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My name is Hassan Jolany. I got my master in pure mathematics in Aix-Marseille University in 2012.


2h
comment Cotangent bundle of symmetric space is symmetric space?
Helgason in his book said that if $\frak g/\frak h$ is symmetric then $\frak g^{\mathbb C}/\frak h^{\mathbb C}$ is symmetric. So $G^{\mathbb C}/H^{\mathbb C}$ is symmetric , where is the point?
Apr
10
comment leading-order behaviour of riemann zeta function?
Here is the good document related to your question home.olemiss.edu/~mbmilino/MicahThesis.pdf
Apr
9
comment spin structures on full flag manifolds
First chern class of flag variety is positive?
Apr
8
comment Cotangent bundle of symmetric space is symmetric space?
thanks a lot for nice comment, but can you explain more why?
Apr
8
revised Cotangent bundle of symmetric space is symmetric space?
edited tags
Apr
8
asked Cotangent bundle of symmetric space is symmetric space?
Apr
4
revised Cotangent bundle of coadjoint orbit is stein manifold?
edited tags
Apr
4
accepted Each coadjoint orbit of a compact connected Lie group $G$ admits a $G$-invariant generalized complex structure
Apr
4
accepted Cotangent bundle of coadjoint orbit is stein manifold?
Apr
4
comment Cotangent bundle of coadjoint orbit is stein manifold?
You said I'll write G for the complexification of G,. it must be edited as I'll write G for the complexification of K,
Apr
4
comment Cotangent bundle of coadjoint orbit is stein manifold?
Cher David, thanks a lot for your nice answer.
Apr
3
revised Cotangent bundle of coadjoint orbit is stein manifold?
edited tags
Apr
3
asked Cotangent bundle of coadjoint orbit is stein manifold?
Mar
31
accepted when $g^*$ is invariant under $Ad(G)$?
Mar
31
accepted Explicit form for hermitian structure $h$ with respect to $\omega$
Mar
21
accepted A formula for isotropy group $\pi_1(G_a)$
Mar
21
accepted Para-Complexification of Lie Groups
Mar
15
comment How to Compute the coordinate ring of flag variety?
What about when $G$ is Lie group and we take $G/B$ as flag variety?
Mar
10
accepted A question about complex polarization
Mar
10
comment Sharpening a bound on $\zeta'(s)$
Here you can find some bounds math.univ-lille1.fr/~ramare/TME-EMT/Articles/Art06.html