Macroscopic Limits of Quantum Systems

Munich, Germany, March 30 - April 1, 2017

  • Daniela Cadamuro
  • Maximilian Duell
  • Wojciech Dybalski
  • Sergio Simonella
Conference proceedings MaLiQS 2017

Part of the Springer Proceedings in Mathematics & Statistics book series (PROMS, volume 270)

About these proceedings


Based on the workshop of the same name, this proceedings volume presents selected research investigating the mathematics of collective phenomena emerging from quantum theory at observable scales. Featured contributions from leading scientists provide a thorough overview of current and active research. Methods from functional analysis, spectral theory, renormalization group theory, and variational calculus are used to prove rigorous results in quantum physics. Topics include superconductivity and mathematical aspects of the BCS theory, the Jellium model and Bose-Einstein condensation, among others. Presenting technical details in an accessible way, this book serves as an introduction to research for advanced graduate students and is suitable for specialists in mathematical physics.

The workshop “Macroscopic Limits of Quantum Systems” was held over three days in the spring of 2017 at the Technical University of Munich. The conference celebrated the achievements of Herbert Spohn and his reception of the Max Planck Medal.


Quantum Systems Macroscopic Limits proceedings quantum theory bosonic systems fermionic systems superconductivity mathematical aspects of BCS theory Boltzmann-type equations theory of indirect measurements polaron model functional analysis spectral theory statistical mechanics variational calculus renormalization group techniques

Editors and affiliations

  • Daniela Cadamuro
    • 1
  • Maximilian Duell
    • 2
  • Wojciech Dybalski
    • 3
  • Sergio Simonella
    • 4
  1. 1.Institut für TheoretischePhysik Universität LeipzigLeipzigGermany
  2. 2.Zentrum Mathematik, M5Technische Universität MünchenGarchingGermany
  3. 3.Zentrum Mathematik, M5Technische Universität MünchenGarchingGermany
  4. 4.UMPA UMR 5669 CNRSÉcole normale supérieureLyonFrance

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