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<record version="3" id="783">
 <title>bibliography for quantum field theories</title>
 <name>BibliographyForQuantumFieldTheories</name>
 <created>2009-05-27 15:44:41</created>
 <modified>2009-05-27 16:13:24</modified>
 <type>Topic</type>
 <creator id="441" name="bci1"/>
 <modifier id="441" name="bci1"/>
 <author id="441" name="bci1"/>
 <classification>
	<category scheme="msc" code="00."/>
	<category scheme="msc" code="02."/>
	<category scheme="msc" code="03."/>
	<category scheme="msc" code="03.65.Fd"/>
 </classification>
 <preamble></preamble>
 <content>\textbf{[Entry in progress]}

\begin{thebibliography}{999}
\bibitem{Araki, 1961} 
Huzihiro Araki. On the connection of spin and commutation relations between
different fields. Journal of Mathematical Physics, 2:267--270, 1961.
\bibitem{Araki, 1963}
Huzihiro Araki. A lattice of von Neumann algebras associated with the quantum
theory of a free Bose field. Journal of Mathematical Physics, 4, 1963.
\bibitem{Araki, 1999}
Huzihiro Araki. Mathematical theory of quantum fields. Oxford University Press, New York, 1999. p.133--165

\bibitem{Arntzenius, 2003}
Frank Arntzenius. Is quantum mechanics pointless? Philosophy of
Science, 70(5):1447--1457, 2003.
\bibitem{Bacciagaluppi, 1994} 
G. Bacciagaluppi. Separation theorems and Bell inequalities in algebraic
quantum mechanics. In Symposium on the Foundations of Modern Physics 1993:
Quantum Measurement, Irreversibility and the Physics of Information, pages 
29--37. World Scientific, Singapore, 1994.
\bibitem{Baez et al., 1992} John Baez, Irving Segal, and Zheng--Fang Zhou. Introduction to algebraic and constructive quantum field theory. Princeton University Press, Princeton, NJ, 1992.
\bibitem{Baez, 1987} John Baez. Bell's inequality for C*-algebras. Letters in Mathematical Physics,13(2):135--136, 1987.
\bibitem{Baumg\"artel and Wollenberg, 1992}
Hellmut Baumg\"artel and Manfred Wollenberg. Causal
nets of operator algebras. Akademie--Verlag, Berlin, 1992.
\bibitem{Bell, 1987}
J. S. Bell. Beables for quantum field theory. In Quantum implications, pages
227--234. Routledge and Kegan Paul, London, 1987.
\bibitem{Beltrametti and Cassinelli, 1981}
Enrico G. Beltrametti and Gianni Cassinelli. The logic
of quantum mechanics. Addison-Wesley Publishing Co., Reading, Mass., 1981.
\bibitem{Bichon, 1998}
 Julien Bichon. Trivialisations dans les cat\'egories tannakiennes. Cahiers de Topologie et G\'eom\'etrie Diff\'erentielle Cat\'egoriques, 39(4):243--270, 1998.
\bibitem{Bichon, 1999}
 Julien Bichon. Galois extension for a compact quantum group.
math.QA/9902031, 1999.
\bibitem{Bichon, ND}
 Julien Bichon. Trivialisations dans les cat´egories tannakiennes. Preprint
version of \cite{Bichon, 1998}, ND.

\bibitem{Bohm and Hiley, 1995}
 D. Bohm and B. J. Hiley. The undivided universe. Routledge, London, 1995.

\bibitem{Bohr and Rosenfeld, 1950}
Niels Bohr and Leon Rosenfeld. Field and charge measurements in quantum electrodynamics. Physical Review, 78:794--798, 1950.
\bibitem{Borchers, 1967] H.J. Borchers. A remark on a theorem of B. Misra. Communications in Mathematical Physics, 4:315--323, 1967.
\bibitem{Borchers, 2000}
H. J. Borchers. On revolutionizing quantum field theory with Tomita's
modular theory. Journal of Mathematical Physics, 41:3604--3673, 2000.
\bibitem{Bostelmann, 2000}.
Henning Bostelmann. Lokale Algebren und Operatorprodukte am Punkt.
PhD thesis, Universit\"at G\"ottingen, 2000.
\bibitem{Bostelmann, 2004}
Henning Bostelmann. Phase space properties and the short distance
structure in quantum field theory. math--ph/0409070, 2004.
\bibitem{Bratteli--Robinson1997}
Ola Bratteli and Derek W. Robinson. Operator algebras and quantum statistical mechanics, volume 2. Springer, NY, 1997.
\bibitem{Buchholz--Fredenhagen1982}
Detlev Buchholz and Klaus Fredenhagen. Locality and the structure of particle states. Communications in Mathematical Physics, 84:1--54, 1982.
\end{thebibliography}

