Pages that link to "Item:Q934773"
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The following pages link to Geometrical structure of entangled states and the secant variety (Q934773):
Displaying 18 items.
- Grover's algorithm and the secant varieties (Q513412) (← links)
- Noncommutative geometrical structures of multi-qubit entangled states (Q539617) (← links)
- On the dimension of higher secant varieties of Segre varieties \(\mathbb P^n \times \cdots \times \mathbb P^n\) (Q626747) (← links)
- On invariant notions of Segre varieties in binary projective spaces (Q664378) (← links)
- Geometrical interpretation for robustness of entanglement (Q1569586) (← links)
- Quantum entanglement involved in Grover's and Shor's algorithms: the four-qubit case (Q2100749) (← links)
- Stellar representation of multipartite antisymmetric states (Q2223741) (← links)
- Classification of subspaces in \(\mathbb F^2\otimes \mathbb F^3\) and orbits in \(\mathbb F^2 \otimes \mathbb F^3 \otimes \mathbb F^r\) (Q2397233) (← links)
- A geometrical representation of entanglement as internal constraint (Q2505974) (← links)
- A link between quantum entanglement, secant varieties and sphericity (Q2841106) (← links)
- Geometric descriptions of entangled states by auxiliary varieties (Q2872290) (← links)
- Algebraic geometry tools for the study of entanglement: an application to spin squeezed states (Q2880358) (← links)
- Entanglement of four-qubit systems: A geometric atlas with polynomial compass II (the tame world) (Q2968431) (← links)
- Geometry of spin coherent states (Q4565024) (← links)
- Entanglement classification with algebraic geometry (Q5269498) (← links)
- Ideal geometry of periodic entanglements (Q5362492) (← links)
- Entanglement of four qubit systems: A geometric atlas with polynomial compass I (the finite world) (Q5414730) (← links)
- Classifying entanglement by algebraic geometry (Q6580209) (← links)
