Vanishing theorems on Riemannian manifolds,and geometric applications
- Stefano Pigola
- Alberto G. Setti
- Marco Rigoli
DOIAbstract
We introduce a new technique to cope with the case of Bochner formulas in negative curvatur
We introduce a new technique to cope with the case of Bochner formulas in negative curvatur
Let $X$ be a complex manifold, $\OX$ the sheaf of analytic functions on $X$, $W$ an open set of $X$ ...
L'objet principal de cette thèse est de généraliser un certain nombre de résultats bien connus de la...
Abstract. In this paper, we discuss the Kählerian submersion with vanishing Bochner curvature tenso...
This book presents very recent results involving an extensive use of analytical tools in the study o...
AbstractA general Liouville-type result and a corresponding vanishing theorem are proved under minim...
Selected papers of International Conference on Life and Engineering Sciences (ICOLES 2018), Kyrenia,...
We construct an incomplete Riemannian manifold with positive Ricci curvature that has non-trivial ...
This article is devoted to geometrical aspects of conformal mappings of complete Riemannian and Kähl...
In this thesis, we consider geometric properties of vector bundlesarising from algebraic and Hermiti...
Tsoi, Hung Ming.Thesis (M.Phil.)--Chinese University of Hong Kong, 2008.Includes bibliographical ref...
International audienceWe prove a Bochner type vanishing theorem for compact complex manifolds Y in F...
This thesis concerns various aspects of the geometry of holomorphic vector bundles and their analyti...
We survey some Lp-vanishing results for solutions of Bochner or Simons type equations with refined K...
The goal of this thesis is to illustrate the Generic Vanishing theorem (GVT), specifically the vers...
We construct Koppelman formulas on Grassmannians for forms with values in any holomorphic line bundl...
Let $X$ be a complex manifold, $\OX$ the sheaf of analytic functions on $X$, $W$ an open set of $X$ ...
L'objet principal de cette thèse est de généraliser un certain nombre de résultats bien connus de la...
Abstract. In this paper, we discuss the Kählerian submersion with vanishing Bochner curvature tenso...
This book presents very recent results involving an extensive use of analytical tools in the study o...
AbstractA general Liouville-type result and a corresponding vanishing theorem are proved under minim...
Selected papers of International Conference on Life and Engineering Sciences (ICOLES 2018), Kyrenia,...
We construct an incomplete Riemannian manifold with positive Ricci curvature that has non-trivial ...
This article is devoted to geometrical aspects of conformal mappings of complete Riemannian and Kähl...
In this thesis, we consider geometric properties of vector bundlesarising from algebraic and Hermiti...
Tsoi, Hung Ming.Thesis (M.Phil.)--Chinese University of Hong Kong, 2008.Includes bibliographical ref...
International audienceWe prove a Bochner type vanishing theorem for compact complex manifolds Y in F...
This thesis concerns various aspects of the geometry of holomorphic vector bundles and their analyti...
We survey some Lp-vanishing results for solutions of Bochner or Simons type equations with refined K...
The goal of this thesis is to illustrate the Generic Vanishing theorem (GVT), specifically the vers...
We construct Koppelman formulas on Grassmannians for forms with values in any holomorphic line bundl...
Let $X$ be a complex manifold, $\OX$ the sheaf of analytic functions on $X$, $W$ an open set of $X$ ...
L'objet principal de cette thèse est de généraliser un certain nombre de résultats bien connus de la...
Abstract. In this paper, we discuss the Kählerian submersion with vanishing Bochner curvature tenso...
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