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Probability Distributions Describing Qubit-State Superpositions
by
Man’ko, Margarita A.
, Man’ko, Vladimir I.
in
Distribution (Probability theory)
/ Eigenvalues
/ Energy levels (Quantum mechanics)
/ entangled probability distribution
/ Entangled states
/ Hilbert space
/ Husimi function
/ Probability
/ Probability distribution
/ probability distributions
/ Quantum entanglement
/ Quantum mechanics
/ Quantum physics
/ Qubits (quantum computing)
/ Random variables
/ separable probability distribution
/ tomographic probability distribution
/ Wave functions
/ Wigner function
2023
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Probability Distributions Describing Qubit-State Superpositions
by
Man’ko, Margarita A.
, Man’ko, Vladimir I.
in
Distribution (Probability theory)
/ Eigenvalues
/ Energy levels (Quantum mechanics)
/ entangled probability distribution
/ Entangled states
/ Hilbert space
/ Husimi function
/ Probability
/ Probability distribution
/ probability distributions
/ Quantum entanglement
/ Quantum mechanics
/ Quantum physics
/ Qubits (quantum computing)
/ Random variables
/ separable probability distribution
/ tomographic probability distribution
/ Wave functions
/ Wigner function
2023
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Probability Distributions Describing Qubit-State Superpositions
by
Man’ko, Margarita A.
, Man’ko, Vladimir I.
in
Distribution (Probability theory)
/ Eigenvalues
/ Energy levels (Quantum mechanics)
/ entangled probability distribution
/ Entangled states
/ Hilbert space
/ Husimi function
/ Probability
/ Probability distribution
/ probability distributions
/ Quantum entanglement
/ Quantum mechanics
/ Quantum physics
/ Qubits (quantum computing)
/ Random variables
/ separable probability distribution
/ tomographic probability distribution
/ Wave functions
/ Wigner function
2023
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Probability Distributions Describing Qubit-State Superpositions
Journal Article
Probability Distributions Describing Qubit-State Superpositions
2023
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Overview
We discuss qubit-state superpositions in the probability representation of quantum mechanics. We study probability distributions describing separable qubit states. We consider entangled states on the example of a system of two qubits (Bell states) using the corresponding superpositions of the wave functions associated with these states. We establish the connection with the properties and structure of entangled probability distributions.
Publisher
MDPI AG,MDPI
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