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Weyl algebra
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== References == * {{cite book | last=Coutinho | first=S. C. | title=A Primer of Algebraic D-Modules | publisher=Cambridge University Press | publication-place=Cambridge [England] ; New York, NY, USA | date=1995| isbn=978-0-521-55119-9|doi=10.1017/cbo9780511623653}} * {{cite journal | last=Coutinho | first=S. C. | title=The Many Avatars of a Simple Algebra | journal=The American Mathematical Monthly | volume=104 | issue=7 | date=1997 | issn=0002-9890 | doi=10.1080/00029890.1997.11990687 | pages=593–604}} * {{cite journal | last=Dirac | first=P. A. M. | authorlink=Paul Dirac | title=On Quantum Algebra | journal=[[Mathematical Proceedings of the Cambridge Philosophical Society]] | volume=23 | issue=4 | date=1926 | issn=0305-0041 | doi=10.1017/S0305004100015231 | pages=412–418}} * {{cite book | last=Helmstetter | first=J. | last2=Micali | first2=A. | title=Quadratic Mappings and Clifford Algebras | publisher=Birkhäuser | publication-place=Basel ; Boston | date=2008 | isbn=978-3-7643-8605-4 | oclc=175285188}} * {{cite book | last=Landsman | first=N.P. | title=Philosophy of Physics | chapter=BETWEEN CLASSICAL AND QUANTUM | publisher=Elsevier | date=2007 | isbn=978-0-444-51560-5 | doi=10.1016/b978-044451560-5/50008-7}} * {{cite book | last=Lounesto | first=P. | last2=Ablamowicz | first2=R. | title=Clifford Algebras | publisher=Springer Science & Business Media | publication-place=Boston | date=2004 | isbn=0-8176-3525-4}} * {{cite book | last=Micali | first=A. | last2=Boudet | first2=R. | last3=Helmstetter | first3=J. | title=Clifford Algebras and their Applications in Mathematical Physics | publisher=Springer Science & Business Media | publication-place=Dordrecht | date=1992 | isbn=0-7923-1623-1}} * {{cite journal |first1=M. Rausch |last1=de Traubenberg |first2=M. J. |last2=Slupinski |first3=A. |last3=Tanasa |title=Finite-dimensional Lie subalgebras of the Weyl algebra |journal=J. Lie Theory |year=2006 |volume=16 |pages=427–454 |arxiv=math/0504224}} * {{cite book |first=Will |last=Traves |chapter=Differential Operations on Grassmann Varieties |editor-last=Campbell |editor-first=H. |editor2-last=Helminck |editor2-first=A. |editor3-last=Kraft |editor3-first=H. |editor4-last=Wehlau |editor4-first=D. |title=Symmetry and Spaces |publisher=Birkhäuse |series=Progress in Mathematics |volume=278 |year=2010 |isbn=978-0-8176-4875-6 |pages=197–207 |doi=10.1007/978-0-8176-4875-6_10 }} * {{cite book |author-link=Tsit Yuen Lam |author=Tsit Yuen Lam |title=A first course in noncommutative rings |publisher=Springer |edition=2nd |year=2001 |isbn=978-0-387-95325-0 |pages=6 |volume=131 |series=[[Graduate Texts in Mathematics]]}} * {{cite journal |last=Berest |first=Yuri |last2=Wilson |first2=George |date=September 1, 2000 |title=Automorphisms and ideals of the Weyl algebra |journal=Mathematische Annalen |volume=318 |issue=1 |pages=127–147 |doi=10.1007/s002080000115 |issn=0025-5831|arxiv=math/0102190 }} * {{cite journal |last=Cannings |first=R.C. |last2=Holland |first2=M.P. |year=1994 |title=Right Ideals of Rings of Differential Operators |journal=Journal of Algebra |publisher=Elsevier BV |volume=167 |issue=1 |pages=116–141 |doi=10.1006/jabr.1994.1179 |issn=0021-8693}} * {{cite journal |last=Lebruyn |first=L. |year=1995 |title=Moduli Spaces for Right Ideals of the Weyl Algebra |journal=Journal of Algebra |publisher=Elsevier BV |volume=172 |issue=1 |pages=32–48 |doi=10.1006/jabr.1995.1046 |issn=0021-8693|hdl=10067/123950151162165141 |hdl-access=free }} [[Category:Algebras]] [[Category:Differential operators]] [[Category:Ring theory]]
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