Quantum Field Theory Of Point Particles And Strings

Regular price €192.20
A01=Brian Hatfield
advanced theoretical physics
Author_Brian Hatfield
Bosonic String
bosonic string quantization methods
Category=PH
Classical Field Theory
Coulomb Gauge
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eq_isMigrated=1
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eq_nobargain
eq_non-fiction
eq_science
Field Theory
Fock Space
Free Field
Free Field Theory
functional calculus
Gauge Invariant
Gauge Transformation
Green's Function
Klein Gordon Equation
Light Cone Gauge
Negative Energy Solutions
Number Operator
Path Integral
Path Integral Representation
Perturbative Expansion
Photon Propagator
Point Particle
quantum electrodynamics
Quantum Field Theory
renormalization techniques
Riemann surfaces
Schrodinger Equation
Schrodinger Representation
String Theory
Subtraction Point
supersymmetry introduction
Weyl Transformations

Product details

  • ISBN 9780367091224
  • Weight: 1560g
  • Dimensions: 156 x 234mm
  • Publication Date: 13 Jun 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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The purpose of this book is to introduce string theory without assuming any background in quantum field theory. Part I of this book follows the development of quantum field theory for point particles, while Part II introduces strings. All of the tools and concepts that are needed to quantize strings are developed first for point particles. Thus, Part I presents the main framework of quantum field theory and provides for a coherent development of the generalization and application of quantum field theory for point particles to strings.Part II emphasizes the quantization of the bosonic string. The treatment is most detailed in the path integral representation where the object of interest, the partition function, is a sum over random surfaces. The relevant mathematics of Riemann surfaces is covered. Superstrings are briefly introduced, and the sum over genus 0 supersurfaces is computed.The emphasis of the book is calculational, and most computations are presented in step-by-step detail. The book is unique in that it develops all three representations of quantum field theory (operator, functional Schr�dinger, and path integral) for point particles and strings. In many cases, identical results are worked out in each representation to emphasize the representation-independent structures of quantum field theory.
Brian Hatfield