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19982025
most citedStrong Converse to the Quantum Channel Coding Theorem

178 citations · 456 across the 15 of their papers we have counts for

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quant-ph2023

Autoparallelity of Quantum Statistical Manifolds in Light of Quantum Estimation Theory

Hiroshi Nagaoka, Akio Fujiwara

In this paper we study the autoparallelity w.r.t. the e-connection for an information-geometric structure called the SLD structure, which consists of a Riemannian metric and mutual…

quant-ph2019★ 5 cited

Coherence-variance uncertainty relation and coherence cost for quantum measurement under conservation laws

Hiroyasu Tajima, Hiroshi Nagaoka

Uncertainty relations are one of the fundamental principles in physics. It began as a fundamental limitation in quantum mechanics, and today the word {\it uncertainty relation} is…

quant-ph2019★ 17 cited

Macroscopic Thermodynamic Reversibility in Quantum Many-Body Systems

Philippe Faist, Takahiro Sagawa, Kohtaro Kato +2

The resource theory of thermal operations, an established model for small-scale thermodynamics, provides an extension of equilibrium thermodynamics to nonequilibrium situations. On…

quant-ph2019★ 7 cited

Asymptotic Reversibility of Thermal Operations for Interacting Quantum Spin Systems via Generalized Quantum Stein's Lemma

Takahiro Sagawa, Philippe Faist, Kohtaro Kato +3

For quantum spin systems in any spatial dimension with a local, translation-invariant Hamiltonian, we prove that asymptotic state convertibility from a quantum state to another one…

quant-ph2006★ 75 cited

The Converse Part of The Theorem for Quantum Hoeffding Bound

Hiroshi Nagaoka

We prove the converse part of the theorem for quantum Hoeffding bound on the asymptotics of quantum hypothesis testing, essentially based on an argument developed by Nussbaum and S…

quant-ph2002★ 7 cited

A New Proof of the Channel Coding Theorem via Hypothesis Testing in Quantum Information Theory

Tomohiro Ogawa, Hiroshi Nagaoka

A new proof of the direct part of the quantum channel coding theorem is shown based on a standpoint of quantum hypothesis testing. A packing procedure of mutually noncommutative op…