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Field Theoretical Tools for Polymer and Particle Physics

  • Conference proceedings
  • © 1998

Overview

Editors:
  1. Hildegard Meyer-Ortmanns
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  2. Andreas Klümper
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Part of the book series: Lecture Notes in Physics (LNP, volume 508)

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Table of contents (15 papers)

  1. Front Matter

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  2. Random walks in polymer physics

    • Erich Eisenriegler
    Pages 1-24

  3. Random walks in field theory

    • Andreas Pordt
    Pages 25-44

  4. Polymer expansion in particle physics

    • Andreas Pordt
    Pages 45-67

  5. Polymers, spin models and field theory

    • Bo Söderberg
    Pages 68-77

  6. Reaction-diffusion mechanisms and quantum spin systems

    • Gunter M. Schütz
    Pages 78-102

  7. Bosonization in particle physics

    • Dietmar Ebert
    Pages 103-114

  8. Hadronization in particle physics

    • Dietmar Ebert
    Pages 115-121

  9. The hybrid monte carlo algorithm for quantum chromodynamics

    • Thomas Lippert
    Pages 122-132

  10. The hybrid monte carlo method for polymer chains

    • Anders Irbäck
    Pages 133-142

  11. Simulations of toy proteins

    • Anders Irbäck
    Pages 143-154

  12. Two lectures on phase mixing: Nucleation and symmetry restoration

    • Marcelo Gleiser
    Pages 155-172

  13. Neural networks and confidence limit estimates

    • Bernd A. Berg, Ion-Olimpiu Stamatescu
    Pages 173-191

  14. The gross-neveu model and QCDs chiral phase transition

    • Thomas Reisz
    Pages 192-230

  15. The TBA, the gross-neveu model, and polyacetylene

    • Alan Chodos, Hisakazu Minakata
    Pages 231-239

  16. Solitons in polyacetylene

    • Siegmar Roth
    Pages 240-256

  17. Back Matter

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Keywords

About this book

The book is written for advanced graduate students. The topics have been selected to present methods and models that have applications in both particle physics and polymer physics. The lectures may serve as a guide through more recent research activities and illustrate the applicability of joint methods in different contexts. The book deals with analytic tools (e.g. random walk models, polymer expansion), numerical tools (e.g. Langevin dynamics), and common models (the three-dimensional Gross-Neveu-Model).

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