Flag Manifold
For any Sequence of Integers 
, there is a flag manifold of type (
,..., 
) which is the collection of ordered pairs of vector Subspaces of 
(
,..., 
) with 
and 
a Subspace of 
. There are also Complex flag manifolds with Complex subspaces of 
instead of Real Subspaces of a Real -space. These flag manifolds admit thestructure of Manifolds in a natural way and are used in the theory of Lie Groups.
References
Lu, J.-H. and Weinstein, A. ``Poisson Lie Groups, Dressing Transformations, and the Bruhat Decomposition.'' J. Diff. Geom. 31, 501-526, 1990.
- Harada-Norton Group
- Harary Graph
- Hard Hexagon Entropy Constant
- Hard Square Entropy Constant
- Hardy-Littlewood Conjectures
- Hardy-Littlewood Constants
- Hardy-Littlewood k-Tuple Conjecture
- Hardy-Littlewood Tauberian Theorem
- Hardy-Ramanujan Number
- Hardy-Ramanujan Theorem
- Hardy's Inequality
- Hardy's Rule
- Harmonic Addition Theorem
- Harmonic Analysis
- Harmonic Brick
- Harmonic Conjugate Function
- Harmonic Conjugate Points
- Harmonic Coordinates
- Harmonic Decomposition
- Harmonic Divisor Number
- Harmonic Equation
- Harmonic Function
- Harmonic-Geometric Mean
- Harmonic Homology
- Harmonic Logarithm