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Topic: Parabolic subgroup


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  Borel subgroup -- Facts, Info, and Encyclopedia article   (Site not responding. Last check: 2007-10-21)
Subgroups between a Borel subgroup B and G (inclusive) are called parabolic subgroups.
Another characterisation of a parabolic subgroup P is that G/P is a (Click link for more info and facts about complete variety) complete variety (a posteriori, a (Click link for more info and facts about projective variety) projective variety).
Therefore another way to distinguish the Borel subgroups is as minimal parabolic subgroups: B is a Borel subgroup precisely when G/B is a (Click link for more info and facts about homogeneous space) homogeneous space for G and a projective variety, and "as large as possible".
www.absoluteastronomy.com /encyclopedia/b/bo/borel_subgroup.htm   (253 words)

  
 Mathematics : Publications since January 2004
M.C. Reed, J. Blum, T. Washington, J. Conn, A mathematical model for LH release in response to continuous and pulsatile exposure of gonadotrophs to GnRH, Theoretical Biology and Medical Modeling, vol.
Laurent, B. Rider, M.C. Reed, Parabolic Behavior of a Hyperbolic Delay Equation, SIAM J. Mathematical Analysis (2004).
Chad Schoen, Specialization of the torsion subgroup of the Chow group, Mathematische Zeitschrift (accepted February, 2005) [AG/0403550].
fds.duke.edu /db/aas/math/publications.html   (4056 words)

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