검색어 : 통합검색[Kantor Jordan.]
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- Hermitian(ϵ,δ)-Freudenthal-Kantor Triple Systems and Certain Applications of<i>*</i>-Generalized Jordan Triple Systems to Field Theory
- Kamiya, Noriaki; Sato, Matsuo; Department of Mathematics, University of Aizu, Aizuwakamatsu 965-8580, Japan; Department of Natural Science, Faculty of Education, Hirosaki University, Bunkyo-cho 1, Hirosaki, Aomori 036-8560, Japan; (Advances in high energy physics, v.2014, 2014, pp.1-7)
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12
- Derivations of the Cheng–Kac Jordan superalgebras
- Barreiro, Elisabete; Elduque, Alberto; Martí nez, Consuelo; CMUC, Departamento de Matemá tica, Universidade de Coimbra, 3001-454 Coimbra, Portugal; Departamento de Matemá ticas e Instituto Universitario de Matemá ticas y Aplicaciones, Universidad de Zaragoza, 50009 Zaragoza, Spain; Departamento de Matemá ticas, Universidad de Oviedo, 33007 Oviedo, Spain; (Journal of algebra, v.338, 2011, pp.144-156)
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- Durer's Passions an exhibition at the Fogg Art Museum, Cambridge, Massachusetts, September 9-December 3, 2000 Album of the Exhibition with a separately bound essay by Jordan Kantor
- Updike, J.; ; (The New York review of books, v.47, 2000, pp.17-19)
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14
- Weil representation associated to a Jordan algebra's representation
- Pevzner, Michel; ; (Comptes rendus de l'Académie des sciences. Série I, Mathématique, v.328, 1999, pp.463-468)
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15
- Embedding of Jordan Copairs into Lie Coalgebras
- Zhelyabin, V. N.; Institute of Mathematics and Statistics, University of Sã o Paulo. Sã o Paulo. Brazil,Sobolev Institute of Mathematics. Novosibirsk. Russia; (Communications in algebra, v.35, 2007, pp.561-576)
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16
- The kantor doubling process revisited
- King, Daniel; McCrimmon, Kevin; Department of Mathematics, University of Virginia, Charlottesville, Va; Department of Mathematics, University of Virginia, Charlottesville, Va; (Communications in algebra, v.23, 1995, pp.357-372)
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- Lie Tori of Type BC2 and Structurable Quasitori
- Faulkner, John R.; Department of Mathematics, University of Virginia, Charlottesville, Virginia, USA; (Communications in algebra, v.36, 2008, pp.2593-2618)
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18
- Finite presentability of universal central extensions of <sub> sl n </sub> , II
- Zhang, Zezhou; ; (Journal of algebra, v.573, 2021, pp.169-176)
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- Jordan triples and Riemannian symmetric spaces
- Chu, Cho-Ho; School of Mathematical Sciences, Queen Mary, University of London, London E1 4NS, UK; (Advances in mathematics, v.219, 2008, pp.2029-2057)
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- Wakimoto Representation for the Tits-Kantor-Koecher Lie Algebras
- MAO, Xinhui; TAN, Shaobin; School of Mathematical Sciences, Xiamen University; School of Mathematical Sciences, Xiamen University; (數學年刊. Chinese annals of mathematics. Ser. A. A輯, 中文版, v.28, 2007, pp.329-338)
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