Entanglement Measures and Their Properties in Quantum Field Theory

Entanglement Measures and Their Properties in Quantum Field Theory

von

Sanders, KoHollands, Stefan

BuchKartoniert, Paperback

CHF85.00

Beschreibung

This book gives a rigorous treatment of entanglement measures in the general context of quantum field theory. It covers a broad range of models and the use of fields allows us to properly take the localization of systems into account. The required mathematical techniques are introduced in a self-contained way.

Weitere Beschreibungen

Details

ISBN/GTIN978-3-319-94901-7

ProduktartBuch

EinbandKartoniert, Paperback

Verlag

Springer International Publishing

Erscheinungsdatum18.10.2018

Auflage1st ed. 2018

ReiheSpringerBriefs in Mathematical Physics

Reihen-Nr.34

Seiten136 Seiten

SpracheEnglisch

MasseBreite 155 mm, Höhe 235 mm, Dicke 8 mm

Gewicht219 g

Artikel-Nr.1003111

Verlagsartikel-Nr.978-3-319-94901-7

KatalogBuchzentrum

Datenquelle-Nr.28031834

Weitere Details

Reihe

Bessel Processes, Schramm¿Loewner Evolution, and the Dyson Model

Free Boundary Problems in PDEs and particle systems

Lieb-Robinson Bounds for Multi-Commutators and Applications to Response Theory

The Kadison-Singer Property

A Combinatorial Perspective on Quantum Field Theory

Entropy, Divergence, and Majorization in Classical and Quantum Thermodynamics

Reflected Brownian Motions in the KPZ Universality Class

Linear Response Theory

A Computational Non-commutative Geometry Program for Disordered Topological Insulators

Schramm¿Loewner Evolution

Hadamard States from Light-like Hypersurfaces

Spectral Action in Noncommutative Geometry

Tensor Categories and Endomorphisms of von Neumann Algebras

Dynamics of Extremal Black Holes

Entanglement Measures and Their Properties in Quantum Field Theory

A Statistical Mechanical Interpretation of Algorithmic Information Theory

Elliptic Quantum Groups

Inverse Spectral and Scattering Theory

Lectures on Factorization Homology, ¿-Categories, and Topological Field Theories

Virtual Turning Points

A First Course in the Sporadic SICs

Padé Methods for Painlevé Equations

Recent Progress on the Donaldson¿Thomas Theory

Hochschild Cohomology, Modular Tensor Categories, and Mapping Class Groups I

String-Net Construction of RCFT Correlators

Infinite-Dimensional Dirac Operators and Supersymmetric Quantum Fields

Elliptic Extensions in Statistical and Stochastic Systems

Branes and DAHA Representations

Shuffle Approach Towards Quantum Affine and Toroidal Algebras

Quantum Information Processing with Finite Resources

Macdonald Polynomials

Effective Evolution Equations from Quantum Dynamics

Supersymmetry and Noncommutative Geometry

Autor

Sanders, KoHollands, Stefan

Stefan Hollands is a German theoretical and mathematical physicist holding a professorship at the Institute for Theoretical Physics, Leipzig University. His interests are in quantum field theory and general relativity theory, including their connections and applications to other fields such as string theory or cosmology.

Ko Sanders is a Dutch mathematical physicist who works as Assistant Professor of Mathematical Sciences at Dublin City University. His research focuses on mathematical and foundational aspects of quantum field theories in curved spacetimes.