Finite-rank vector bundles on complete intersections of finite codimension in the linear ind-Grassmannian

被引：0

作者：

S. M. Ermakova

机构：

[1] Demidov Yaroslavl State University,

来源：

Mathematical Notes | 2015年 / 98卷

关键词：

ind-variety; finite-rank vector bundle; line bundle; Barth–Van de Ven–Tyurin–Sato theorem;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：852 / 856

页数：4

共 17 条

[1] Finite-Rank Vector Bundles on Complete Intersections of Finite Codimension in the Linear Ind-Grassmannian
Ermakova, S. M.
MATHEMATICAL NOTES, 2015, 98 (5-6) : 852 - 856
[2] Vector bundles of finite rank on complete intersections of finite codimension in ind-Grassmannians
Ermakova, Svetlana
COMPLEX MANIFOLDS, 2015, 2 (01): : 78 - 88
[3] New examples (and counterexamples) of complete finite-rank differential varieties
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[4] Finite-rank perturbation of the linear-quadratic control problem
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[5] VECTOR BUNDLES OF FINITE RANK OVER INFINITE VARIETIES
TJURIN, AN
MATHEMATICS OF THE USSR-IZVESTIYA, 1976, 10 (06): : 1187 - 1204
[6] VECTOR BUNDLES OF RANK-1 OF FINITE ORDER
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[7] Finite rank vector bundles on inductive limits of Grassmannians
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[8] FINITE-RANK CONSTRAINTS ON LINEAR FLOWS AND THE DAVEY-STEWARTSON EQUATION
GUIL, F
MANAS, M
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1995, 28 (06): : 1713 - 1726
[9] Dynamical systems method for solving linear finite-rank operator equations
Hoang, N. S.
Ramm, A. G.
ANNALES POLONICI MATHEMATICI, 2009, 95 (01) : 77 - 93
[10] FINITE LINEAR-GROUPS WHOSE ALGEBRAS OF INVARIANTS ARE COMPLETE-INTERSECTIONS
GORDEEV, NL
MATHEMATICS OF THE USSR-IZVESTIYA, 1986, 50 (02): : 335 - 379

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