R. Mir'o-Roig

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20012021

most citedTogliatti systems and Galois coverings

17 citations · 95 across the 28 of their papers we have counts for

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Showing 2016 · math.ACShow all

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math.AC2016★ 2 cited

On the strong Lefschetz question for uniform powers of general linear forms in $k [x, y, z]$

Juan Migliore, Rosa María Miró-Roig

Schenck and Seceleanu proved that if $R = k [x, y, z]$ , where $k$ is an infinite field, and $I$ is an ideal generated by any collection of powers of linear forms, then multiplication…

math.AC2016

The non-Lefschetz locus

Mats Boij, Juan Migliore, Rosa M. Miró-Roig +1

We study the weak Lefschetz property of artinian Gorenstein algebras and in particular of artinian complete intersections. In codimension four and higher, it is an open problem whe…

math.AC2016

Harbourne, Schenck and Seceleanu's Conjecture

Rosa M. Miró-Roig

In [HSS], Conjecture 5.5.2, Harbourne, Schenck and Seceleanu conjectured that, for $r = 6$ and all $r \geq 8$ , the artinian ideal $I=(\ell _1^2,\dots ,l_{r+1}^2)\subset K[x_1, \dots ,x…

On the strong Lefschetz question for uniform powers of general linear forms in k[x,y,z]

The non-Lefschetz locus

Harbourne, Schenck and Seceleanu's Conjecture

On the strong Lefschetz question for uniform powers of general linear forms in $k [x, y, z]$