Holomorphic Lagrangian bundles over flag manifolds.
Wojciech Bisiecki (1985)
Journal für die reine und angewandte Mathematik
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Displaying similar documents to “Affine Gelfand-Dickey Brackets and Holomorphic Vector Bundles.”
Holomorphic Lagrangian bundles over flag manifolds.
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Weil algebra morphisms induce natural transformations between Weil bundles. In some well known cases, a natural transformation is endowed with a canonical structure of affine bundle. We show that this structure arises only when the Weil algebra morphism is surjective and its kernel has null square. Moreover, in some cases, this structure of affine bundle passes to jet spaces. We give a characterization of this fact in algebraic terms. This algebraic condition also determines an affine...
...-degenerate singular integral equations and holomorphic affine bundles over compact RIEMANN surfaces. I.
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Foliate Partial Holomorphic Structures on Principal Bundles.
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Banach Center Publications
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The higher order bundles defined by an anchored bundle are constructed as a natural extension of the higher tangent spaces of a manifold. We prove that a hyperregular lagrangian (hyperregular affine hamiltonian) is a linearizable sub-lagrangian (affine sub-hamiltonian) on a suitable Legendre triple.
Algebraic cycles and vector bundles on real affine threefolds.
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An implicit function theorem in Banach spaces
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