Quantum Mathematical Physics: A Bridge between Mathematics and Physics

Quantum Mathematical Physics: A Bridge between Mathematics and Physics

Quantum Mathematical Physics: A Bridge between Mathematics and Physics

Quantum Mathematical Physics: A Bridge between Mathematics and Physics

Hardcover(1st ed. 2016)

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Overview

Quantum physics has been highly successful for more than 90 years. Nevertheless, a rigorous construction of interacting quantum field theory is still missing. Moreover, it is still unclear how to combine quantum physics and general relativity in a unified physical theory. Attacking these challenging problems of contemporary physics requires highly advanced mathematical methods as well as radically new physical concepts.

This book presents different physical ideas and mathematical approaches in this direction. It contains a carefully selected cross-section of lectures which took place in autumn 2014 at the sixth conference ‘‘Quantum Mathematical Physics - A Bridge between Mathematics and Physics'' in Regensburg, Germany. In the tradition of the other proceedings covering this series of conferences, a special feature of this book is the exposition of a wide variety of approaches, with the intention to facilitate a comparison.

The book is mainly addressed to mathematicians and physicists who are interested in fundamental questions of mathematical physics. It allows the reader to obtain a broad and up-to-date overview of a fascinating active research area.


Product Details

ISBN-13: 9783319269009
Publisher: Springer International Publishing
Publication date: 02/24/2016
Edition description: 1st ed. 2016
Pages: 518
Product dimensions: 6.10(w) x 9.25(h) x (d)

About the Author

Felix Finster Professor of Mathematics at the University of Regensburg working mainly on mathematical problems in general relativity and quantum theory. Jürgen Tolksdorf is Privatdozent in Mathematics at the Max-Planck-Institute for Mathematics in the Sciences in Leipzig. Eberhard Zeidler was Director at the Max-Planck-Institute for Mathematics in the Sciences in Leipzig and is Honorary Professor of Mathematics at the University of Leipzig.

Table of Contents

Preface.- Christopher J. Fewster. On the Spin-Statistics Connection in Curved Spacetimes.- Daniel Becker, Martin Reuter. Is there a C-Function in 4D Quantum Einstein Gravity?.- José M. Gracia-Bondía.Systematic Renormalization at all Orders in the DiffRen and Improved Epstein{Glaser Schemes.- Michael Dütsch. Higgs Mechanism and Renormalization Group Flow:Are They Compatible?.- Claudio Dappiaggi. Hadamard States From Null Infinity.- Michael Gransee.Local Thermal Equilibrium States in Relativistic Quantum Field Theory.- Frédéric Paugam. Categorical Methods in Quantum Field Theory.- Harald Grosse, Raimar Wulkenhaar.A Solvable Four-Dimensional QFT.- Rainer Verch. Wave Equations with Non-Commutative Space and Time.- Gandalf Lechner, Jan Schlemmer.Thermal Equilibrium States for Quantum Fields on Non-Commutative Spacetimes.- Christian Fleischhack.Kinematical Foundations of Loop Quantum Cosmology.- Gerhard Börner.Cosmic Puzzles - Dark Matter and Dark Energy.- Israel Michael Sigal.Radiation and Scattering in Non-Relativistic Quantum Electrodynamics.- Stefan Teufel, Roderich Tumulka. Avoiding Ultraviolet Divergence by Means of Interior{Boundary Conditions.- Felix Finster.Causal Fermion Systems - An Overview.- Dirk-André Deckert, Franz Merkl. A Perspective on External Field QED.- Enno Keßler.Super Riemann Surfaces and the Super Conformal Action Functional.- Stefan Waldmann. Recent Developments in Deformation Quantization.- Michael K.-H. Kiessling.Dirac's Point Electron in the Zero-Gravity Kerr - Newman World.- Christoph A. Stephan. Noncommutative Geometry and the Physics of the LHC Era.- Klaus Kröncke. Variational Stability and Rigidity of Compact Einstein Manifolds.- Index.
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