Euisung Park

On the Torsion of Elliptic Curves Over Quartic Number Fields

We determine which groups

On higher syzygies of ruled surfaces

{\mathbb{Z}}/M{\mathbb{Z}}\oplus{\mathbb{Z}}/N{\mathbb{Z}}

Projective normality of ruled surfaces

occur infinitely often as torsion groups

Projective curves of degree=codimension+2 II

E(K)_{\operatorname{tors}}

On Syzygies of Projected Algebraic Curves

when

Projective curves of degree=codimension+2

K

On varieties of almost minimal degree I: Secant loci of rational normal scrolls

varies over all quartic number fields and

On syzygies of non-complete embedding of projective varieties

E

On higher syzygies of ruled surfaces II

varies over all elliptic curves over

On higher syzygies of ruled surfaces III

K