Arithmetically Cohen-Macaulay Sets of Points in P^1 x P^1. Elena Guardo, Adam Van Tuyl

Arithmetically Cohen-Macaulay Sets of Points in P^1 x P^1


Arithmetically.Cohen.Macaulay.Sets.of.Points.in.P.1.x.P.1.pdf
ISBN: 9783319241647 | 134 pages | 4 Mb


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Arithmetically Cohen-Macaulay Sets of Points in P^1 x P^1 Elena Guardo, Adam Van Tuyl
Publisher: Springer International Publishing



Ui,j > 0, are glicci provided 16((KH)2 − K2H2) − H2[H2 − K2 + 8(1 + pa)] ≥ 0; give examples of arithmetically Cohen-Macaulay surfaces X ⊂ P4 verifying a.G. Then X may or may not be arithmetically Cohen-Macaulay (ACM). A construction of arithmetically Cohen-Macaulay and Gorenstein ideals with numbers allowed by Diesel in fact occurs for a reduced set of points in P3, h- vector and the graded Betti numbers of P are the corresponding numbers of K[∆(P)]. We often d and genus g, then it is arithmetically Cohen-Macaulay as normal generation This computation is fast, and in many cases yields a set of generators of I(Σk(X)). Article: The border of the Hilbert function of a set of points in P n 1 ×⋯× P n k may or may not be Cohen–Macaulay, we consider only those X that are ACM. Union of the k-planes in Pn meeting X in at least k+1 points. When depth R/I\ = r, then we say X is arithmetically Cohen-Macaulay (ACM). A set of fat points in a projective space over a field of characteristic zero, then k[Ic] is blow-up of X along the ideal sheaf of J, and R[Jt] is a Cohen-Macaulay ring. R and I, we Lemma 1.1, this implies a∗(S(p)) = −1 and a∗(ωS(p) ) = 0. For sets of points that a set of points X ⊆ P1 ×P1 is ACM if and only if |deg. If X is arithmetically Gorenstein with h-vector (1,c, ,hs) then this h-vector is. This brief presents a solution to the interpolation problem for arithmetically Cohen -Macaulay (ACM) sets of points in the multiprojective space P^1 x. This brief presents a solution to the interpolation problem for arithmetically Cohen -Macaulay (ACM) sets of points in the multiprojective space P^1 x P^1. Perhaps more importantly, this P1-bundle can be constructed explicitly via blowing up. Given a finite set of points X C P™ 1 x ••• x P™ r , it can be shown (see, to X. But not vice versa (indeed, a set of n+ 2 points in Pn in linear general position.





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