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== Bacaan lanjutan ==
{{Columns-list|* {{cite book |author1=Feynman |first1=R. P. |author1-link=Richard Feynman |author2=Hibbs |first2=A. R. |year=1965 |title=Quantum Mechanics and Path Integrals |url=https://archive.org/details/quantummechanics0000feyn |place=New York |publisher=McGraw-Hill |isbn=0-07-020650-3}} <small>The historical reference, written by the inventor of the path integral formulation himself and one of his students.</small>
* {{cite book |authorlink=Hagen Kleinert |last=Kleinert |first=Hagen |year=2004 |title=Path Integrals in Quantum Mechanics, Statistics, Polymer Physics, and Financial Markets |edition=4th |place=Singapore |publisher=World Scientific |isbn=981-238-107-4 |url=http://www.physik.fu-berlin.de/~kleinert/b5}}
* {{cite book |author=Zinn Justin|first= Jean |year=2004 |title=Path Integrals in Quantum Mechanics |publisher=Oxford University Press |isbn=0-19-856674-3}}
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*{{cite book |authorlink= Wolfgang A. Tomé |last=Tomé|first=Wolfgang A. |year=1998 |title=Path Integrals on Group Manifolds |place=Singapore|publisher=World Scientific |isbn=981-02-3355-8}} Discusses the definition of Path Integrals for systems whose kinematical variables are the generators of a real separable, connected Lie group with irreducible, square integrable representations.
* {{cite book |authorlink=John R. Klauder |last=Klauder|first=John R.|title=A Modern Approach to Functional Integration |place=New York |publisher=Birkhäuser |year=2010 |isbn=978-0-8176-4790-2}}
* {{cite book |author=Ryder|first= Lewis H. |title=Quantum Field Theory |url=https://archive.org/details/quantumfieldtheo0000ryde|publisher=Cambridge University Press |year=1985 |isbn=0-521-33859-X}} Highly readable textbook; introduction to relativistic QFT for particle physics.
* {{cite book |author=Rivers|first= R. J. |title=Path Integrals Methods in Quantum Field Theory |publisher=Cambridge University Press |year=1987 |isbn=0-521-25979-7}}
* {{cite book |author= Mazzucchi|first= S. |title=Mathematical Feynman path integrals and their applications|publisher=World Scientific |year=2009 |isbn=978-981-283-690-8}}
* {{cite book |author1=Albeverio|first= S. |author2=Hoegh-Krohn. R. |author3= Mazzucchi, S. |lastauthoramp=yes |title=Mathematical Theory of Feynman Path Integral |series=Lecture Notes in Mathematics 523 |publisher=Springer-Verlag |year=2008 |isbn=9783540769569}}
* {{cite book |author1=Glimm|first= James |author2=Jaffe, Arthur |lastauthoramp=yes |title=Quantum Physics: A Functional Integral Point of View |url=https://archive.org/details/quantumphysicsfu0000glim|place=New York |publisher=Springer-Verlag |year=1981 |isbn=0-387-90562-6}}
* {{cite book |authorlink=Barry Simon|last=Simon|first=Barry |title=Functional Integration and Quantum Phyiscs |place=New York |publisher=Academic Press |year=1979 |isbn=0-8218-6941-8}}
* {{cite book |first1=Gerald W. |last1=Johnson |first2=Michel L.|last2= Lapidus |title=The Feynman Integral and Feynman's Operational Calculus |series=Oxford Mathematical Monographs |publisher=Oxford University Press |year=2002 |isbn=0-19-851572-3}}