Add to ORKGWe show that it is possible to utilize the Hirzebruch-Milnor classes of projective hypersurfaces in the classical sense to detect higher du Bois or rational singularities only in some special cases. We also give several remarks clarifying some points in my earlier papers
Morihiko Saito’s theory of Hodge modules have made an incredible impact in the study of singularitie...
We show that smooth curves in the same biliaison class on a hypersurface in $\mathbf{P}^3$ with ordi...
It is known (Stipsicz-Szab\'o-Wahl) that there are exactly three triply-infinite and seven singly-in...
We extend the Hirzebruch-Milnor class of a hypersurface $X$ to the case where the normal bundle is n...
AbstractThe Milnor–Hirzebruch class of a locally complete intersection X in an algebraic manifold M ...
AbstractWe show that the Chern–Schwartz–MacPherson class of a hypersurface X in a nonsingular variet...
Higher rational and higher Du Bois singularities have recently been introduced as natural generaliza...
AbstractWe investigate local structure of a three dimensional variety X defined over an algebraicall...
Let Φ = (f, g):(Cn+ 1,0) → (C2, 0) be a pair of holomorphic germs with no blowing up in codimension ...
Recent work by Bhupal, Stipsicz, Szabo, and Wahl has resulted in a complete list of the resolution g...
THE GOAL of this paper is to study topological and analytic invariants of a smoothing of an isolated...
We study various measures of irrationality for hypersurfaces of large degree in projective space and...
We introduce new notions of $k$-Du Bois and $k$-rational singularities, extending the previous defin...
We show that any smooth projective cubic hypersurface of dimension at least 29 over the rationals co...
We study properties of the Hirzebruch class of quotient singularities ℂ n /G, where G is a finite ma...
Morihiko Saito’s theory of Hodge modules have made an incredible impact in the study of singularitie...
We show that smooth curves in the same biliaison class on a hypersurface in $\mathbf{P}^3$ with ordi...
It is known (Stipsicz-Szab\'o-Wahl) that there are exactly three triply-infinite and seven singly-in...
We extend the Hirzebruch-Milnor class of a hypersurface $X$ to the case where the normal bundle is n...
AbstractThe Milnor–Hirzebruch class of a locally complete intersection X in an algebraic manifold M ...
AbstractWe show that the Chern–Schwartz–MacPherson class of a hypersurface X in a nonsingular variet...
Higher rational and higher Du Bois singularities have recently been introduced as natural generaliza...
AbstractWe investigate local structure of a three dimensional variety X defined over an algebraicall...
Let Φ = (f, g):(Cn+ 1,0) → (C2, 0) be a pair of holomorphic germs with no blowing up in codimension ...
Recent work by Bhupal, Stipsicz, Szabo, and Wahl has resulted in a complete list of the resolution g...
THE GOAL of this paper is to study topological and analytic invariants of a smoothing of an isolated...
We study various measures of irrationality for hypersurfaces of large degree in projective space and...
We introduce new notions of $k$-Du Bois and $k$-rational singularities, extending the previous defin...
We show that any smooth projective cubic hypersurface of dimension at least 29 over the rationals co...
We study properties of the Hirzebruch class of quotient singularities ℂ n /G, where G is a finite ma...
Morihiko Saito’s theory of Hodge modules have made an incredible impact in the study of singularitie...
We show that smooth curves in the same biliaison class on a hypersurface in $\mathbf{P}^3$ with ordi...
It is known (Stipsicz-Szab\'o-Wahl) that there are exactly three triply-infinite and seven singly-in...