Speaker
Iva Kodrnja
(University of Zagreb Faculty of Geodesy)
Description
We find the number of homogeneous polynomials of degree $d$ such that they vanish on cuspidal modular forms of even weight $m\geq 2$ that form a basis for $S_m(\Gamma_0(N))$. We use these cuspidal forms to embedd $X_0(N)$ to projective space and we find the Hilbert polynomial of the graded ideal of the projective curve that is the image of this embedding.
Primary authors
Iva Kodrnja
(University of Zagreb Faculty of Geodesy)
Helena Koncul
(Facultiy of Civil Engineering)
