Skip to main content
Search type Search syntax
Tags [tag]
Exact "words here"
Author user:1234
user:me (yours)
Score score:3 (3+)
score:0 (none)
Answers answers:3 (3+)
answers:0 (none)
isaccepted:yes
hasaccepted:no
inquestion:1234
Views views:250
Code code:"if (foo != bar)"
Sections title:apples
body:"apples oranges"
URL url:"*.example.com"
Saves in:saves
Status closed:yes
duplicate:no
migrated:no
wiki:no
Types is:question
is:answer
Exclude -[tag]
-apples
For more details on advanced search visit our help page
Results tagged with
Search options not deleted user 128698

Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

2 votes
1 answer
138 views

Extending isomorphism of family of pointed curve

Suppose that $(X,x)$ be pointed nonsingular curve and we have two families over $X$ of stable maps to$P^r$: $(\pi:C\longrightarrow X,{p_i},f)$ ($(\pi^{'}:C\longrightarrow X,{p_i}^{'},f^{'})$ If we …
Tom's user avatar
  • 71
2 votes
0 answers
212 views

Generalizing of normal sheaf via short exact sequence

I read in mirror symmetry and algebraic geometry by Cox and Katz that we have stable map $f : C \to Y$ which C is nodal curve with $n$ marked point then we have $0 \to Ext^0_C([f^*\Omega_Y \to \Omega …
Tom's user avatar
  • 71
1 vote
0 answers
167 views

trace map for dualizing sheaf of nodal curves

In geometry of algebraic curve by Arbarello,Cornalba and Griffiths they difine trace map of dualizing sheaf of nodal curve as follows: we choose $D=r_1 +r_2+...+r_h$ consisting of h distinct smooth …
Tom's user avatar
  • 71
1 vote
1 answer
292 views

exact sequence of deformations

Suppose that $C\cong P^1$ and $Def(f)$ denote the first order deformation of pointed stable map $(C,{p_i},f:C\longrightarrow X)$. I read that we have short exact sequence: $0\longrightarrow H^0(C,T_C …
Tom's user avatar
  • 71
1 vote
0 answers
152 views

differential of stable map and boundry divisor

Suppose that $K=D(A;B;D_1;D_2)$ be a boundry divisor of $\overline{M}_{0,n}(X,\beta)$ and let $\overline{M}_A=$ $\overline{M}_{0,A \cup \bullet}(X,\beta)$ where $\bullet$ is additional marking.let $e_ …
Tom's user avatar
  • 71