\section{Bibliography}
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 Bogoliubov, N. N., Logunov, A. A., and Todorov, I. T., 1975, Introduction to Axiomatic Quantum Field Theory, Reading, MA: Benjamin. 

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 Bratteli, O. and Robinson, D. W., 1979, Operator Algebras and Quantum Statistical Mechanics 1: C* and W*-Algebras, Symmetry Groups, Decomposition of States, New York,Heidelberg,Berlin: Springer 
 
 Brown, H. R. and Harr\'e, R., eds., 1988, Philosophical Foundations of Quantum Field Theory, Oxford: Clarendon Press.
 
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 Buchholz, D., 1994, ``On the manifestations of particles,'' in R. N. Sen and A. Gersten, eds., Mathematical Physics Towards the 21st Century, Beer--Sheva: Ben--Gurion University Press. 

 Buchholz, D., 1998, ``Current trends in axiomatic qantum field theory,'' in P. 

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Georgi, H., 1989, Effective quantum field theories, in Davies 1989, pp. 446--457. 

Greene, B., 1999, The Elegant Universe. Superstrings, Hidden Dimensions and the Quest for the Ultimate Theory, New York: W. W. Norton and Company. 

Haag, R., 1996, Local Quantum Physics: Fields, Particles, Algebras, 2nd edition, Berlin,Heidelberg,New York: Springer. 

Haag, R. and Kastler, D., 1964, An algebraic approach to quantum field theory,{\em Journal of Mathematical Physics}, 5: 848--861. 

Hartmann, S., 2001, Effective field theories, reductionism, and explanation, Studies in History and Philosophy of Modern Physics, 32: 267--304.
 
Hättich, F., 2004, Quantum Processes -- A Whiteheadian Interpretation of Quantum Field Theory, M\"unster: agenda Verlag. 

Healey, R., 2001, On the reality of gauge potentials, Philosophy of Science, 68/4: 432--455. 
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Heisenberg, W. and Pauli, W., 1929, Zur Quantendynamik der Wellenfelder, {\em Zeitschrift f\"ur Physik}, 56: 1--61. 

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Horuzhy, S. S., 1990, Introduction to Algebraic Quantum Field Theory, 1st edition, Dordrecht,Boston,London: Kluwer Academic Publishers. 

Kaku, M., 1999, Introduction to Superstrings and M--Theory, New York: Springer
 
 Kastler, D., ed., 1990, The Algebraic Theory of Superselection Sectors: Introduction and Recent Results, Singapore,London,Hackensack, NJ: World Scientific Publishing Company. 

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 Landsman, N. P., 1996, Local quantum physics,
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Redhead, M. L. G., 1983, Quantum field theory for philosophers, in Asquith, P. D. and Nickles, T., eds., 1983, Proceedings of the Biennial Meeting of the Philosophy of Science Association: PSA 1982, East Lansing, MI: Philosophy of Science Association, vol. 2, pp. 57--99.
 
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Redhead, M. L. G., 2002a, The interpretation of gauge symmetry, in Kuhlmann et al. 2002, pp. 281--301. 

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Seibt, J., 2002, The matrix of ontological thinking: Heuristic preliminaries for an ontology of QFT, in Kuhlmann et al. 2002, pp. 53-97. 

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 Teller, P., 1995, An Interpretive Introduction to Quantum Field Theory, Princeton: Princeton University Press. 

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 Wigner, E. P., 1939, On unitary representations of the inhomoneneous Lorentz group, {\em Annals of Mathematics}, 40: 149--204.</content>
</record>
