User Mohammad Farajzadeh-Tehrani

16 votes

What exactly does this diagram of Omar Khayyam represent?

answered Sep 23, 2013 at 22:09

3 votes

Are projective toric varieties, locally complete intersection?

answered Apr 13, 2011 at 14:55

3 votes

Square root for Hamiltonian diffeomorphisms

answered Jul 10, 2012 at 19:32

2 votes

On homology of Toric varieties

answered Apr 17, 2011 at 21:08

2 votes

Contact structure on a circle bundle over a symplectic manifold.

answered Apr 29, 2010 at 21:08

2 votes

Do there exist closed symplectic manifolds with Euler characteristic zero?

answered Jan 9, 2011 at 19:14

2 votes

Kähler structure on cotangent bundle?

answered Mar 8, 2013 at 1:32

2 votes

Deformation long exact sequence of GW theory in the analytical setting

answered Apr 14, 2016 at 2:31

1 vote

Is there a long exact sequence associated to a ramified covering?

answered Jan 28, 2013 at 18:38

0 votes

Cone of movable curves

answered Oct 25, 2011 at 13:14

0 votes

Mirror symmetry for elliptic curves

answered Nov 10, 2010 at 18:22

0 votes

Mirror of local Calabi-Yau

answered Apr 15, 2010 at 23:35

0 votes

Why we have to fix markers in SFT?

answered Apr 29, 2010 at 15:50

0 votes

The Teichmüller space $T_g$ of a closed riemann surface $S_g$ of genus $g \geq 2$ can't be parametrized by $6g−6$ geodesic length functions

answered Oct 18 at 16:11

-1 votes

semi flat connections

answered Nov 6, 2014 at 17:31

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15 Answers

What exactly does this diagram of Omar Khayyam represent?

Are projective toric varieties, locally complete intersection?

Square root for Hamiltonian diffeomorphisms

On homology of Toric varieties

Contact structure on a circle bundle over a symplectic manifold.

Do there exist closed symplectic manifolds with Euler characteristic zero?

Kähler structure on cotangent bundle?

Deformation long exact sequence of GW theory in the analytical setting

Is there a long exact sequence associated to a ramified covering?

Cone of movable curves

Mirror symmetry for elliptic curves

Mirror of local Calabi-Yau

Why we have to fix markers in SFT?

The Teichmüller space $T_g$ of a closed riemann surface $S_g$ of genus $g \geq 2$ can't be parametrized by $6g−6$ geodesic length functions

semi flat connections