Quantum Theory and Symmetries with Lie Theory and Its Applications in Physics Volume 1

£199.50

Quantum Theory and Symmetries with Lie Theory and Its Applications in Physics Volume 1

QTS-X/LT-XII, Varna, Bulgaria, June 2017

Groups and group theory Number theory Quantum physics (quantum mechanics and quantum field theory)

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Collection: Springer Proceedings in Mathematics & Statistics

Language: English

Published by: Springer

Published on: 28th November 2018

Format: LCP-protected ePub

Size: 32 Mb

ISBN: 9789811327155


Proceedings from the joint conference

This book is the first volume of proceedings from the joint conference X International Symposium “Quantum Theory and Symmetries” (QTS-X) and XII International Workshop “Lie Theory and Its Applications in Physics” (LT-XII), held on 19–25 June 2017 in Varna, Bulgaria.

About the QTS and LT series

The QTS series was founded on the core principle that symmetries underlie all descriptions of quantum systems. It has since evolved into a symposium at the forefront of theoretical and mathematical physics. The LT series covers the whole field of Lie theory in its widest sense, together with its applications in many areas of physics. As an interface between mathematics and physics, the workshop serves as a meeting place for mathematicians and theoretical and mathematical physicists.

Content and focus of the volume

In dividing the material between the two volumes, the Editor has sought to select papers that are more oriented toward mathematics for the first volume, and those focusing more on physics for the second. However, this division is relative, since many papers are equally suitable for either volume. The topics addressed in this volume represent the latest trends in the fields covered by the joint conferences: representation theory, integrability, entanglement, quantum groups, number theory, conformal geometry, quantum affine superalgebras, noncommutative geometry. Further, they present various mathematical results: on minuscule modules, symmetry breaking operators, Kashiwara crystals, meta-conformal invariance, the superintegrable Zernike system.

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