From Classical Mechanics to Quantum Field Theory

(Romina) #1

188 From Classical Mechanics to Quantum Field Theory. A Tutorial


[23] B. Simon,Quantum dynamics: From automorphism to Hamiltonian. Studies in Math-
ematical Physics, Essays in Honor of Valentine Bargmann (ed. E.H. Lieb, B. Simon
and A.S. Wightman), Princeton University Press, Princeton, 327-349 (1976)
[24] A.O. Barut, R. Raczka,Theory of group representations and applications,World
Scientific (1984)
[25] F. Strocchi,An Introduction To The Mathematical Structure Of Quantum Mechanics:
A Short Course For Mathematicians, World Scientific, Singapore (2005)
[26] R. Haag,Local Quantum Physics(Second Revised and Enlarged Edition). Springer
Berlin (1996)
[27] H. Araki,Mathematical Theory of Quantum Fields. Oxford University Press, Oxford
(2009)
[28] I. Khavkine, V. Moretti,Algebraic QFT in Curved Spacetime and quasifree Hadamard
states: an introduction. Advances in Algebraic Quantum Field Theory by Springer
2015 (Eds R. Brunetti, C. Dappiaggi, K. Fredenhagen, and J. Yngvason)
[29] F. Strocchi,The Physical Principles of Quantum Mechanics. European Physics Jour-
nal Plus 127 , 12 (2012)
[30] P. Busch,Quantum states and generalized observables: a simple proof of Gleason’s
theorem.PhysicalReviewLetters 91 , 120403 (2003)
[31] P. Busch, M. Grabowski, P.J. Lahti,Operational Quantum Physics. Springer, Berlin
(1995)
[32] G.G, Emch,Algebraic Methods in Statistical Mechanics and Quantum Field Theory.
Wiley-Interscience, New York (1972)
[33] I. Segal,Postulates for general quantum mechanics, Annals of Mathematics (2), 48 ,
930-948 (1947)
[34] R.F., Streater,Lost Causes in and beyond Physics, Springer-Verlag, Berlin (2007)

Free download pdf