tt∗-geometry on the tangent bundle of an almost complex manifold

Author:

Schäfer Lars

Publisher

Elsevier BV

Subject

Geometry and Topology,General Physics and Astronomy,Mathematical Physics

Reference18 articles.

1. Special complex manifolds;Alekseevsky;J. Geom. Phys.,2002

2. A decomposition of a holomorphic vector-bundle with connection and its applications to complex affine immersions;Abe;Results Math.,2003

3. Specical Kähler manifolds: A survey;Cortés;Rendi. Circ. Mat. d Palermo. Serie II,2002

4. Topological-Antitopological Fusion Equations, Pluriharmonic Maps and Special Kähler Manifolds;Cortés,2005

5. V. Cortés, L. Schäfer, Flat Nearly Kähler Manifolds (in press)

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1. Isoparametric surfaces and the tt*-equations;Journal of Geometry and Physics;2017-07

2. Introduction;Nearly Pseudo-Kähler Manifolds and Related Special Holonomies;2017

3. Conjugate connections with respect to a quadratic endomorphism and duality;Filomat;2016

4. Integrability of generalized pluriharmonic maps;Manuscripta Mathematica;2014-10-17

5. Conical Ricci-flat nearly para-Kähler manifolds;Annals of Global Analysis and Geometry;2013-06-06

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