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Normal generation of line bundles on a general $k$ -gonal algebraic curve

Edoardo Ballico; Changho Keem; Seonja Kim — 2003

Bollettino dell'Unione Matematica Italiana

We prove that a very ample special line bundle $L$ of degree $d > (3 g - 1) / 2$ on a general $k$ -gonal curve is normally generated if the degree of the base locus of its dual bundle $K L^{- 1}$ does not exceed $c (k - 2) / 2$ , where $c := d - (3 g - 1) / 2$ .

Some remarks on diffusion distances.

Goldberg, Maxim J.; Kim, Seonja — 2010

Journal of Applied Mathematics

Solving the Dirichlet acoustic scattering problem for a surface with added bumps using the Green's function for the original surface.

Goldberg, Maxim J.; Kim, Seonja — 2002

International Journal of Mathematics and Mathematical Sciences

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