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20242026
most citedLower bound for simulation cost of open quantum systems: Lipschitz continuity approach

6 citations · 6 across the 5 of their papers we have counts for

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6 papers

quant-ph2026

Avoiding Exponentially Large Groups with Open Quantum System Technology

Jihong Cai, Advith Govindarajan, Marius Junge

We propose a novel approach to state preparation by embracing the full power of open quantum systems. Instead of working with the whole unitary group in qubits, we identify a s…

quant-ph2026

No-signaling values of quantum games--an operator algebra perspective

Roy Araiza, Marius Junge, Carlos Palazuelos

The aim of this work is to study two-prover quantum games (i.e., games with quantum inputs and outputs) from an operator-algebraic and operator-space point of view. We characterize…

quant-ph2026

The Hidden Nature of Non-Markovianity

Jihong Cai, Advith Govindarajan, Marius Junge

The theory of open quantum systems served as a tool to prepare entanglement at the beginning stage of quantum technology and more recently provides an important tool for state prep…

math.OA2025

Transportation cost and contraction coefficient for channels on von Neumann algebras

Roy Araiza, Marius Junge, Peixue Wu

We present a noncommutative optimal transport framework for quantum channels acting on von Neumann algebras. Our central object is the Lipschitz cost measure, a transportation-insp…

quant-ph2024★ 6 cited

Lower bound for simulation cost of open quantum systems: Lipschitz continuity approach

Zhiyan Ding, Marius Junge, Philipp Schleich +1

Simulating quantum dynamics is one of the most promising applications of quantum computers. While the upper bound of the simulation cost has been extensively studied through variou…

math.OA2024

On a question of Blecher, Pisier, Shlyakhtenko

Roy Araiza, Marius Junge, Carlos Palazuelos

We show the failure of a matricial version of Grothendieck's theorem for operator spaces, thereby resolving a long-standing open question in the field. Moreover, by showing that su…