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T Hooft G. Under the Spell of the Gauge Principle

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T Hooft G. Under the Spell of the Gauge Principle
World Scientific, 1994. - 683 pp.
Few people studying Gauge Field Theory need to be convinced of the importance of the work of 't Hooft. This volume contains a selection of articles and review topics covering his well-known studies on the renormalization of non-Abelian gauge theorems, topological phenomena in gauge field theory and thoughts on the role of black holes in quantum gravity.
The chapters are tied together by thoughtful commentaries which provide a background and the illumination of hindsight — together they form a clear and coherent picture of the physical and theoretical importance of gauge theories and the gauge principle. This book is ideal for students and researchers.
Renormalization of Gauge Theories
Introductions.
Gauge field theory, in Proc. of the Adriatic Summer Meeting on Particle Physics, eds. M. Martinis, S. Pallua, N. Zovko, Rovinj, Yugoslavia, Sep.-Oct. 1973, pp. 321-332.
with M. Veltman, DIAGRAMMAR, CERN Rep. 73-9 (1973), reprinted in “Particle interactions at very high energies”, NATO Adv. Study Inst. Series B, vol. 4b, pp. 177-322.
Gauge theories with unified weak, electromagnetic and strong interactions, E.P.S. Int. Conf. on High Energy Physics, Palermo, Sicily, June 1978.
The Renormalization Group
The Renormalization Group in Quantum Field Theory, Eighth Graduate School Lectures, Doorwerth, Jan. 1988, unpublished.
Extended Objects
Introductions.
Extended objects in gauge field theories, in Particles and Fields, eds. D. H. Bod and A. N. Kamal, Plenum, New York, 1978, pp. 165-198.
Magnetic monopoles in unified gauge theories, Nucl. Phys. B79 (1974) 276-284.
Instantons
Introductions.
Computation of the quantum effects due to a four-dimensional pseudoparticle”, Phys. Rev. D14 (1976) 3432-3450.
How instantons solve the U(1) problem, Phys. Rep. 142 (1986) 357-387.
Naturalness, chiral symmetry, and spontaneous chiral symmetry breaking”, In Recent Developments in Gauge Theories, Cargese 1979, eds. G. ’t Hooft et aL, New York, 1990, Plenum, Lecture 111, reprinted in Dynamical Gauge Symmetry Breaking, A Collection of Reprints, eds. A. Farhi, and R. Jackiw, World Scientific, Singapore, 1982, pp. 345-367.
Planar Diagrams
Introductions.
Planar diagram field theories, in Progress in Gauge Field Theory, NATO Adv. Study Inst. Series, eds. G. ’t Hooft et al., Plenum, 1984, pp. 271-335.
A two-dimensional model for mesons, Nucl. Phys. B75 (1974) 461-470.
Epilogue to the Two-Dimensional Model.
Quark Confinement
Introductions.
Confinement and topology in non-Abelian gauge theories, Acta Phys. Austr. Suppl. 22 (1980) 531-586.
The confinement phenomenon in quantum field theory, 1981 Cargese Summer School Lecture Notes on Fundamental Interactions, eds. M. Levy and J.-L. Basdevant, NATO Adv. Study Inst. Series B: Phys., vol. 85, pp. 639-671.
Can we make sense out of “Quantum Chromodynamics”?, in The Whys of Subnuclear Physics, ed. A. Zichichi, Plenum, New York, pp. 943-971.
Quantum Gravity and Black Holes
htroductions.
Quantum gravity, in Trends in Elementary Particle Theory, eds. H. Rollnik and K. Dietz, Springer-Verlag, 1975, pp. 92-113.
Classical N-particle cosmology in 2 + 1 dimensions, Class. Quantum Grav. 10 (1993) S79-S91.
On the quantum structure of a black hole, Nucl. Phys. B256 (1985) 727-736.
with T. Dray, The gravitational shock wave of a massless particle, Nucl. Phys. B253 (1985) 173-188.
S-matrix theory for black holes, Lectures given at the NATO Adv. Summer Inst. on New Symmetry Principles and Quantum Field Theory, eds. J. Frohlich et al., Cargese, 1992, Plenum, New York, pp. 275-294.
Epilogue
Can the ultimate laws of nature be found?, Celsius-Linne Lecture, Feb. 1992, Uppsala University, Sweden, pp. 1-12.
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