String theory

see also Colloquia, Conformal Field Theory

books

String Theory
Volume 1: An Introduction to the Bosonic String
Volume 2: Superstring Theory and Beyond
by Joe Polchinski (two volumes, CUP, 1998, errata)
This book addresses the discoveries of the superstring revolutions of the early to mid 1990s, which mark the beginnings of modern string theory. It is currently the most popular text for graduate-level courses in string theory. Volume 1 quantizes the bosonic string and uses this setting to introduce T-duality and D-branes without the complications of fermions. The first three chapters of volume 2 introduce superstrings, but quickly move beyond. The rest of the second book provides an introduction to nearly all modern string topics pre-dating the AdS/CFT duality. In particular, it includes D-branes, Orbifolds, Black Hole Entropy, and Mirror symmetry.
Some of the errata were corrected in the reprinting in 2000.

Superstring Theory
Volume 1: Introduction
Volume 2: Loop Amplitudes, Anomalies and Phenomenology
by Michael Green, John Schwarz and Edward Witten (two volumes, CUP, 1988)
Volume 1 is the first of a classic two-volume string text by founders in the field. Though there are now many more modern texts, it containing many details that more recent texts must skim through to discuss modern topics. Volume 1 is concerned mainly with the free string, though it treats both bosonic and supersymmetric versions. Volume 2 addresses the details of loop calculations, but also discusses low-energy effective theories (in particular, supergravity) and compactifications (especially on Calabi-Yau manifolds). Because more recent texts provide only a somewhat less detailed treatment of such subjects, it remains a useful reference.

String Theory and M-Theory
by Katrin Becker, Melanie Becker and John Schwarz (CUP, 2006)

A First Course in String Theory
by Barton Zwiebach, (CUP, 2003)
This book is intended for the advanced undergraduate or beginning graduate level. No familiarity with quantum field theory is assumed (although Zwiebach does assume a working knowledge of quantum mechanics). It focuses on the study of single strings and their interactions, which can be understood in some detail. Of necessity, however, it is impossible to address many advanced topics.

Supersymmetry and String Theory: Beyond the Standard Model
by Michael Dine (CUP, 2007)

Gravity and Strings
by Tomás Ortín (CUP, 2004)

Introduction to Superstring Theory
by E. Kiritsis (Leuven University Press, 1998, hep-th/9709062, 244 pages, 22 figures))
Also available from the arXiv. Kiritsis provides a pedagogical introduction starting with the point particle and the bosonic string, and then proceeds through conformal field theory and the superstring. Advanced topics treated include T- duality, anomalies, compactification and supersymmetry breaking, loop corrections, and non-perturbative dualities.

Lectures on String Theory
by D. Lüst and S. Theisen (Springer-Verlag, 1989)
This very useful text features a short route to the superstring and includes an excellent treatment of the heterotic string.

Quantum Field Theory of Point Particles and Strings
by B. Hatfield (Perseus Publishing, 1998)
An updated version of Hatfield's 1992 book, the first half quickly reviews quantum field theory while the second introduces the very basics of strings.

Gauge fields and Strings
by A. M. Polyakov (Harwood Academic Publishers, 1987)
This classic work uses a detailed treatment of quantum field theory in terms of first-quantized particles to make a natural transition to the first quantized string. Details of path-integral measures and other fundamentals are well-presented.

Introduction to Superstrings and M-Theory
by M. Kaku (Springer Verlag, 1999)
This updated version of an earlier text begins with the basics and, after some development, addresses advanced topics such as compactifications and M-theory. As a one-volume text, it cannot be comprehensive and, as a result, has a rather light discussion of D-branes.

