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Vector bundles over quaternionic Kahler manifolds

Takashi Nitta
- 01 Jan 1988 - 
- Vol. 40, Iss: 3, pp 425-440
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TLDR
In this article, an analogue quaternionique kahlerien des connexions auto-duales and anti-auto-duale is presented. Butler et al. construit une correspondance naturelle entre un fibre vectoriel avec de telles connexion and l'ensemble des fibres vectoriels d'Einstein hermitiens sur Z
Abstract
On donne un analogue quaternionique kahlerien des connexions auto-duales et anti-auto-duales. On construit une correspondance naturelle entre un fibre vectoriel avec de telles connexions et l'ensemble des fibres vectoriels d'Einstein hermitiens sur Z

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tt Geometry in 3 and 4 Dimensions

TL;DR: In this article, the authors considered the vacuum geometry of supersymmetric theories with 4 supercharges on a flat toroidal geometry and showed that these amplitudes generalize the structure of 3d Chern-Simons theories and 2d RCFTs.
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Hyperholomorphic sheaves and new examples of hyperkaehler manifolds

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Yang–Mills connections over manifolds with Grassmann structure

TL;DR: In this article, the authors define the notion of a half-flat connection ∇W in a vector bundle W→M as a connection whose curvature F∈S2E⊗Λ2H⊂End W

Quaternion Algebraic Geometry

TL;DR: Quaternion ALGEBRAIC GEOMETRY as mentioned in this paper, a.k.a., Waternation AlgebRAic Geomatry, Inc.
References
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Journal ArticleDOI

Self-duality in four-dimensional Riemannian geometry

TL;DR: In this article, the authors present a self-contained account of the ideas of R. Penrose connecting four-dimensional Riemannian geometry with three-dimensional complex analysis, and apply this to the self-dual Yang-Mills equations in Euclidean 4-space and compute the number of moduli for any compact gauge group.
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Quaternionic Kähler Manifolds.

Journal ArticleDOI

Contact structures on twistor spaces

TL;DR: Soit (M,g,H) une variete de Kahler quaternionique as discussed by the authors, on etudie les groupes d'automorphismes de l'espace torseur Z de
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