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20192025
most citedHodge ideals and spectrum of isolated hypersurface singularities

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

math.AG2025

Spectrum of cones of projective hypersurfaces with singularities isolated

Seung-Jo Jung, Morihiko Saito, Youngho Yoon

Let be a projective hypersurface such that its underlying reduced variety has only isolated singularities. In case its irreducible components have constant multiplicities, for…

math.AG2024

Tjurina spectrum and graded symmetry of missing spectral numbers

Seung-Jo Jung, In-Kyun Kim, Morihiko Saito +1

For a hypersurface isolated singularity defined by a convergent power series , the Steenbrink spectrum can be defined as the Poincaré polynomial of the graded quotients of the $…

math.AG2024

Some remarks on the generalized Hertling conjecture for Tjurina spectrum

Seung-Jo Jung, In-Kyun Kim, Morihiko Saito +1

We study the original version of the generalized Hertling conjecture on the variance of the Tjurina spectral numbers, which was proposed by Shi, Wang, and Zuo, and provide a suffic…

math.AG2019

Spectrum of non-degenerate functions with simplicial Newton polytopes

Seung-Jo Jung, In-Kyun Kim, Morihiko Saito +1

We show a precise proof of Steenbrink's formula for the spectrum of convenient Newton non-degenerate functions, and prove the symmetry of combinatorial polynomials in the simplicia…

math.AG2019★ 1 cited

Hodge ideals and spectrum of isolated hypersurface singularities

Seung-Jo Jung, In-Kyun Kim, Morihiko Saito +1

We introduce Hodge ideal spectrum for isolated hypersurface singularities to see the difference between the Hodge ideals and the microlocal -filtration modulo the Jacobian ideal…