Andere Kunden interessierten sich auch für
![Quaternion-Kähler Symmetric Space]( "Quaternion-Kähler Symmetric Space")
Quaternion-Kähler Symmetric Space22,99 €![Submersions and Submanifolds in an almost Hermitian Manifold]( "Submersions and Submanifolds in an almost Hermitian Manifold")
Submersions and Submanifolds in an almost Hermitian Manifold32,99 €![On the Geometry of Semi-Symmetric Hypersurfaces in Euclidean Space]( "On the Geometry of Semi-Symmetric Hypersurfaces in Euclidean Space")
On the Geometry of Semi-Symmetric Hypersurfaces in Euclidean Space40,99 €![A Special Type of Semi-symmetric Metric Connection]( "A Special Type of Semi-symmetric Metric Connection")
A Special Type of Semi-symmetric Metric Connection32,99 €![Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78]( "Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78")
Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 7867,99 €![Symmetric triangle of Pascal and arithmetic parallelepiped]( "Symmetric triangle of Pascal and arithmetic parallelepiped")
Symmetric triangle of Pascal and arithmetic parallelepiped16,99 €![Smooth Compactifications of Locally Symmetric Varieties]( "Smooth Compactifications of Locally Symmetric Varieties")
Smooth Compactifications of Locally Symmetric Varieties70,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, a Hermitian symmetric space is a Kähler manifold M which, as a Riemannian manifold, is a Riemannian symmetric space. Equivalently, M is a Riemannian symmetric space with a parallel complex structure with respect to which the Riemannian metric is Hermitian. The complex structure is automatically preserved by the isometry group H of the metric, and so M is a homogeneous complex manifold. Some examples are complex vector spaces and complex projective spaces, with their usual Hermitian metrics and Fubini-Study metrics, and the complex unit balls with suitable metrics so that they become complete and Riemannian symmetric.