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Lectures On Elementary Particles and Quantum Field Theory, Volume 1 (Paperback, New edition)
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Lectures On Elementary Particles and Quantum Field Theory, Volume 1 (Paperback, New edition)
Series: The MIT Press
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The first volume of the Brandeis University Summer Institute
lecture series of 1970 on theories of interacting elementary
particles, consisting of four sets of lectures. Every summer since
1959 Brandeis University has conducted a lecture series centered on
various areas of theoretical physics. The areas are sufficiently
broad to interest a large number of physicists and the lecturers
are among the original explorers of these areas. The 1970 lectures,
presented in two volumes, are on theories of interacting elementary
particles. The four lecturers of Volume 1, and the range of the
topics they cover, are as follows: Stephen L. Adler (Institute for
Advanced Study) on "Perturbation Theory Anomalies": introduction
and review of perturbation theory; the VVA triangle anomaly;
absence of radiative corrections; generalizations of our results;
connection between Ward identity anomalies and commutator
(Bjorken-limit) anomalies; applications of the Bjorken limit; and
breakdown of the Bjorken limit in perturbation theory. Stanley
Mandelstam (University of California at Berkeley) on "Dynamical
Applications of the Veneziano formula for the four-point scalar
amplitude; factorization; the operator formalism; Veneziano-type
quark models; and higher-order Feynman-like diagrams. Steven
Weinberg (Massachusetts Institute of Technology) on "Dynamic and
Algebraic Symmetries": Introduction; hadron electrodynamics; local
symmetries; and chirality. Wolfhart Zimmermann (New York
University) on "Local Operator Products and Renormalization in
Quantum Field Theory": introduction; renormalization; operator
product expansions; and local field equations. The second volume
contains lectures by Rudolf Haag on observables and fields, by
Maurice Jacob on duality, by Michael Reed on non-Fock
representations, and by Bruno Zumino on effective Lagrangians and
broken symmetries.
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