David Petrecca
|
Registered User
|
Math graduate student at Pisa, trying to work on differential geometry.
|
|
May 14 |
comment |
Finding spherical representations of $GL(n, \mathbb{C})$. I thought it could be related to the question in the other discussion (which apparently was merged with this one). It wasn't even clear to me you meant the same thing for spherical representations :) |
|
May 14 |
answered | Finding spherical representations of $GL(n, \mathbb{C})$. |
|
Apr 4 |
awarded | ● Scholar |
|
Apr 4 |
comment |
Normalized Hamiltonian holomorphic vector fields on Sasakian manifolds Thank you, Craig! When you talk about the splitting of the Lie algebra you mean a sasakian analog of the decomposition of the Lie algebra of holomorphic fields that holds in the Kahler case? In this case for the algebra of normalized ones ofc. Anyway without using it is a subalgebra I already managed to write a decomposition by using that it is a set of representatives for the quotient {Ham. holo flds}/ $\xi$, in analogy with other splittings holding in the Sasaki-extremal case and more in general for transvesely Kahler foliations (Tondeur-Nishikawa) |
|
Apr 1 |
awarded | ● Enthusiast |
|
Feb 22 |
accepted | Group or manifold ? |
|
Feb 21 |
answered | Group or manifold ? |
|
Jan 24 |
awarded | ● Student |
|
Jan 23 |
awarded | ● Autobiographer |
|
Jan 22 |
asked | Normalized Hamiltonian holomorphic vector fields on Sasakian manifolds |
