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Lie Algebra:

Compact Connected Lie Transformation Groups on Spheres With Low Cohomogeneity, I (Memoirs of the American Mathematical Society, 569) by Eldar Straume, January, 1996 Lie Theory and Geometry: In Honor of Bertram Kostant (Progress in Mathematics, Vol 123) by Bertram Kostant, Ranee Brylinski, et all December, 1994 Affine Lie Algebras and Quantum Groups : An Introduction, with Applications in Conformal Field Theory by Jürgen A. Fuchs, March, 1995 Introduction to Lie Groups and Lie Algebras (Pure and Applied Mathematics, Vol 51) by Arthur A. Sagle, Ralph E. Walde, August, 1986 Emergence of the Theory of Lie Groups by Thomas Hawkins, 19 July, 2000 Kac-Moody Groups, Their Flag Varieties & Representation Theory by Shrawan Kumar, S. Kumar, 10 September, 2002 Current Trends in Transformation Groups (K-Monographs in Mathematics, V. 7) by Anthony Bak, Masaharu Morimoto, et all August, 2002 Cohomological Induction and Unitary Representations (PMS-45) by Anthony W. Knapp, David A. Vogan, 01 May, 1995 Theory of Lie Groups (PMS-8) by Claude C. Chevalley, 21 December, 1999 Affine Lie Algebras, Weight Multiplicities, and Branching Rules (2 Volume Set) by R.V. Moody, J. Patera, et all February, 1991

41. OSU Lie Algebra Conference, 1971
    lie algebra Conference, 1971. Photograph taken at a conference onlie algebras in 1971, on the front steps of the Ohio Union. In  
    http://www.math.ohio-state.edu/history/album/Picture3.html

42. LIE ALGEBRA OF THE
    lie algebra OF THE i q /i POINCARÉ GROUP AND i q /i -HEISENBERGCOMMUTATION RELATIONS.  
    http://www.worldscinet.com/ijmpb/13/1324_25/S021797929900271X.html

43. OCTONIONS AND SUPER-LIE ALGEBRA
    OCTONIONS AND SUPERlie algebra. KHALED ABDEL operators. As an examplewe construct explicitly some Lie and super-lie algebra. Then  
    http://www.worldscinet.com/ijmpa/13/1302/halek.html

44. The First Integrals And Their Lie Algebra Of The Most General Autonomous Hamilto
    The first integrals and their lie algebra of the most general autonomous Hamiltonianof the form H = T + V possessing a LaplaceRunge-Lenz vector.  
    http://anziamj.austms.org.au/V34/part4/Gorringe.html

45. The Rational Adjoint Orbits Of A Lie Algebra Of Type G2 (Jackson)
    The rational adjoint orbits of a lie algebra of type G2. Author. DavidGA Jackson. Status. Research Report 9819 Date 30 July 1998. Abstract.  
    http://www.maths.usyd.edu.au:8000/res/Algebra/Jac/1998-19.html

46. Rational Regular Nilpotent Elements Of A Reductive Lie Algebra (Jackson)
    Rational regular nilpotent elements of a reductive lie algebra. Author. David GAJackson. Status. lie algebra. reductive group. AMS Subject Classification (1991).  
    http://www.maths.usyd.edu.au:8000/res/Algebra/Jac/1998-20.html

47. Seminarium Oneindig Dimensionale Lie Algebra's
    Seminarium oneindig dimensionale lie algebra's. Terug naar de home page.Seminarium Dinsdag 900 1045, zaal 611B. Eerste bijeenkomst  
    http://www.math.uu.nl/people/ban/liesem2000/liesem2000.html

48. When Is A Lie Algebra Not A Lie Algebra?
    When is a lie algebra not a lie algebra? Abstract. We look at weight systems on Feynmandiagrams. A metric lie algebra gives one example of a weight system.  
    http://www.math.sunysb.edu/~sawon/lie_alg_obj.shtml

49. [math/0002223] Multipartitions, Generalized Durfee Squares And Affine Lie Algebr
    0914 GMT (12kb) Multipartitions, Generalized Durfee Squares andAffine lie algebra Characters. Authors Peter Bouwknegt Comments  
    http://arxiv.org/abs/math.co/0002223

50. [hep-th/9302138] The Lie Algebra Of Sl(2)-valued Automorphic Functions On A Toru
    140758 0500 (EST) (9kb) The lie algebra of sl(2)-valued automorphicfunctions on a torus. Author DB Uglov Comments 13 pages  
    http://arxiv.org/abs/hep-th/9302138

51. Liegroups And Lie-algebra -- Index
    Liegroups and Liealgebra. A general introduction to the mathematical foundationsof Lie group and lie algebra theory, with special attention to applications.  
    http://aivwww.rug.ac.be/Studentenadministratie/Studiegids/2002/EN/FACULTY/C_WE/C

52. Infinite-Dimensional Lie Algebra; Author: Wakimoto, Minoru; Hardback; Book
    InfiniteDimensional lie algebra Author Wakimoto, Minoru - Hardback;Book, ENGLISH BOOKS DEPARTMENT, Join the NetStore Cooperative,  
    http://www.opengroup.com/mabooks/981/9810241283.shtml

53. Infinite-Dimensional Lie Algebra; Author: Wakimoto, Minoru; Paperback
    InfiniteDimensional lie algebra Author Wakimoto, Minoru - Paperback,ENGLISH BOOKS DEPARTMENT, Join the NetStore Cooperative,  
    http://www.opengroup.com/mabooks/981/9810241291.shtml

54. MA 792M: Lie Algebra Special Topics - Presentation Notes
    MA 792M lie algebra Special Topics Presentation Notes. I presented a constructionof the exceptional simple lie algebra G2. Here are my notes. Source  
    http://www4.ncsu.edu:8030/~wjcook/ma792/

55. Lie Algebra
    lie algebra. BT linear algebra FT algebre de liePrevious Item Next Item Search Help.  
    http://irc.nrc-cnrc.gc.ca/thesaurus/lie_algebra.html

56. [FPLSA] 1 The FPLSA Package
    At present GAP uses only the facility to compute a structure constants table ofa finitedimensional lie algebra over the rationals that is given by a finite  
    http://www-gap.dcs.st-and.ac.uk/~gap/pkg/fplsa/htm/CHAP001.htm

57. Dynamical Lie Algebra And Conditional Operators For Many Fermion Green Functions
    Center. O38.90 Dynamical lie algebra and Conditional Operators ForMany Fermion Green Functions. Jay Mancini (Fordham University).  
    http://www.aps.org/BAPSMAR98/abs/S3150090.html

58. Dynamical Lie Algebra And Conditional Operators For Many Fermion Green Functions
    Previous abstract Graphical version Text version Next abstractSession O38 General Poster Session III and DHPP Poster Session  
    http://www.aps.org/BAPSMAR98/abs/G3150090.html

59. We Compute The Rational Homotopy Lie Algebra And Rational Cohomology And
    The $G$sequence of a map $f X \rightarrow Y$ is a boundary sequencerelating the Gottlieb. group $G_*(X)$ of the space $X$ to the  
    http://www.sju.edu/~smith/Abstracts/paper9.htm

60. We Compute The Rational Homotopy Lie Algebra And Rational Cohomology And
    We identify the rationalization. of $G_{*}(Y, X;f),$ Gottlieb's generalizedevaluation group of a map. $f X \to Y.$ Extending a  
    http://www.sju.edu/~smith/Abstracts/paper10.htm

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