Editing Quantization (physics) (section)

== References ==

* Ali, S. T., & Engliš, M. (2005). "Quantization methods: a guide for physicists and analysts". ''Reviews in Mathematical Physics''  '''17''' (04), 391-490. {{arXiv|math-ph/0405065}}{{doi|10.1142/S0129055X05002376}}
* Abraham, R. & Marsden (1985): ''Foundations of Mechanics'', ed. Addison–Wesley, {{ISBN|0-8053-0102-X}}
* {{citation|first=Brian C.|last=Hall|title=Quantum Theory for Mathematicians|series=Graduate Texts in Mathematics|volume=267 |publisher=Springer|year=2013|bibcode=2013qtm..book.....H }}
*{{Cite book |last=Woodhouse |first=Nicholas M. J. |title=Geometric quantization |date=2007 |publisher=Clarendon Press |isbn=978-0-19-850270-8 |edition=2. ed., repr |series=Oxford mathematical monographs |location=Oxford}}
*{{cite arXiv |last=Landsman |first=N. P. |title=Between classical and quantum |date=2005-07-25  |eprint=quant-ph/0506082}}
* M. Peskin, D. Schroeder, ''An Introduction to Quantum Field Theory'' (Westview Press, 1995) {{ISBN|0-201-50397-2}}
* Weinberg, Steven, ''The Quantum Theory of Fields'' (3 volumes)
* {{Cite journal | last1 = Curtright | first1 = T. L. | last2 = Zachos | first2 = C. K. | doi = 10.1142/S2251158X12000069 | title = Quantum Mechanics in Phase Space | journal = Asia Pacific Physics Newsletter | volume = 01 | pages = 37–46 | year = 2012 | arxiv = 1104.5269 | s2cid = 119230734 }} 
* G. Giachetta, L. Mangiarotti, [[Gennadi Sardanashvily|G. Sardanashvily]], ''Geometric and Algebraic Topological Methods in Quantum Mechanics'' (World Scientific, 2005) {{ISBN|981-256-129-3}}
* {{cite arXiv |eprint=1206.3116 |last1=Todorov |first1=Ivan |title="Quantization is a mystery" |date=2012 |class=math-ph }}