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Vector Bundles Over an Elliptic Curve
Introduction THE primary purpose of this paper is the study of algebraic vector bundles over an elliptic curve (defined over an algebraically closed field k). The interest of the elliptic curve liesExpand
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The Geometry and Dynamics of Magnetic Monopoles
Systems governed by non-linear differential equations are of fundamental importance in all branches of science, but our understanding of them is still extremely limited. In this book a particularExpand
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Convexity and Commuting Hamiltonians
The converse was proved by A. Horn [5], so that all points in this convex hull occur as diagonals of some matrix A with the given eigenvalues. Kostant [7] generalized these results to any compact LieExpand
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Topological quantum field theories
© Publications mathematiques de l’I.H.E.S., 1988, tous droits reserves. L’acces aux archives de la revue « Publications mathematiques de l’I.H.E.S. » (http://www.Expand
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Complex analytic connections in fibre bundles
Introduction. In the theory of differentiable fibre bundles, with a Lie group as structure group, the notion of a connection plays an important role. In this paper we shall consider complex analyticExpand
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Elliptic operators and compact groups
Lecture 1: Transversally elliptic operators.- Lecture 2: The index of transversally elliptic operators.- Lecture 3: The excision and multiplicative properties.- Lecture 4: The naturality of the indexExpand
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K -THEORY AND REALITY
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Twisted K-theory
Twisted complex K-theory can be defined for a space X equipped with a bundle of complex projective spaces, or, equivalently, with a bundle of C ∗ -algebras. Up to equivalence, the twistingExpand
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