Publication: On varieties of almost minimal degree I: Secant loci of rational normal scrolls
On varieties of almost minimal degree I: Secant loci of rational normal scrolls
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Brodmann, M., & Park, E. (2010). On varieties of almost minimal degree I: Secant loci of rational normal scrolls. Journal of Pure and Applied Algebra, 214(11), 2033–2043. https://doi.org/10.1016/j.jpaa.2010.02.009
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To provide a geometrical description of the classification theory and the structure theory of varieties of almost minimal degree, that is of non-degenerate irreducible projective varieties whose degree exceeds the codimension by precisely 2, a natural approach is to investigate simple projections of varieties of minimal degree. Let (X) over bar subset of P-K(r+1) be a variety of minimal degree and of codimension at least 2, and consider X-p = pi(p)((X) over bar) subset of P-K(r) where p is an element of P-K(r+1) \ (X) over bar. By Bro
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- Brodmann, M
- Park, E
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Brodmann, M., & Park, E. (2010). On varieties of almost minimal degree I: Secant loci of rational normal scrolls. Journal of Pure and Applied Algebra, 214(11), 2033–2043. https://doi.org/10.1016/j.jpaa.2010.02.009
