Resources of the Quantum World
arXiv:2402.05474 · doi:10.1017/9781009560870
Abstract
This book delves into the burgeoning field of quantum resource theories, a novel and vibrant area of research within quantum information science that seeks to unify diverse quantum phenomena under a single framework. By recognizing various attributes of physical systems as "resources," this approach offers a fresh perspective on quantum phenomena, transforming our understanding and application of concepts such as quantum entanglement, coherence, and more. With a focus on the pedagogical, the book aims to equip readers with the advanced mathematical tools and physical principles needed to navigate and contribute to this rapidly evolving field. It covers a wide range of topics, from the foundational aspects of quantum mechanics and quantum information to detailed explorations of specific resource theories, including entanglement, asymmetry, and thermodynamics. Through rigorous mathematical exposition and a unique axiomatic approach, the book provides deep insights into the operational and conceptual frameworks that underpin quantum resource theories, making it an invaluable resource for graduate students, early-career researchers, and anyone interested in the cutting-edge developments in quantum information science.
Second version with the recent proof of the generalized quantum Stein's Lemma, many typos fixed and new references added
Cited by in corpus (10)
- The non-stabilizerness of fermionic Gaussian states
- Choi-Defined Resource Theories
- Path superposition activating perfect quantum teleportation ability for separable states
- Thermodynamic criteria for signaling in quantum channels
- Resource complexity of Symmetry Protected Topological phases
- Measure of set imaginarity
- Retrocausal capacity of a quantum channel: Communicating through noisy closed timelike curves
- Entanglement concentration via measurement:- role of imaginarity
- Advantage of flexible catalysis for entanglement and quantum thermodynamics
- Quantum speed limit for observables from quantum asymmetry