bio  website  mysbfiles.stonybrook.edu/… 

location  Simons Center  
age  30  
visits  member for  4 years, 7 months 
seen  9 hours ago  
stats  profile views  2,753 
Research Asst Professor
Interested in Symplectic geometry, complex Algebraic geometry, GromovWitten theory, Mirror symmetry, CalabiYau threefolds, Enumerative geometry, Abelian surfaces, Moduli space of objects with real structure, ...
15h

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Mirror symmetry for polarized abelian surfaces and ShiodaInose K3s
I have no answer for your question, but, is there any related argument for Enrique surfaces? 
Nov 21 
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Quotient of the hyperbolic plane with respect to commutator group of $\pi_1(\Sigma_g)$
Sure, but this is as abstract as the original definition. 
Nov 17 
accepted  Reference request for cohomology of coverings 
Nov 17 
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Reference request for cohomology of coverings
cool example, thanks. 
Nov 17 
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Reference request for cohomology of coverings
@ Ruberman: Could you please add few more lines on how you conclude the result from the long exact sequence . 
Nov 17 
revised 
Reference request for cohomology of coverings
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Nov 16 
awarded  Enthusiast 
Nov 15 
revised 
Reference request for cohomology of coverings
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Nov 15 
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Reference request for cohomology of coverings
@ Matthias: Now It is very explicit as you wanted. 
Nov 15 
revised 
Reference request for cohomology of coverings
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Nov 15 
revised 
Reference request for cohomology of coverings
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Nov 15 
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Reference request for cohomology of coverings
I am not sure, I hope so ;) I am looking at certain quotients of maximal abelian covering and I just need it for this case. 
Nov 15 
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Reference request for cohomology of coverings
Thanks, I am trying to find the relevant pages online. 
Nov 15 
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Reference request for cohomology of coverings
Cohomology over $\mathbb{Q}$ is fine for me, but I need a reference for the infinite covering mainly. 
Nov 15 
revised 
Reference request for cohomology of coverings
edited tags 
Nov 15 
asked  Reference request for cohomology of coverings 
Nov 9 
accepted  How to construct Enriques surface from Fermat K3 
Nov 9 
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stein structure of cotangent bundles
By the way, if you want to export such complex structure to a neighborhood of lagrangian manifold M in some symplectic manifold X such that X admits an anti symplectic involution $\phi$ with $Fix(\phi)=M$, via Weinstein neighborhood theorem, some where in my thesis i showed that there is symplectomorphism that respects the anti symplectic involution. 
Nov 9 
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stein structure of cotangent bundles
As you said, it shows there is "an" almost complex structure, so there is most probably a family of such. Some of these may be symmetric and some may not. I belive the steps of proof shows that one can respect the symmetry through the construction. Especially becuase the pluri subharmonic function can be chosen to be symmetric. 
Nov 8 
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How mirror of quintic was originally found?
Interesting; thanks. 