An Introduction to Quantum Field Theory is a textbook intended for the graduate physics course covering relativistic quantum mechanics, quantum electrodynamics, and Feynman diagrams. The authors make these subjects accessible through carefully worked examples illustrating the technical aspects of th
Frontiers In Quantum Field Theory
β Scribed by Itoyama, H.; Kaku, Michio; Kikkawa, Keiji; Ninomiya, Masao; Niuomiya, M.
- Publisher
- World Scientific Publishing Company
- Year
- 1996
- Tongue
- English
- Leaves
- 448
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Title
Copyright
Preface
Contents
Banquet Speech Honoring Prof. Keiji Kikkawa on his 60th Birthday
Introductory Remarks
Bunji Sakita
Antal Jevicki
Spenta Wadia
Lars Brink
Kazuo Fujikawa
Satoshi Matsuda
Part I: String Duality
M Theory Extensions of T Duality
1 Introduction
2 BPS --
Saturated p-Branes
3 M/IIB Duality
4 M/SO(32) Duality
5 Conclusion
U-Duality and Intersecting D-Branes
Duality and 4D String Dynamics
1 Introduction
2 N=2 Gauge Theory and String Compactifications
3 N=2 String-String Duality
4 N=1 Duality and Gaugino Condensation
Acknowledgements. 2 Dynamical Superalgebra and p-Branes3 Duality Groups
4 U-Duality and Non-Perturbative States
5 U-Duality and 11D
5.1 Perturbative and non-perturbative states
5.2 Dualities and non-perturbative spectrum
5.3 An example
6 Final Remarks
7 References
String Solitons and Singularities of K3
Acknowledgements
References
Collective Coordinate Quantization of Dirichlet Branes
1 Introduction
2 D-Brane and Collective Coordinates
3 Combinatorics of Perturbative Dirichlet String Theory
4 Semi-Classical Wave Function of D-Branes
5 D-Brane Eequation of Motion and Renormalization Group Flow. 6 Quantum Aspects of Macroscopically Charged D-BraneAcknowledgments
GKZ Hypergeometric Systems and Applications to Mirror Symmetry
1 Introduction
2 Mirror Symmetry and Quantum Cohomology Ring
3 Gauss-Manin System and Flat Coordinates
4 GKZ Hypergeometric System and the Flat Coordinate
4.1 Intersection ring
4.2 GKZ hypergeometric system
5 Summary
References
How Unstable are Fundamental Quantum Supermembernes?
1 Quantum Supermembranes
2 Zero Point Energy
3 Fermionic Variables
4 Wave Function
5 Discussion
Acknowledgments
References. Part II: Two Dimensional Strings and General RelativityR2 2D Quantum Gravity and Dually Weighted Graphs
1 Introduction
2 A Solvable Model of R2 2D Gravity
3 Sketch of Solution
3.1 The Itzykson-DiFrancesco formula for the DWG-model
3.2 The saddle point equation for the most probable representation in the planar limit
3.3 Calculation of characters in the large N limit
3.4 Solution of the lattice model of 2D R2 gravity
4 Physical Results and Conclusions
New Loop Equations in Ising Model Coupled to 2D Gravity and String Field Theory
1 Introduction.
β¦ Subjects
Quantum field theory -- Congresses;String models -- Congresses;Quantum gravity -- Congresses;Supersymmetry -- Congresses;Kikkawa, K -- (Keiji), -- 1935-;SCIENCE -- Energy;SCIENCE -- Mechanics -- General;SCIENCE -- Physics -- General;Quantum field theory;Quantum gravity;String models;Supersymmetry;Kongress;Quantenfeldtheorie;TEORIA QUAΜNTICA DE CAMPO (CONGRESSOS);SUPERSIMETRIA (CONGRESSOS)
π SIMILAR VOLUMES
The typesetting is terrible in the kindle edition: 1) Equations appear as a (low quality) scan- they are rather gray and the resolution is bad. This is a problem for sub/superscripts in particular. 2) The math symbols in the text vary widely in quality; some are correctly identified and treated as
Leonard Parker is a Distinguished Professor of physics and director of the Center for Gravitation and Cosmology at the University of Wisconsin-Milwaukee. He is basically the founder of the study of quantum field theory in curved space-time. His has work formed the basis of research by hundreds of ph
Leonard Parker is a Distinguished Professor of physics and director of the Center for Gravitation and Cosmology at the University of Wisconsin-Milwaukee. He is basically the founder of the study of quantum field theory in curved space-time. His has work formed the basis of research by hundreds of ph
This book develops quantum field theory in curved spacetime in a pedagogical style, suitable for graduate students. The authors present detailed, physically motivated, derivations of cosmological and black hole processes in which curved spacetime plays a key role. They explain how such processes in