In this paper we describe all possible reduced complete intersection sets of points on Veronese surfaces. We formulate a conjecture for the general case of complete intersection subvarieties of any dimension and we prove it in the case of the quadratic Veronese threefold. Our main tool is an effective characterization of all possible Hilbert functions of reduced subvarieties of Veronese surfaces.Comment: 20 pages, minor change
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
A combinatorial characterization of the Veronese variety of all quadrics in PG(n, q) by means of its...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
We show that for every prime p, there is a class of Veronese varieties which are set-theoretic compl...
We show that for every prime p, there is a class of Veronese varieties which are set-theoretic compl...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
We prove a conjecture stated by Catalisano, Geramita, and Gimigliano in 2002, which claims that the ...
We compute the dimensions of all the secant varieties to the tangential varieties of all Segre-Veron...
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
A combinatorial characterization of the Veronese variety of all quadrics in PG(n, q) by means of its...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
We investigate whether surfaces that are complete intersections of quadrics and complete intersectio...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
We show that for every prime p, there is a class of Veronese varieties which are set-theoretic compl...
We show that for every prime p, there is a class of Veronese varieties which are set-theoretic compl...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
A result about curves in P3 obtained by R. Strano is generalized to arbitrary subvarieties of Pn. A ...
We prove a conjecture stated by Catalisano, Geramita, and Gimigliano in 2002, which claims that the ...
We compute the dimensions of all the secant varieties to the tangential varieties of all Segre-Veron...
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...
In singularity theory or algebraic geometry, it is natural to investigate possible Hilbert functions...