Textos formativos.

• Para que serve a Ciência Básica. Herch Moysés Nussenzveig.
• Missed Oportunities. Freeman Dyson.
• The Usefulness of Useless Knowledge. Abraham Flexner.
• The Unreasonable Effectivenss of Mathematics in the Natural Sciences. Eugene Wigner.

Textos de natureza histórica.

• Outline of a History of Differential Geometry I e Outline of a History of Differential Geometry II. Dirk Jan Struik.
• A Historical Note on Group Contractions. Erdal Inönü.
• The Greening of Quantum Field Theory. George and I. Julian Schwinger.
• Gauge Principle and QED. Norbert Straumann.
• George Green and physics. Freeman Dyson.
• A Selective History of the Stone-von Neumann Theorem. Jonathan Rosenberg.

Artigos de revisão, cursos e notas de aula.

• Algebraic Quantum Field Theory. Hans Halvorson.
• Algebraic Quantum Field Theory - an Introduction. Christopher J. Fewster and Kasia Rejzner.
• Wave Equations on Lorentz Manifolds and Quantization. Christian Bär, Nicolas Ginoux and Frank Pfäffle.
• Lectures on quantum field theory in curved spacetime. Christopher J. Fewster.
• Singularity Theorems and Their Consequences. José M. M. Senovilla.
• Contextuality and the fundamental theorems of quantum mechanics. Andreas Döring and Markus Frembs.
• Algebraic quantum field theory: objectives, methods, and results. Detlev Buchholz and Klaus Fredenhagen.

Artigos sobre temas de pesquisa.

(Lista muito limitada).

• Quantum Field Theory in Terms of Vacuum Expectation Values. A. S. Wightman.
• An Algebraic Approach to Quantum Field Theory. Rudolf Haag and Daniel Kastler.
• Quantum theory of measurement and macroscopic observables. Klaus Hepp.
• The Classical Limit for Quantum Mechanical Correlation Functions. Klaus Hepp.
• The Generally Covariant Locality Principle - A New Paradigm for Local Quantum Field Theory. Romeo Brunetti, Klaus Fredenhagen, Rainer Verch.
• The problem of hidden variables in quantum mechanics. S. Kochen e E. Specker. (*)
• The Logic of Quantum Mechanics. Garrett Birkhoff and John von Neumann. (*)
• A C*-algebraic approach to interacting quantum field theories. D. Buchholz e K. Fredenhagen. (*)
• From path integrals to dynamical algebras: a macroscopic view of quantum physics. D. Buchholz e K. Fredenhagen. (*)
• The role of locality in perturbation theory. H. Epstein and V. Glaser.
• Algebras of Local Observables on a Manifold. J. Dimock.
• Strict Localization in Quantum Field Theory. James M. Knight.
• Strict Localization. A. L. Licht.
• Divergence of Perturbation Theory for Bosons. Arthur Jaffe.
• On the duality condition for a Hermitian scalar field. Joseph J. Bisognano and Eyvind H. Wichmann.
• On the duality condition for quantum fields. Joseph J. Bisognano and Eyvind H. Wichmann.
• Quantum Fields on Manifolds: PCT and Gravitationally Induced Thermal States. Geoffrey L. Sewell.
• On the Equilibrium States in Quantum Statistical Mechanics. R. Haag, N. M. Hugenholtz and W. Winnink.
• The Quantum Structure of Spacetime at the Planck Scale and Quantum Fields. Sergio Diplicher, Klaus Fredenhagen, John E. Roberts.