Projective completions of Jordan pairs. Part I: The generalized projective geometry of a Lie algebra
Bertram W, Neeb KH (2004)
Publication Type: Journal article, Original article
Publication year: 2004
Journal
Publisher: Elsevier
Book Volume: 277
Pages Range: 474-519
Journal Issue: 2
Abstract
A geometric realization of the projective completion of the Jordan pair corresponding to a three-graded Lie algebra is given which permits to develop a geometric structure theory of the projective completion. This will be used in Part II of this work to define a manifold structure on the projective completion (in arbitrary dimension and over quite general base fields and -rings).
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France (FR)How to cite
APA:
Bertram, W., & Neeb, K.H. (2004). Projective completions of Jordan pairs. Part I: The generalized projective geometry of a Lie algebra. Journal of Algebra, 277(2), 474-519.
MLA:
Bertram, Wolfgang, and Karl Hermann Neeb. "Projective completions of Jordan pairs. Part I: The generalized projective geometry of a Lie algebra." Journal of Algebra 277.2 (2004): 474-519.
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