activity
20232026
collaborators

7 papers

quant-ph2026

A General Theory of Multi-Resource Theories Involving Finite-Group Asymmetry

Yosuke Mitsuhashi, Hiroyasu Tajima

Resource theories provide a universal framework for quantifying properties of quantum states, such as entanglement, magic, athermality, and asymmetry, as resources under various co…

quant-ph2026

Exact Characterization of the Holevo Bound by a Quantum Fisher Information Family

Koji Yamaguchi, Hiroyasu Tajima

The quantum Cramér-Rao bound constrains the precision of parameter estimation through the symmetric logarithmic derivative quantum Fisher information (SLD QFI). It is asymptoticall…

quant-ph2026

Quantifying Symmetry Breaking with Metric Adjusted Quantum Geometric Tensors

Koji Yamaguchi, Hiroyasu Tajima

Quantifying properties of quantum states through the limits of their manipulation is a central goal of quantum resource theories. For symmetry breaking, the quantum geometric tenso…

quant-ph2026

Quantitative Wigner-Araki-Yanase Theorems for Unitary and Antiunitary Symmetries

Akihiro Hokkyo, Hiroyasu Tajima

Symmetry imposes fundamental constraints on quantum measurement and control. The Wigner-Araki-Yanase theorem and its quantitative extensions capture this restriction for continuous…

quant-ph2025

Universal tradeoff relations between resource cost and irreversibility of channels: General-resource Wigner-Araki-Yanase theorems and beyond

Hiroyasu Tajima, Koji Yamaguchi, Ryuji Takagi +1

Quantum technologies offer exceptional -- sometimes almost magical -- speed and performance, yet every quantum process costs physical resources. Designing next-generation quantum d…

quant-ph2024

Quantum geometric tensor determines the pure-state i.i.d. conversion rate in the resource theory of asymmetry for any compact Lie group

Koji Yamaguchi, Yosuke Mitsuhashi, Tomohiro Shitara +1

Quantifying physical concepts in terms of the ultimate performance of a given task has been central to theoretical progress, as illustrated by thermodynamic entropy and entanglemen…

quant-ph2023

The i.i.d. State Convertibility in the Resource Theory of Asymmetry for Finite Groups

Tomohiro Shitara, Yosuke Mitsuhashi, Hiroyasu Tajima

We identify exact and approximate conversion rates between i.i.d. pure states under covariant operations in the resource theory of asymmetry for symmetries described by finite grou…