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1819
bio website sousespacesinvariants.wordpre…
location India
age 21
visits member for 2 years, 1 month
seen 7 mins ago

I am M.Math ISI,Bangalore Student.My main interests are in Complex Geometry,Algebraic Geometry. I am interested in analytic techniques i.e.transcendental methods.

Aldo Andreotti

Let me tell you one thing. Mathematics is hard, very hard. I worked all my life to understand it, and it is still hard. Each day. You must be prepared to work just as hard, or you better not waste your time, better go out and work in the fields.-*


O children of light will you drink not won't you drink the nectar of immortality. -sivananda


Jan
19
comment there exists a hypersurface H ⊂ X such that X \ H is Stein and L is trivial over X \ H
i am not sure what definition of stein demailly is using,all I am trying to do is adapt demailly's method in the above paper to prove the hormander's l^2 existence theorem for riemann surface.
Jan
19
asked there exists a hypersurface H ⊂ X such that X \ H is Stein and L is trivial over X \ H
Jan
18
comment existence of positive curved line bundles on a compact Riemann surface
thanks Prof.Mohan very much.I am actually preparing to give a talk on embedding of compact riemann surface in complex projective space using hormander's method from varolin's book.there are various subtle points not fully explained in the book,your book will greatly help me in that.
Jan
17
revised existence of positive curved line bundles on a compact Riemann surface
edited title
Jan
17
comment existence of positive curved line bundles on a compact Riemann surface
anyway thanks for this point.
Jan
17
comment existence of positive curved line bundles on a compact Riemann surface
"positivity has various meanings but what I mean is a line equipped with a hermitian metric of positive curvature form.
Jan
17
asked existence of positive curved line bundles on a compact Riemann surface
Jan
5
answered Geometric flavored textbook on algebra
Dec
19
awarded  Yearling
Dec
16
awarded  Popular Question
Nov
13
comment A good reference for uniformization theorem for compact and non-compact Riemann surface
dror varolin's book has some weird applications of uniformization theorem but i don't remember if it has a proof
Oct
30
comment Marten's proof of torelli theorem
@ aginensky, what are the other proofs of this genre.
Oct
29
asked Marten's proof of torelli theorem
Sep
25
asked Holomorphic vector bundles over $\mathbb{CP}^1$ and elliptic curves
Sep
18
revised different proofs of the fact that compact riemann surface has a non-trivial meromorphic function
added 102 characters in body
Sep
18
asked different proofs of the fact that compact riemann surface has a non-trivial meromorphic function
Aug
14
awarded  Famous Question
Jul
28
answered Reading list for basic differential geometry?
Jul
19
comment Learning about Lie groups
thanks for this Vinberg and Onishchik, Lie groups and algebraic groups it's amazing
Jul
19
comment Complex geometry text/research introduction for the analyst
best wishes from this complex geometry beginner.I think your background will help you lot