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Towards Two Bloch Sphere Representation of Pure Two-Qubit States and Unitaries
by
Filatov, Stanislav
, Auzinsh, Marcis
in
Algebra
/ Analysis
/ bloch sphere
/ Book publishing
/ Entangled states
/ Entanglement
/ Graphical representations
/ Information processing
/ Magnetic fields
/ Mathematics
/ NMR
/ Nuclear magnetic resonance
/ Quantum dots
/ Quantum entanglement
/ Quantum physics
/ Qubits (quantum computing)
/ representation
/ Spheres
/ two qubit
/ Visualization
2024
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Towards Two Bloch Sphere Representation of Pure Two-Qubit States and Unitaries
by
Filatov, Stanislav
, Auzinsh, Marcis
in
Algebra
/ Analysis
/ bloch sphere
/ Book publishing
/ Entangled states
/ Entanglement
/ Graphical representations
/ Information processing
/ Magnetic fields
/ Mathematics
/ NMR
/ Nuclear magnetic resonance
/ Quantum dots
/ Quantum entanglement
/ Quantum physics
/ Qubits (quantum computing)
/ representation
/ Spheres
/ two qubit
/ Visualization
2024
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Do you wish to request the book?
Towards Two Bloch Sphere Representation of Pure Two-Qubit States and Unitaries
by
Filatov, Stanislav
, Auzinsh, Marcis
in
Algebra
/ Analysis
/ bloch sphere
/ Book publishing
/ Entangled states
/ Entanglement
/ Graphical representations
/ Information processing
/ Magnetic fields
/ Mathematics
/ NMR
/ Nuclear magnetic resonance
/ Quantum dots
/ Quantum entanglement
/ Quantum physics
/ Qubits (quantum computing)
/ representation
/ Spheres
/ two qubit
/ Visualization
2024
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Towards Two Bloch Sphere Representation of Pure Two-Qubit States and Unitaries
Journal Article
Towards Two Bloch Sphere Representation of Pure Two-Qubit States and Unitaries
2024
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Overview
We extend Bloch sphere formalism to pure two-qubit systems. Combining insights from Geometric Algebra and the analysis of entanglement in different conjugate bases we identify two Bloch sphere geometry that is suitable for representing maximally entangled states. It turns out that the relative direction of the coordinate axes of the two Bloch spheres may be used to describe the states. Moreover, the coordinate axes of one Bloch sphere should be rignt-handed and those of the other one should be left-handed. We describe and depict separable and maximally entangled states as well as entangling and non-entangling rotations. We also offer a graphical representation of the workings of a CNOT gate for different inputs. Finally, we provide a way to also represent partially entangled states and describe entanglement measures related to the surface area of the sphere enclosing the state representation.
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