Path integral formulation: Difference between revisions

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== References ==
* Zinn Justin, Jean ; ''Path Integrals in Quantum Mechanics'', Oxford University Press (2004), [ISBN 0-19-856674-3]. A highly readable introduction to the subject.
* Feynman, R. P., and Hibbs, A. R., ''Quantum Physics and Path Integrals'', New York: McGraw-Hill, 1965. ISBN 0-070-20650-3
* GlimmFeynman, JamesR. P., and JaffeHibbs, ArthurA. R., ''Quantum Physics: Aand FunctionalPath Integral Point of ViewIntegrals'', New York: SpringerMcGraw-VerlagHill, 1981.1965 [ISBN 0-387070-9056220650-63]. The historical reference, writtent by the Master himself and one of his student.
* Schulman, Larry S. ; ''Techniques & Applications of Path Integration'', Jonh Wiley & Sons (New York-1981) [ISBN ]. The modern reference on the subject.
* PokorskiRivers, Stefan,R.J. ; ''GaugePath Integrals Methods in Quantum Field TheoriesTheory'', Cambridge: Cambridge University Press, (1987.) [ISBN 0-521-3684622979-47]
* Sakurai, J. J., ''Modern Quantum Mechanics'', Tuan, San Fu, ed. Redwood City, California: Addison-Wesley, 1985. ISBN 0-8053-7501-5
* Sinha, Sukanya and Sorkin, Rafael Dolnick. "A Sum-over-histories Account of an EPR(B) Experiment". ''Foundations of Physics Letters'', 4:303-335, 1991. ''(also available online: [http://physics.syr.edu/~sorkin/some.papers/63.eprb.ps PostScript])''
* Hagen Kleinert, ''Path Integrals in Quantum Mechanics, Statistics, Polymer Physics, and Financial Markets'', 4th edition, World Scientific (Singapore, [[2004]]); Paperback ISBN 981-238-107-4 '' (also available online: [http://www.physik.fu-berlin.de/~kleinert/b5 PDF-files])''
* Glimm, James, and Jaffe, Arthur, ''Quantum Physics: A Functional Integral Point of View'', New York: Springer-Verlag, 1981. [ISBN 0-387-90562-6]
 
{{Quantum field theory}}