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yields Rrel(ρ(σ, ϕ, t)) =    1− 1 2 h log2(1−r 2 σ) + h rσ − tmaxφ0 2rσ (r2 σ −1) i log2 1+rσ 1−rσ i ifr ρ = 1, 1 2 h rρ log2 1+rρ 1−rρ + log2 1−r2 ρ 1−r2σ − h rσ − tφ0 2rσ (r2

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quant-ph 1

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2026 1

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The relative entropy of magic and its nonadditivity

quant-ph · 2026-05-21 · unverdicted · novelty 6.0

Characterizes qubit magic states via relative entropy of entanglement results and proves nonadditivity of relative entropy of magic for multi-qubit tensor products.

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  • The relative entropy of magic and its nonadditivity quant-ph · 2026-05-21 · unverdicted · none · ref 4

    Characterizes qubit magic states via relative entropy of entanglement results and proves nonadditivity of relative entropy of magic for multi-qubit tensor products.