The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n})

Details The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n}) The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n})

1996-04-28

arxiv.org/abs/alg-geom/9604021v1

Mathematics

Algebraic Geometry

11 pages, AMSLatex

Scientific paper

Let \bar{M}_{0,n} be the moduli space of pointed, genus 0 curves. Let L_i denote the line bundle on \bar{M}_{0,n} associated to the i-th marked point (the fiber of L_i is the cotangent space of the pointed curve at the i-th point). Y_n=h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor... \tensor L_n^{x_n}) is a symmetric function of the variables x_1,... x_n. Let R be the ring of symmetric functions in infinitely many variables. An explicit linear transformation T: R-> R is found such that Y_n= T^{n-3} (1).

Affiliated with

Also associated with

No associations

Rating

The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n}) does not yet have a rating. At this time, there are no reviews or comments for this scientific paper.

If you have personal experience with The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n}), we encourage you to share that experience with our LandOfFree.com community. Your opinion is very important and The Symmetric Function h^0(\bar{M}_{0,n}, L_1^{x_1} \tensor...\tensor L_n^{x_n}) will most certainly appreciate the feedback.

Rate now

Comments { 0 }

Profile ID: LFWR-SCP-O-79163