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Picturing Qubits in Phase Space
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Focusing particularly on one-qubit and two-qubit systems, I explain how the quantum state of a system of n qubits can be expressed as a real function--a generalized Wigner function--on a discrete 2^n x 2^n phase space. The phase space is based on the finite field having 2^n elements, and its geometric structure leads naturally to the construction of a complete set of 2^n+1 mutually conjugate bases.
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Cited by 1 Pith paper
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Observation of far-from-equilibrium scaling in the transient dynamics of 2D quantum magnets
Short-range 2D quantum Ising magnets on four lattice geometries show a single-parameter scaling collapse of transient oscillation frequency and damping.
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