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Tom
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  • Member for 6 years, 3 months
  • Last seen more than 6 years ago
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differential of stable map and boundry divisor
I cant understand comments that you implied and is written in the paper.I dont understand what here mean by fibre evaluation and why we have that surjection for first map.
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differential of stable map and boundry divisor
I wrote.these things are in FP-notes.You mean more refrences?
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Generalizing of normal sheaf via short exact sequence
Can you introduce some references? I am not familiar with these things.thanks
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Extending isomorphism of family of pointed curve
I just cant understand why pull_back of basis can split to sections. I dont have problem with rest of the proof.
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Extending isomorphism of family of pointed curve
yes exactly.in fact we can use this with valutative criterion to prove that $\overline M$$_g,_n$$(X,\beta)$ is separated.
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exact sequence of deformations
Oh,Sorry.So i didnt understand you correctly.
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exact sequence of deformations
I agree with you that deformation of graph of a morphism in product of domain and target is same as deformation of morphism with domain and target held fixed and it is Def(f).but it is different with $Def_R(f)$.As i understand you described Def(f) not $Def_R(f)$ Am i right?
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exact sequence of deformations
But what does (C held rigid) means?
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exact sequence of deformations
I am reading Fulton-panharipande note and they write this exact sequence.
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