Add to ORKGThese are notes for a very short introduction to some selected topics on special Riemannian holonomy with a focus on Calabi-Yau and G2-manifolds. No material in these notes is original and more on it can be found in the papers/books of Bryant, Hitchin, Joyce and Salamon referenced during the text
This paper gives a leisurely introduction to Calabi-Yau manifolds and special Lagrangian submanifold...
Special structures often arise naturally in Riemannian geometry. They are usually given by the exist...
© 2019, The Author(s). We construct novel classes of compact G2 spaces from lifting type IIA flux b...
A G2-manifold is a Riemannian manifold whose holonomy group is contained in the exceptional Lie grou...
This graduate level text covers an exciting and active area of research at the crossroads of several...
This paper is a review of current developments in the study of moduli spaces of G2 manifolds. G2 man...
The book starts with a thorough introduction to connections and holonomy groups, and to Riemannian, ...
The exceptional holonomy groups are G2 in 7 dimensions, and Spin(7) in 8 dimensions. Riemannian mani...
From the introduction: In Chapter 1 we explain in detail the background that we sketched at the beg...
Suppose that M is an orientable n-dimensional manifold, and g a Riemannian metric on M. Then the hol...
Neste trabalho estudamos teorias de calibre em variedades de dimensão alta, com ênfase em variedades...
The focus of this talk will be Calabi-Yau 3-folds and G2 -manifolds. Both types of spaces come with...
We classify the holonomy algebras of manifolds admitting an indecomposable torsion free G2 -structur...
Abstract. In the classification of Riemannian holonomy groups, the exceptional holonomy groups are G...
In the present work the Calderbank-Pedersen description of four dimensional manifolds with self-dual...
This paper gives a leisurely introduction to Calabi-Yau manifolds and special Lagrangian submanifold...
Special structures often arise naturally in Riemannian geometry. They are usually given by the exist...
© 2019, The Author(s). We construct novel classes of compact G2 spaces from lifting type IIA flux b...
A G2-manifold is a Riemannian manifold whose holonomy group is contained in the exceptional Lie grou...
This graduate level text covers an exciting and active area of research at the crossroads of several...
This paper is a review of current developments in the study of moduli spaces of G2 manifolds. G2 man...
The book starts with a thorough introduction to connections and holonomy groups, and to Riemannian, ...
The exceptional holonomy groups are G2 in 7 dimensions, and Spin(7) in 8 dimensions. Riemannian mani...
From the introduction: In Chapter 1 we explain in detail the background that we sketched at the beg...
Suppose that M is an orientable n-dimensional manifold, and g a Riemannian metric on M. Then the hol...
Neste trabalho estudamos teorias de calibre em variedades de dimensão alta, com ênfase em variedades...
The focus of this talk will be Calabi-Yau 3-folds and G2 -manifolds. Both types of spaces come with...
We classify the holonomy algebras of manifolds admitting an indecomposable torsion free G2 -structur...
Abstract. In the classification of Riemannian holonomy groups, the exceptional holonomy groups are G...
In the present work the Calderbank-Pedersen description of four dimensional manifolds with self-dual...
This paper gives a leisurely introduction to Calabi-Yau manifolds and special Lagrangian submanifold...
Special structures often arise naturally in Riemannian geometry. They are usually given by the exist...
© 2019, The Author(s). We construct novel classes of compact G2 spaces from lifting type IIA flux b...