Kempf Varieties

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Authors

  • Tata Institute of Fundamental Research, Homi Bhabha Road, Bombay 400005 ,IN

Abstract

This paper is a sequel to [7]. Let G be a connected, semisimple linear algebraic group defined over an algebraically closed field k, of arbitrary characteristic.

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Published

1976-12-01

How to Cite

Lakshmi Bai, V. (1976). Kempf Varieties. The Journal of the Indian Mathematical Society, 40(1-4), 299–349. Retrieved from https://informaticsjournals.com/index.php/jims/article/view/16632

 

References

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DEMAZURE, M. Desingularisation des varietes de Schubert generalisees, Annates scientifiques de I'Ecole Normale Superiecure 4e serie, /. 7, fasc 1 (1974), 53-88.

et A. Grothendieck, Schemas en Croupes III (SGA 3), Lecture Notes in Mathematics No. 153, Springer-Verlag (1970).

GROTHENDIECK, A. Elements de Geometrie Algebrique, Publications Mathematiques de VI.H.E.S. N°. 4 (1960).

KEMPF, G. Schubert methods with an application to algebraic curves, Mathematisch centrum, Amsterdam (1971).

LAKSHMI BAI, C. MUSILI and C.S. SESHADRI, Cohomology of line bundles on G/B, Annates scientifiques de VEcole Normale Superieure 4e serie, t.l. fasc 1, (1974), 89-137.

MUMFORD, D. Abelian varieties, Oxford Univ. Press, Bombay (1970).

SERRE, J P. Algebre Locale. Multiplicites, Lecture Notes in Mathematics No. 11, Springer-Verlag (1965).

Faisceaux Algebriques Coherents, Annals of Mathematics, Vol. 16, (1955).