Universal property of blow up of complex analytic space The Next CEO of Stack OverflowReference for Algebraic GeometryA very general question about blow-up for experienced symplectic topologists and algebraic geometersAlgebraic proof of a result on blow-ups in Griffiths--HarrisResidues and integration along singular analytic hypersurfaceTwo definitions of holomorphic vector bundleThree 'equivalent' definitions of a holomorphic vector bundleUniversal cover and Deck transformation of a complex manifoldUniversal property of the product of two smooth manifoldsBlow-up of affine space along subvarietyProper actions in complex geometry
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Universal property of blow up of complex analytic space
The Next CEO of Stack OverflowReference for Algebraic GeometryA very general question about blow-up for experienced symplectic topologists and algebraic geometersAlgebraic proof of a result on blow-ups in Griffiths--HarrisResidues and integration along singular analytic hypersurfaceTwo definitions of holomorphic vector bundleThree 'equivalent' definitions of a holomorphic vector bundleUniversal cover and Deck transformation of a complex manifoldUniversal property of the product of two smooth manifoldsBlow-up of affine space along subvarietyProper actions in complex geometry
$begingroup$
I know that there is a universal property of blow-ups in the algebraic setting (see Wikipedia).
How does this translate to the case of complex geometry and holomorphic/bimeromorphic maps?
I am particularly interested in the case of a blow up of a complex orbifold.
A statement of the universal property together with a reference would be enough. But of course, I prefer if you also write a (sketch of a) proof.
Please note that I am not very familiar with algebraic geometry, so keep things simple and smooth.
differential-geometry reference-request complex-geometry blowup
asked yesterday
abdulabdul
435
$endgroup$
add a comment |
$begingroup$
I know that there is a universal property of blow-ups in the algebraic setting (see Wikipedia).
How does this translate to the case of complex geometry and holomorphic/bimeromorphic maps?
I am particularly interested in the case of a blow up of a complex orbifold.
A statement of the universal property together with a reference would be enough. But of course, I prefer if you also write a (sketch of a) proof.
Please note that I am not very familiar with algebraic geometry, so keep things simple and smooth.
differential-geometry reference-request complex-geometry blowup
asked yesterday
abdulabdul
435
$endgroup$
add a comment |
$begingroup$
I know that there is a universal property of blow-ups in the algebraic setting (see Wikipedia).
How does this translate to the case of complex geometry and holomorphic/bimeromorphic maps?
I am particularly interested in the case of a blow up of a complex orbifold.
A statement of the universal property together with a reference would be enough. But of course, I prefer if you also write a (sketch of a) proof.
Please note that I am not very familiar with algebraic geometry, so keep things simple and smooth.
differential-geometry reference-request complex-geometry blowup
asked yesterday
abdulabdul
435
$endgroup$
I know that there is a universal property of blow-ups in the algebraic setting (see Wikipedia).
How does this translate to the case of complex geometry and holomorphic/bimeromorphic maps?
I am particularly interested in the case of a blow up of a complex orbifold.
A statement of the universal property together with a reference would be enough. But of course, I prefer if you also write a (sketch of a) proof.
Please note that I am not very familiar with algebraic geometry, so keep things simple and smooth.
differential-geometry reference-request complex-geometry blowup
differential-geometry reference-request complex-geometry blowup
asked yesterday
abdulabdul
435
asked yesterday
abdulabdul
435
asked yesterday
abdulabdul
435
asked yesterday
abdulabdul
435
asked yesterday
abdulabdul
435
435
add a comment |
add a comment |
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