Strings, Conformal Fields, and M-Theory
by M. Kaku (Springer Verlag, 2000)
The intent of this text is to build on Introduction to Superstrings and M-theory, addressing a number of more modern topics and illustrating the relationship to a broad range of related topics.

reviews

String Theory
by Eric D'Hoker (downloadable from the Quantum Field Theory program at IAS: Spring Term 1997)

Les Houches Lectures on Fields, Strings and Duality
by R. Dijkgraaf (hep-th/9703136, 152 pages, 31 figures)

Introduction to Non-perturbative String Theory
by Elias Kiritsis (hep-th/9708130, 60 pages, 4 figures)

String Primer
by E. Alvarez and P. Meessen (hep-th/9810240, 87 pages, 4 figures)

TASI Lectures on Perturbative String Theories
by Hirosi Ooguri, Zheng Yin (hep-th/9612254, 80 pages)

What is String Theory?
by Joseph Polchinski (hep-th/9411028, 153 pages, 30 figures)

An Introduction to the Covariant Quantization of Superstrings
by P.A. Grassi, G. Policastro, P. van Nieuwenhuizen (hep-th/0302147, 23 pages)

Lectures on Two-Loop Superstrings
by Eric D'Hoker, D.H. Phong (hep-th/0211111, 37 pages, 3 figures)

ICTP Lectures on Covariant Quantization of the Superstring
by Nathan Berkovits (hep-th/0209059, 43 pages)

Open Strings
by Carlo Angelantonj, Augusto Sagnotti (hep-th/0204089, 156 pages)

TASI Lectures on Perturbative String Theory and Ramond-Ramond Flux
by L. Dolan (hep-th/0201209, 39 pages)

An Introduction to Conformal Field Theory
by Matthias R Gaberdiel (hep-th/9910156, 69 pages)

A New Description of the Superstring
by Nathan Berkovits (hep-th/9604123)

Introduction to Superstring Theory
by E. Kiritsis (hep-th/9709062, 244 pages, 22 figures)
Also available as a book. Kiritsis provides a pedagogical introduction starting with the point particle and the bosonic string, and then proceeds through conformal field theory and the superstring. Advanced topics treated include T- duality, anomalies, compactification and supersymmetry breaking, loop corrections, and non-perturbative dualities.

An Introduction to Non-perturbative String Theory
by Ashoke Sen (hep-th/9802051, 129 pages, 22 figures)

Introduction to Superstring Theory
by John H. Schwarz (hep-ex/0008017, 44 pages)

Strings, Branes and Extra Dimensions
by Stefan Forste (hep-th/0110055, 238 pages)

String Theory or Field Theory?
by A. Marshakov (hep-th/0212114, 56 pages, 18 figures)

String theory: an update
by Jan de Boer (hep-th/0210224, 20 pages, 2 figures)

Introduction to String Theory
by Thomas Mohaupt (hep-th/0207249, 78 pages)

BUSSTEPP Lectures on String Theory
by Richard J. Szabo (hep-th/0207142, 90 pages, 24 figures)

Introduction to M-theory for relativists and cosmologists
by Nobuyoshi Ohta (gr-qc/0205036, 28 pages, 7 figures)

Topics on Strings, Branes and Calabi-Yau Compactifications
by Hugo Garcia-Compean, Oscar Loaiza-Brito (hep-th/0010046, 50 pages, no figures)

Lectures on Strings, D-branes and Gauge Theories
by Hugo Garcia-Compean, Oscar Loaiza-Brito (hep-th/0003019, 38 pages, no figures)

An introduction to perturbative and non-perturbative string theory
by Ignatios Antoniadis, Guillaume Ovarlez (hep-th/9906108, 17 pages)

Supergravity, Brane Dynamics and String Duality
by P. West (hep-th/9811101, 109 pages, 2 figures)

Introduction to M Theory
by Miao Li (hep-th/9811019, 76 pages)

String Primer
by E. Alvarez, P. Meessen (hep-th/9810240, 87 pages, 4 figures)

Lectures on Strings and Dualities
by Cumrun Vafa (hep-th/9702201, 53 pages)

Fields, Strings and Branes
by C. Gomez, R. Hernandez (hep-th/9711102, 176 pages, 6 figures)

Les Houches Lectures on Fields, Strings and Duality
by R. Dijkgraaf (hep-th/9703136, 152 pages, 31 figures)