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20242026
most citedStabilizer entropies are monotones for magic-state resource theory

90 citations · 135 across the 17 of their papers we have counts for

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quant-ph2026

Infinite magic and the emergence of the continuum

Leo Shaposhnik, Lorenzo Leone, Lennart Bittel +3

Which features of a quantum state are needed for a relativistic quantum field theory to emerge from a lattice system? We address this question by establishing a quantitative relati…

quant-ph2026

Computational entanglement distillation beyond pure states: efficient protocols and fundamental limitations

Takeru Utsumi, Jacopo Rizzo, Ryuji Takagi +1

The information-theoretic approach to entanglement typically relies on arbitrarily many input copies and unboundedly complex operations; however, the available resources are constr…

quant-ph2026

Universal quantum coding

Jacopo Rizzo, Ludovico Lami, Filippo Girardi +2

Entanglement distillation from noisy bipartite states and reliable quantum communication over noisy channels are fundamental tasks in quantum information theory. Yet existing codin…

quant-ph2026

Universal magic state concentration

Jacopo Rizzo, Lorenzo Leone

Magic plays a dual role in quantum computation: it promotes stabilizer dynamics from efficient classical simulability to computational universality, but also challenges fault-toler…

quant-ph2026

Fermionic entropy: an efficiently measurable strong monotone for non-Gaussianity

Lorenzo Leone, Lennart Bittel

Fermionic Gaussian states form a central class of classically tractable quantum states, while fermionic non-Gaussianity provides the resource required to go beyond free-fermion dyn…

quant-ph2026

The unbearable hardness of deciding about magic

Lorenzo Leone, Jens Eisert, Salvatore F. E. Oliviero

Identifying the boundary between classical and quantum computation is a central challenge in quantum information. In multi-qubit systems, entanglement and magic are the key resourc…

quant-ph2026

The computational two-way quantum capacity

Johannes Jakob Meyer, Jacopo Rizzo, Asad Raza +3

Quantum channel capacities are fundamental to quantum information theory. Their definition, however, does not limit the computational resources of sender and receiver. In this work…