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A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225 Book

A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225
A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225, Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. strings, and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems , A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225 has a rating of 3 stars
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A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225, Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. strings, and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems , A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225
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  • A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225
  • Written by author Sergio A. Albeverio
  • Published by Cambridge University Press, July 1997
  • Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. "strings", and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems
  • This book deals with the mathematical aspects of string theory.
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Authors

I.0Introduction1
I.1The two-dimensional Plateau problem7
I.2Topological and metric structures on the space of mappings and metrics11
Appendix to I.2ILH-structures17
I.3Harmonic maps and global structures21
I.4Cauchy-Riemann operators31
I.5Zeta-function and heat-kernel determinants of an operator36
I.6The Faddeev-Popov procedure41
I.6.1The Faddeev-Popov map41
I.6.2The Faddeev-Popov determinant: the case G=H44
I.6.3The Faddeev-Popov determinant: the general case46
I.7Determinant bundles48
I.8Chern classes of determinant bundles59
I.9Gaussian measures and random fields66
I.10Functional quantization of the Hoegh-Krohn and Liouville models on a compact surface75
I.11Small time asymptotics for heat-kernel regularized determinants85
II.1Quantization by functional integrals92
II.2The Polyakov measure96
II.3Formal Lebesgue measures on Hilbert spaces101
II.4The Gaussian integration on the space of embeddings106
II.5The Faddeev-Popov procedure for bosonic strings109
II.6The Polyakov measure in noncritical dimension and the Liouville measure113
II.7The Polyakov measure in the critical dimension d=26117
II.8Correlation functions122
References126
Index133


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A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225, Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. strings, and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems , A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225

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A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225, Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. strings, and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems , A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225

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A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225, Classical string theory is concerned with the propagation of classical one-dimensional curves, i.e. strings, and has connections to the calculus of variations, minimal surfaces and harmonic maps. The quantization of string theory gives rise to problems , A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225

A Mathematical Introduction to String Theory: Variational Problems, Geometric and Probabilistic Methods, Vol. 225

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