidefinite programming relaxation method (Q1730769) (← links)
- Graded tensor products and the problem of tensor grade computation and reduction (Q1760304) (← links)
- Computing geometric measure of entanglement for symmetric pure states via the Jacobian SDP relaxation technique (Q2014679) (← links)
- \(Z\)-eigenvalue inclusion theorem of tensors and the geometric measure of entanglement of multipartite pure states (Q2185028) (← links)
- New \(Z\)-eigenvalue inclusion theorem of tensors with application to the geometric measure of entanglement (Q2693881) (← links)
- Interpretation of generalized matrix functions via geometric measure of quantum entanglement (Q2795340) (← links)
- Evaluating the geometric measure of multiparticle entanglement (Q2808137) (← links)
- Geometric measure of entanglement and U-eigenvalues of tensors (Q2877079) (← links)
- <i>SL</i>-invariant entanglement measures in higher dimensions: the case of spin 1 and 3/2 (Q5176709) (← links)
- Some new \(Z\)-eigenvalue localization sets for even-order tensors and their application in the geometric measure of entanglement (Q6065154) (← links)
- Symmetric hypergraph states: entanglement quantification and robust Bell nonlocality (Q6095286) (← links)
- The tensor Harish-Chandra-Itzykson-Zuber integral. II: Detecting entanglement in large quantum systems (Q6160266) (← links)
- Multipartite strongly symmetric states and applications to geometric entanglement and classicality (Q6171458) (← links)