Differential Geometry, Lie Groups, and Symmetric Spaces 在線電子書 圖書標籤: 數學  李群  幾何  微分幾何  想買  代數  Geometry  數學-微分幾何   

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symmetric spaces are locally just the Riemannian manifolds of the form Rn X G/K where Rn is a Euclidean n-space, G is a semisimpIe Lie group that has an involutive automorphism whose fixed point set is the (essentially) compact group K, and G/K is provided with a G-invariant Riemannian structure.

symmetric spaces are locally just the Riemannian manifolds of the form Rn X G/K where Rn is a Euclidean n-space, G is a semisimpIe Lie group that has an involutive automorphism whose fixed point set is the (essentially) compact group K, and G/K is provided with a G-invariant Riemannian structure.

symmetric spaces are locally just the Riemannian manifolds of the form Rn X G/K where Rn is a Euclidean n-space, G is a semisimpIe Lie group that has an involutive automorphism whose fixed point set is the (essentially) compact group K, and G/K is provided with a G-invariant Riemannian structure.

symmetric spaces are locally just the Riemannian manifolds of the form Rn X G/K where Rn is a Euclidean n-space, G is a semisimpIe Lie group that has an involutive automorphism whose fixed point set is the (essentially) compact group K, and G/K is provided with a G-invariant Riemannian structure.

symmetric spaces are locally just the Riemannian manifolds of the form Rn X G/K where Rn is a Euclidean n-space, G is a semisimpIe Lie group that has an involutive automorphism whose fixed point set is the (essentially) compact group K, and G/K is provided with a G-invariant Riemannian structure.