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Spindler, Heinz

Der Satz von Grauert-Mülich für beliebige semistabile holomorphe Vektorbündel über dem \(n\)-dimensionalen komplex-projektiven Raum. (German) Zbl 0435.32018

Math. Ann. 243, 131-141 (1979).
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Cited in 2 Reviews
Cited in 16 Documents

MSC:

32L05 Holomorphic bundles and generalizations
14F05 Sheaves, derived categories of sheaves, etc. (MSC2010)

Keywords:

semistable vector bundle; splitting-type

Citations:

Zbl 0318.32027
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\textit{H. Spindler}, Math. Ann. 243, 131--141 (1979; Zbl 0435.32018)
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References:

[1] Altman, A., Kleiman, S.: Introduction to Grothendieck duality theory. Lecture Notes in Mathematics 146. Berlin, Heidelberg, New York: Springer 1970 · Zbl 0215.37201
[2] Barth, W.: Some properties of stable rank-2 vector bundles on ? n . Math. Ann.226, 125-150 (1977) · Zbl 0417.32013
[3] Fischer, G.: Complex analytic geometry. Lecture Notes in Mathematics 538. Berlin, Heidelberg, New York: Springer 1976 · Zbl 0343.32002
[4] Grauert, H., Mülich, G.: Vektorbündel vom Rang 2 über demn-dimensionalen komplex-projektiven Raum. Manuscripta Math.16, 75-100 (1975) · Zbl 0318.32027
[5] Grauert, H., Remmert, R.: Analytische Stellenalgebren. Berlin, Heidelberg, New York: Springer 1971 · Zbl 0231.32001
[6] Grothendieck, A.: Exposé 12 in Séminaire Cartan 13{\(\deg\)}. Paris 1960/61
[7] Maruyama, M.: Boundedness of semi-stable sheaves of small ranks. Preprint 1978 · Zbl 0395.14006
[8] Schneider, M.: Holomorphic vector bundles on ? n . Séminaire Bourbaki, 31e année, No. 530, 1878/79 (erscheint demnächst).
[9] Siu, Y.-T.: Techniques of extension of analytic objects. New York: Deccer 1974 · Zbl 0294.32007
[10] Kleiman, S.: Les théorèmes des finitude pour le foncteur de Picard, S.G.A. 6. Lecture Notes in Mathematics 225. Berlin, Heidelberg, New York: Springer
[11] Maruyama, M.: Moduli of stable sheaves. I. J. Math. Kyoto Univ.17, 91-126 (1977) · Zbl 0374.14002
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